diff --git a/.gitignore b/.gitignore
index 82f9275..07a1c45 100644
--- a/.gitignore
+++ b/.gitignore
@@ -160,3 +160,14 @@ cython_debug/
# and can be added to the global gitignore or merged into this file. For a more nuclear
# option (not recommended) you can uncomment the following to ignore the entire idea folder.
#.idea/
+
+# Compiled objects and modules
+*.a
+*.o
+*.log
+*.out
+*.pkl
+summary.*
+statepoint.*
+*.vtk
+*.xml
\ No newline at end of file
diff --git a/analysis/neutron/helpers.py b/analysis/neutron/helpers.py
index b8844a0..4138481 100644
--- a/analysis/neutron/helpers.py
+++ b/analysis/neutron/helpers.py
@@ -1,6 +1,9 @@
import math
import openmc
-
+import matplotlib.pyplot as plt
+import pandas as pd
+import numpy as np
+from typing import Iterable
def get_exp_cllif_density(temp, LiCl_frac=0.695):
"""Calculates density of ClLiF [g/cc] from temperature in Celsius
@@ -32,28 +35,76 @@ def calculate_cylinder_volume(radius, height):
volume = math.pi * radius**2 * height
return volume
+def calculate_circle_surface(radius):
+ area = math.pi * radius**2
+ return area
+
+def rescale_to_lethargy(df: pd.DataFrame, normalize_over: Iterable = None) -> pd.DataFrame:
+ """Rescale the mean and std. dev. of a DataFrame to lethargy values.
+ Useful when it comes to plot a particle energy spectrum in lethargy scale.
+
+ Parameters
+ ----------
+ df : pd.DataFrame
+ DataFrame containing an energy spectrum tally. it needs to contain
+ 'mean' and 'std. dev.' columns, as well as 'energy low [eV]' and
+ 'energy high [eV]' columns.
+ normalize_over : Iterable, optional
+ Some openmc tallies (e.g. cell tally, surface tally) need to be normalized
+ by their filter dimension (e.g cell volume, surface area), by default None
+
+ Returns
+ -------
+ pd.DataFrame
+ DataFrame with the mean and std. dev. rescaled to lethargy values.
+ """
+ # Copy the DataFrame to avoid modifying the original
+ df_lethargy = df.copy()
+
+ # Calculate the lethargy of the energy bins
+ lethargy = np.log(
+ df_lethargy['energy high [eV]'] / df_lethargy['energy low [eV]'])
+
+ # normalize tally over tally filter dimension (e.g. cell volume, surface area etc.)
+ if normalize_over is not None:
+ df_lethargy['mean'] = df_lethargy['mean'] / normalize_over
+ df_lethargy['std. dev.'] = df_lethargy['std. dev.'] / normalize_over
+
+ # Rescale the mean and std. dev. to lethargy
+ df_lethargy['mean'] = df_lethargy['mean'] / lethargy
+ df_lethargy['std. dev.'] = df_lethargy['std. dev.'] / lethargy
+
+ return df_lethargy
+
+def plot_results(df, ylabel, label, color):
+
+ figsize = (10, 5)
+
+ fig, ax = plt.subplots(nrows=1, ncols=2, figsize=figsize, constrained_layout=True)
+
+ ax[0].set_xscale('log')
+ ax[1].set_xscale('linear')
+
+ for i in range(2):
+ ax[i].set_yscale('log')
+ ax[i].tick_params(axis='both', which='both', direction='in', labelsize=12)
+ ax[i].set_xlabel('Energy (eV)', fontsize=12)
+
+ ax[0].set_ylabel(ylabel, fontsize=12)
+
+ ax[0].annotate("Log scale on x", [0.05, 0.01], xycoords='axes fraction',
+ horizontalalignment='left', verticalalignment='bottom', fontsize=12)
+ ax[1].annotate("Lin scale on x", [0.05, 0.01], xycoords='axes fraction',
+ horizontalalignment='left', verticalalignment='bottom', fontsize=12)
+
+ # Plot
+
+ ax[0].step(df['energy low [eV]'], df["mean"], linestyle='-', label=label, color=color)
+ ax[0].fill_between(df['energy low [eV]'], df["mean"] - df["std. dev."], df["mean"] + df["std. dev."], color='gray', step='pre', alpha=0.5)
+
+ ax[1].step(df['energy low [eV]'], df["mean"], linestyle='-', label=label, color=color)
+ ax[1].fill_between(df['energy low [eV]'], df["mean"] - df["std. dev."], df["mean"] + df["std. dev."], color='gray', step='pre', alpha=0.5)
-def translate_surface(
- surface: (
- openmc.XPlane | openmc.YPlane | openmc.ZPlane | openmc.Plane | openmc.Sphere
- ),
- dx: float,
- dy: float,
- dz: float,
-) -> openmc.Surface:
- """Translate an OpenMC surface by dx, dy, dz."""
- if isinstance(surface, openmc.XPlane):
- surface.x0 += dx
- elif isinstance(surface, openmc.YPlane):
- surface.y0 += dy
- elif isinstance(surface, openmc.ZPlane):
- surface.z0 += dz
- elif isinstance(surface, openmc.Plane):
- surface.d += surface.a * dx + surface.b * dy + surface.c * dz
- elif isinstance(surface, openmc.Sphere):
- surface.x0 += dx
- surface.y0 += dy
- surface.z0 += dz
- else:
- raise TypeError(f"Unsupported surface type: {type(surface)}")
- return surface
+ ax[0].legend()
+
+ plt.show()
\ No newline at end of file
diff --git a/analysis/neutron/irdff2_xs/__init__.py b/analysis/neutron/irdff2_xs/__init__.py
new file mode 100644
index 0000000..e69de29
diff --git a/analysis/neutron/irdff2_xs/dos-irdff2-4025.acef b/analysis/neutron/irdff2_xs/dos-irdff2-4025.acef
new file mode 100644
index 0000000..953ffcb
--- /dev/null
+++ b/analysis/neutron/irdff2_xs/dos-irdff2-4025.acef
@@ -0,0 +1,45 @@
+ 40090.34y 89.132400 2.5300E-08 12/09/20
+IRDFF-II dosimetry data for MAT 4025 in ace format mat4025
+ 0 0. 0 0. 0 0. 0 0.
+ 0 0. 0 0. 0 0. 0 0.
+ 0 0. 0 0. 0 0. 0 0.
+ 0 0. 0 0. 0 0. 0 0.
+ 130 40090 0 1 0 0 0 0
+ 0 0 0 0 0 0 0 0
+ 1 0 1 0 0 2 3 0
+ 0 0 0 0 0 0 0 0
+ 0 0 0 0 0 130 0 0
+ 0 0 0 0 0 0 0 0
+ 16 1 0 63
+ 1.21040000000E+01 1.22000000000E+01 1.22500000000E+01 1.23000000000E+01
+ 1.23500000000E+01 1.24000000000E+01 1.24500000000E+01 1.25000000000E+01
+ 1.25500000000E+01 1.26000000000E+01 1.27000000000E+01 1.28000000000E+01
+ 1.29000000000E+01 1.30000000000E+01 1.33000000000E+01 1.34000000000E+01
+ 1.35000000000E+01 1.36000000000E+01 1.37000000000E+01 1.38000000000E+01
+ 1.39000000000E+01 1.40000000000E+01 1.41000000000E+01 1.43000000000E+01
+ 1.45100000000E+01 1.47000000000E+01 1.49000000000E+01 1.51000000000E+01
+ 1.54000000000E+01 1.57000000000E+01 1.60000000000E+01 1.64000000000E+01
+ 1.68000000000E+01 1.73000000000E+01 1.78000000000E+01 1.84000000000E+01
+ 1.90000000000E+01 1.97000000000E+01 2.00001000000E+01 2.10000000000E+01
+ 2.20000000000E+01 2.30000000000E+01 2.40000000000E+01 2.50000000000E+01
+ 2.60000000000E+01 2.70000000000E+01 2.80000000000E+01 2.90000000000E+01
+ 3.00000000000E+01 3.20000000000E+01 3.40000000000E+01 3.60000000000E+01
+ 3.80000000000E+01 4.00000000000E+01 4.20000000000E+01 4.40000000000E+01
+ 4.80000000000E+01 5.00000000000E+01 5.20000000000E+01 5.40000000000E+01
+ 5.60000000000E+01 5.80000000000E+01 6.00000000000E+01 0.00000000000E+00
+ 1.02949000000E-02 1.56070000000E-02 2.25531000000E-02 3.10396000000E-02
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+ 9.29366000000E-02 1.24754000000E-01 1.59333000000E-01 1.95905000000E-01
+ 2.33779000000E-01 3.49715000000E-01 3.87743000000E-01 4.24968000000E-01
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+ 7.77037000000E-01 8.19073000000E-01 8.57270000000E-01 9.08212000000E-01
+ 9.52580000000E-01 9.91391000000E-01 1.03593000000E+00 1.07365000000E+00
+ 1.11300000000E+00 1.14519000000E+00 1.17589000000E+00 1.19901000000E+00
+ 1.21713000000E+00 1.22203000000E+00 1.21543000000E+00 1.19705000000E+00
+ 1.16953000000E+00 1.11825000000E+00 1.02980000000E+00 9.03038000000E-01
+ 7.64678000000E-01 6.47938000000E-01 5.57368000000E-01 4.89432000000E-01
+ 4.02659000000E-01 3.55297000000E-01 3.32784000000E-01 3.19328000000E-01
+ 3.09996000000E-01 3.02136000000E-01 2.95414000000E-01 2.74556000000E-01
+ 2.66168000000E-01 2.56521000000E-01 2.51667000000E-01 2.48072000000E-01
+ 2.45168000000E-01 2.37592000000E-01
diff --git a/analysis/neutron/irdff2_xs/dos-irdff2-4125.acef b/analysis/neutron/irdff2_xs/dos-irdff2-4125.acef
new file mode 100644
index 0000000..a85f931
--- /dev/null
+++ b/analysis/neutron/irdff2_xs/dos-irdff2-4125.acef
@@ -0,0 +1,64643 @@
+ 41093.34y 92.108300 2.5300E-08 12/09/20
+IRDFF-II dosimetry data for MAT 4125 in ace format mat4125
+ 0 0. 0 0. 0 0. 0 0.
+ 0 0. 0 0. 0 0. 0 0.
+ 0 0. 0 0. 0 0. 0 0.
+ 0 0. 0 0. 0 0. 0 0.
+ 258524 41093 0 6 0 0 0 0
+ 0 0 0 0 0 0 0 0
+ 1 0 1 0 0 7 13 0
+ 0 0 0 0 0 0 0 0
+ 0 0 0 0 0 258524 0 0
+ 0 0 0 0 0 0 0 0
+ 2 102 11004 11016
+ 10102 11102 1 21089
+ 99995 100457 100701 179607
+ 0 10543 1.00000000000E-11 1.07432900000E-11
+ 1.15441100000E-11 1.24046200000E-11 1.33292800000E-11 1.43228600000E-11
+ 1.53905000000E-11 1.65377200000E-11 1.78081000000E-11 1.91760200000E-11
+ 2.06491000000E-11 2.22352100000E-11 2.39433000000E-11 2.57824400000E-11
+ 2.77630000000E-11 2.98955700000E-11 3.21921000000E-11 3.46648800000E-11
+ 3.73278000000E-11 4.01950400000E-11 4.32827000000E-11 4.66074400000E-11
+ 5.01877000000E-11 5.40428200000E-11 5.83173400000E-11 6.29299500000E-11
+ 6.79074000000E-11 7.32785500000E-11 7.90745200000E-11 8.53289300000E-11
+ 9.22731000000E-11 9.97820400000E-11 1.07902000000E-10 1.16683200000E-10
+ 1.26179000000E-10 1.36736000000E-10 1.48177000000E-10 1.60574000000E-10
+ 1.74377400000E-10 1.89368000000E-10 2.06081000000E-10 2.24270000000E-10
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+ 7.99253600000E-10 9.01634000000E-10 1.02359900000E-09 1.16945400000E-09
+ 1.34744800000E-09 1.56903100000E-09 1.84646700000E-09 2.20071300000E-09
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diff --git a/analysis/neutron/model.xml b/analysis/neutron/model.xml
new file mode 100644
index 0000000..3baa976
--- /dev/null
+++ b/analysis/neutron/model.xml
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diff --git a/analysis/neutron/openmc.jou b/analysis/neutron/openmc.jou
new file mode 100644
index 0000000..1558c3e
--- /dev/null
+++ b/analysis/neutron/openmc.jou
@@ -0,0 +1,4928 @@
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+set info off
+set warning off
+graphics pause
+set journal off
+set default autosize off
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+sphere radius 0.0001
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+body { id1 } move 1900.0 400.0 100.0
+body { id1 } name "Cell_1"
+group "mat:water" add body { id1 }
+#CELL 2
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id2 = Id("body") }
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+#{ id4 = Id("body") }
+intersect body { id2 } { id3 }
+#{ id5 = Id("body") }
+#{id6 = ( id4 == id5 ) ? id3 : id5}
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+#{ id13 = Id("body") }
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+#{ id20 = Id("body") }
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+#{ id1110 = Id("body") }
+intersect body { id1108 } { id1109 }
+#{ id1111 = Id("body") }
+#{id1112 = ( id1110 == id1111 ) ? id1109 : id1111}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1113 = Id("body") }
+section body { id1113 } with zplane offset 10.16
+#{ id1114 = Id("body") }
+intersect body { id1112 } { id1113 }
+#{ id1115 = Id("body") }
+#{id1116 = ( id1114 == id1115 ) ? id1113 : id1115}
+body { id1116 } name "Cell_15"
+group "mat:5" add body { id1116 }
+#CELL 16
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1117 = Id("body") }
+section body { id1117 } with xplane offset 703.59 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1118 = Id("body") }
+section body { id1118 } with xplane offset 636.75
+#{ id1119 = Id("body") }
+intersect body { id1117 } { id1118 }
+#{ id1120 = Id("body") }
+#{id1121 = ( id1119 == id1120 ) ? id1118 : id1120}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1122 = Id("body") }
+section body { id1122 } with yplane offset 538.47 reverse
+#{ id1123 = Id("body") }
+intersect body { id1121 } { id1122 }
+#{ id1124 = Id("body") }
+#{id1125 = ( id1123 == id1124 ) ? id1122 : id1124}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1126 = Id("body") }
+section body { id1126 } with yplane offset 412.74
+#{ id1127 = Id("body") }
+intersect body { id1125 } { id1126 }
+#{ id1128 = Id("body") }
+#{id1129 = ( id1127 == id1128 ) ? id1126 : id1128}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1130 = Id("body") }
+section body { id1130 } with zplane offset 152.4 reverse
+#{ id1131 = Id("body") }
+intersect body { id1129 } { id1130 }
+#{ id1132 = Id("body") }
+#{id1133 = ( id1131 == id1132 ) ? id1130 : id1132}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1134 = Id("body") }
+section body { id1134 } with zplane offset 10.16
+#{ id1135 = Id("body") }
+intersect body { id1133 } { id1134 }
+#{ id1136 = Id("body") }
+#{id1137 = ( id1135 == id1136 ) ? id1134 : id1136}
+body { id1137 } name "Cell_16"
+group "mat:5" add body { id1137 }
+#CELL 17
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1138 = Id("body") }
+section body { id1138 } with xplane offset 0.0 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1139 = Id("body") }
+section body { id1139 } with xplane offset -38.1
+#{ id1140 = Id("body") }
+intersect body { id1138 } { id1139 }
+#{ id1141 = Id("body") }
+#{id1142 = ( id1140 == id1141 ) ? id1139 : id1141}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1143 = Id("body") }
+section body { id1143 } with yplane offset 314.35 reverse
+#{ id1144 = Id("body") }
+intersect body { id1142 } { id1143 }
+#{ id1145 = Id("body") }
+#{id1146 = ( id1144 == id1145 ) ? id1143 : id1145}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1147 = Id("body") }
+section body { id1147 } with yplane offset 281.33
+#{ id1148 = Id("body") }
+intersect body { id1146 } { id1147 }
+#{ id1149 = Id("body") }
+#{id1150 = ( id1148 == id1149 ) ? id1147 : id1149}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1151 = Id("body") }
+section body { id1151 } with zplane offset 213.36 reverse
+#{ id1152 = Id("body") }
+intersect body { id1150 } { id1151 }
+#{ id1153 = Id("body") }
+#{id1154 = ( id1152 == id1153 ) ? id1151 : id1153}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1155 = Id("body") }
+section body { id1155 } with zplane offset 10.16
+#{ id1156 = Id("body") }
+intersect body { id1154 } { id1155 }
+#{ id1157 = Id("body") }
+#{id1158 = ( id1156 == id1157 ) ? id1155 : id1157}
+body { id1158 } name "Cell_17"
+group "mat:RicoRad" add body { id1158 }
+#CELL 18
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1159 = Id("body") }
+section body { id1159 } with xplane offset 0.0 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1160 = Id("body") }
+section body { id1160 } with xplane offset -38.1
+#{ id1161 = Id("body") }
+intersect body { id1159 } { id1160 }
+#{ id1162 = Id("body") }
+#{id1163 = ( id1161 == id1162 ) ? id1160 : id1162}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1164 = Id("body") }
+section body { id1164 } with yplane offset 499.42 reverse
+#{ id1165 = Id("body") }
+intersect body { id1163 } { id1164 }
+#{ id1166 = Id("body") }
+#{id1167 = ( id1165 == id1166 ) ? id1164 : id1166}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1168 = Id("body") }
+section body { id1168 } with yplane offset 466.4
+#{ id1169 = Id("body") }
+intersect body { id1167 } { id1168 }
+#{ id1170 = Id("body") }
+#{id1171 = ( id1169 == id1170 ) ? id1168 : id1170}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1172 = Id("body") }
+section body { id1172 } with zplane offset 213.36 reverse
+#{ id1173 = Id("body") }
+intersect body { id1171 } { id1172 }
+#{ id1174 = Id("body") }
+#{id1175 = ( id1173 == id1174 ) ? id1172 : id1174}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1176 = Id("body") }
+section body { id1176 } with zplane offset 10.16
+#{ id1177 = Id("body") }
+intersect body { id1175 } { id1176 }
+#{ id1178 = Id("body") }
+#{id1179 = ( id1177 == id1178 ) ? id1176 : id1178}
+body { id1179 } name "Cell_18"
+group "mat:RicoRad" add body { id1179 }
+#CELL 19
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1180 = Id("body") }
+section body { id1180 } with xplane offset 61.47 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1181 = Id("body") }
+section body { id1181 } with xplane offset 0.51
+#{ id1182 = Id("body") }
+intersect body { id1180 } { id1181 }
+#{ id1183 = Id("body") }
+#{id1184 = ( id1182 == id1183 ) ? id1181 : id1183}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1185 = Id("body") }
+section body { id1185 } with yplane offset 512.46 reverse
+#{ id1186 = Id("body") }
+intersect body { id1184 } { id1185 }
+#{ id1187 = Id("body") }
+#{id1188 = ( id1186 == id1187 ) ? id1185 : id1187}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1189 = Id("body") }
+section body { id1189 } with yplane offset 268.62
+#{ id1190 = Id("body") }
+intersect body { id1188 } { id1189 }
+#{ id1191 = Id("body") }
+#{id1192 = ( id1190 == id1191 ) ? id1189 : id1191}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1193 = Id("body") }
+section body { id1193 } with zplane offset 223.52 reverse
+#{ id1194 = Id("body") }
+intersect body { id1192 } { id1193 }
+#{ id1195 = Id("body") }
+#{id1196 = ( id1194 == id1195 ) ? id1193 : id1195}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1197 = Id("body") }
+section body { id1197 } with zplane offset 0.0
+#{ id1198 = Id("body") }
+intersect body { id1196 } { id1197 }
+#{ id1199 = Id("body") }
+#{id1200 = ( id1198 == id1199 ) ? id1197 : id1199}
+brick x 10000.0 y 10000.0 z 10000.0
+#{ id1201 = Id("body") }
+body { id1201 } move 0.0 0.0 -5000.0
+Rotate body { id1201 } about 0 0 0 direction -0.8660265528314685 0.49999800978688297 0.0 Angle 90.0
+body { id1201 } move 223.19019250519648 386.57880483055055 0.0
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1202 = Id("body") }
+intersect body { id1201 } { id1202 }
+#{ id1203 = Id("body") }
+intersect body { id1200 } { id1202 }
+#{ id1204 = Id("body") }
+#{id1205 = ( id1203 == id1204 ) ? id1202 : id1204}
+brick x 10000.0 y 10000.0 z 10000.0
+#{ id1206 = Id("body") }
+body { id1206 } move 0.0 0.0 -5000.0
+Rotate body { id1206 } about 0 0 0 direction 0.8660265528314685 0.49999800978688297 -0.0 Angle 90.0
+body { id1206 } move -113.7260639381776 196.98036630475988 -0.0
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1207 = Id("body") }
+intersect body { id1206 } { id1207 }
+#{ id1208 = Id("body") }
+intersect body { id1205 } { id1207 }
+#{ id1209 = Id("body") }
+#{id1210 = ( id1208 == id1209 ) ? id1207 : id1209}
+body { id1210 } name "Cell_19"
+group "mat:4" add body { id1210 }
+#CELL 20
+sphere radius 2500.0
+#{ id1211 = Id("body") }
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1212 = Id("body") }
+section body { id1212 } with xplane offset 61.47 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1213 = Id("body") }
+section body { id1213 } with xplane offset 0.51
+#{ id1214 = Id("body") }
+intersect body { id1212 } { id1213 }
+#{ id1215 = Id("body") }
+#{id1216 = ( id1214 == id1215 ) ? id1213 : id1215}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1217 = Id("body") }
+section body { id1217 } with yplane offset 512.46 reverse
+#{ id1218 = Id("body") }
+intersect body { id1216 } { id1217 }
+#{ id1219 = Id("body") }
+#{id1220 = ( id1218 == id1219 ) ? id1217 : id1219}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1221 = Id("body") }
+section body { id1221 } with yplane offset 268.62
+#{ id1222 = Id("body") }
+intersect body { id1220 } { id1221 }
+#{ id1223 = Id("body") }
+#{id1224 = ( id1222 == id1223 ) ? id1221 : id1223}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1225 = Id("body") }
+section body { id1225 } with zplane offset 223.52 reverse
+#{ id1226 = Id("body") }
+intersect body { id1224 } { id1225 }
+#{ id1227 = Id("body") }
+#{id1228 = ( id1226 == id1227 ) ? id1225 : id1227}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1229 = Id("body") }
+section body { id1229 } with zplane offset 0.0
+#{ id1230 = Id("body") }
+intersect body { id1228 } { id1229 }
+#{ id1231 = Id("body") }
+#{id1232 = ( id1230 == id1231 ) ? id1229 : id1231}
+brick x 10000.0 y 10000.0 z 10000.0
+#{ id1233 = Id("body") }
+body { id1233 } move 0.0 0.0 -5000.0
+Rotate body { id1233 } about 0 0 0 direction -0.8660265528314685 0.49999800978688297 0.0 Angle 90.0
+body { id1233 } move 223.19019250519648 386.57880483055055 0.0
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1234 = Id("body") }
+intersect body { id1233 } { id1234 }
+#{ id1235 = Id("body") }
+intersect body { id1232 } { id1234 }
+#{ id1236 = Id("body") }
+#{id1237 = ( id1235 == id1236 ) ? id1234 : id1236}
+brick x 10000.0 y 10000.0 z 10000.0
+#{ id1238 = Id("body") }
+body { id1238 } move 0.0 0.0 -5000.0
+Rotate body { id1238 } about 0 0 0 direction 0.8660265528314685 0.49999800978688297 -0.0 Angle 90.0
+body { id1238 } move -113.7260639381776 196.98036630475988 -0.0
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1239 = Id("body") }
+intersect body { id1238 } { id1239 }
+#{ id1240 = Id("body") }
+intersect body { id1237 } { id1239 }
+#{ id1241 = Id("body") }
+#{id1242 = ( id1240 == id1241 ) ? id1239 : id1241}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1243 = Id("body") }
+subtract body { id1242 } from body { id1243 }
+#{ id1244 = Id("body") }
+#{ id1245 = Id("body") }
+intersect body { id1211 } { id1244 }
+#{ id1246 = Id("body") }
+#{id1247 = ( id1245 == id1246 ) ? id1244 : id1246}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1248 = Id("body") }
+section body { id1248 } with xplane offset 0.0 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1249 = Id("body") }
+section body { id1249 } with xplane offset -38.1
+#{ id1250 = Id("body") }
+intersect body { id1248 } { id1249 }
+#{ id1251 = Id("body") }
+#{id1252 = ( id1250 == id1251 ) ? id1249 : id1251}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1253 = Id("body") }
+section body { id1253 } with yplane offset 499.42 reverse
+#{ id1254 = Id("body") }
+intersect body { id1252 } { id1253 }
+#{ id1255 = Id("body") }
+#{id1256 = ( id1254 == id1255 ) ? id1253 : id1255}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1257 = Id("body") }
+section body { id1257 } with yplane offset 466.4
+#{ id1258 = Id("body") }
+intersect body { id1256 } { id1257 }
+#{ id1259 = Id("body") }
+#{id1260 = ( id1258 == id1259 ) ? id1257 : id1259}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1261 = Id("body") }
+section body { id1261 } with zplane offset 213.36 reverse
+#{ id1262 = Id("body") }
+intersect body { id1260 } { id1261 }
+#{ id1263 = Id("body") }
+#{id1264 = ( id1262 == id1263 ) ? id1261 : id1263}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1265 = Id("body") }
+section body { id1265 } with zplane offset 10.16
+#{ id1266 = Id("body") }
+intersect body { id1264 } { id1265 }
+#{ id1267 = Id("body") }
+#{id1268 = ( id1266 == id1267 ) ? id1265 : id1267}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1269 = Id("body") }
+subtract body { id1268 } from body { id1269 }
+#{ id1270 = Id("body") }
+#{ id1271 = Id("body") }
+intersect body { id1247 } { id1270 }
+#{ id1272 = Id("body") }
+#{id1273 = ( id1271 == id1272 ) ? id1270 : id1272}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1274 = Id("body") }
+section body { id1274 } with xplane offset 0.0 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1275 = Id("body") }
+section body { id1275 } with xplane offset -38.1
+#{ id1276 = Id("body") }
+intersect body { id1274 } { id1275 }
+#{ id1277 = Id("body") }
+#{id1278 = ( id1276 == id1277 ) ? id1275 : id1277}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1279 = Id("body") }
+section body { id1279 } with yplane offset 314.35 reverse
+#{ id1280 = Id("body") }
+intersect body { id1278 } { id1279 }
+#{ id1281 = Id("body") }
+#{id1282 = ( id1280 == id1281 ) ? id1279 : id1281}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1283 = Id("body") }
+section body { id1283 } with yplane offset 281.33
+#{ id1284 = Id("body") }
+intersect body { id1282 } { id1283 }
+#{ id1285 = Id("body") }
+#{id1286 = ( id1284 == id1285 ) ? id1283 : id1285}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1287 = Id("body") }
+section body { id1287 } with zplane offset 213.36 reverse
+#{ id1288 = Id("body") }
+intersect body { id1286 } { id1287 }
+#{ id1289 = Id("body") }
+#{id1290 = ( id1288 == id1289 ) ? id1287 : id1289}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1291 = Id("body") }
+section body { id1291 } with zplane offset 10.16
+#{ id1292 = Id("body") }
+intersect body { id1290 } { id1291 }
+#{ id1293 = Id("body") }
+#{id1294 = ( id1292 == id1293 ) ? id1291 : id1293}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1295 = Id("body") }
+subtract body { id1294 } from body { id1295 }
+#{ id1296 = Id("body") }
+#{ id1297 = Id("body") }
+intersect body { id1273 } { id1296 }
+#{ id1298 = Id("body") }
+#{id1299 = ( id1297 == id1298 ) ? id1296 : id1298}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1300 = Id("body") }
+section body { id1300 } with xplane offset 703.59 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1301 = Id("body") }
+section body { id1301 } with xplane offset 636.75
+#{ id1302 = Id("body") }
+intersect body { id1300 } { id1301 }
+#{ id1303 = Id("body") }
+#{id1304 = ( id1302 == id1303 ) ? id1301 : id1303}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1305 = Id("body") }
+section body { id1305 } with yplane offset 538.47 reverse
+#{ id1306 = Id("body") }
+intersect body { id1304 } { id1305 }
+#{ id1307 = Id("body") }
+#{id1308 = ( id1306 == id1307 ) ? id1305 : id1307}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1309 = Id("body") }
+section body { id1309 } with yplane offset 412.74
+#{ id1310 = Id("body") }
+intersect body { id1308 } { id1309 }
+#{ id1311 = Id("body") }
+#{id1312 = ( id1310 == id1311 ) ? id1309 : id1311}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1313 = Id("body") }
+section body { id1313 } with zplane offset 152.4 reverse
+#{ id1314 = Id("body") }
+intersect body { id1312 } { id1313 }
+#{ id1315 = Id("body") }
+#{id1316 = ( id1314 == id1315 ) ? id1313 : id1315}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1317 = Id("body") }
+section body { id1317 } with zplane offset 10.16
+#{ id1318 = Id("body") }
+intersect body { id1316 } { id1317 }
+#{ id1319 = Id("body") }
+#{id1320 = ( id1318 == id1319 ) ? id1317 : id1319}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1321 = Id("body") }
+subtract body { id1320 } from body { id1321 }
+#{ id1322 = Id("body") }
+#{ id1323 = Id("body") }
+intersect body { id1299 } { id1322 }
+#{ id1324 = Id("body") }
+#{id1325 = ( id1323 == id1324 ) ? id1322 : id1324}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1326 = Id("body") }
+section body { id1326 } with xplane offset 878.84 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1327 = Id("body") }
+section body { id1327 } with xplane offset 830.58
+#{ id1328 = Id("body") }
+intersect body { id1326 } { id1327 }
+#{ id1329 = Id("body") }
+#{id1330 = ( id1328 == id1329 ) ? id1327 : id1329}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1331 = Id("body") }
+section body { id1331 } with yplane offset 538.47 reverse
+#{ id1332 = Id("body") }
+intersect body { id1330 } { id1331 }
+#{ id1333 = Id("body") }
+#{id1334 = ( id1332 == id1333 ) ? id1331 : id1333}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1335 = Id("body") }
+section body { id1335 } with yplane offset 412.74
+#{ id1336 = Id("body") }
+intersect body { id1334 } { id1335 }
+#{ id1337 = Id("body") }
+#{id1338 = ( id1336 == id1337 ) ? id1335 : id1337}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1339 = Id("body") }
+section body { id1339 } with zplane offset 135.89 reverse
+#{ id1340 = Id("body") }
+intersect body { id1338 } { id1339 }
+#{ id1341 = Id("body") }
+#{id1342 = ( id1340 == id1341 ) ? id1339 : id1341}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1343 = Id("body") }
+section body { id1343 } with zplane offset 10.16
+#{ id1344 = Id("body") }
+intersect body { id1342 } { id1343 }
+#{ id1345 = Id("body") }
+#{id1346 = ( id1344 == id1345 ) ? id1343 : id1345}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1347 = Id("body") }
+subtract body { id1346 } from body { id1347 }
+#{ id1348 = Id("body") }
+#{ id1349 = Id("body") }
+intersect body { id1325 } { id1348 }
+#{ id1350 = Id("body") }
+#{id1351 = ( id1349 == id1350 ) ? id1348 : id1350}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1352 = Id("body") }
+section body { id1352 } with xplane offset 1014.3 reverse
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1353 = Id("body") }
+section body { id1353 } with xplane offset 594.3
+#{ id1354 = Id("body") }
+intersect body { id1352 } { id1353 }
+#{ id1355 = Id("body") }
+#{id1356 = ( id1354 == id1355 ) ? id1353 : id1355}
+brick x 5000.0 y 5000.0 z 5000.0
+#{ id1357 = Id("body") }
+section body { id1357 } with yplane offset 568.95 reverse
+#{ id1358 = Id("body") }
+intersect body { id1356 } { id1357 }
+#{ id1359 = Id("body") }
+#{id1360 = ( id1358 == id1359 ) ? id1357 : id1359}
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+#{ id1361 = Id("body") }
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+body { id2515 } name "Cell_20"
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+graphics flush
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diff --git a/analysis/neutron/openmc_model.py b/analysis/neutron/openmc_model.py
index b3fb39c..002c94a 100644
--- a/analysis/neutron/openmc_model.py
+++ b/analysis/neutron/openmc_model.py
@@ -1,6 +1,7 @@
import openmc
-import vault
-from libra_toolbox.neutronics.neutron_source import A325_generator_diamond
+import argparse
+from libra_toolbox.neutronics import A325_generator_diamond, vault
+from openmc_fusion_benchmarks import from_irdff as irdff
import helpers
@@ -16,7 +17,7 @@ def baby_geometry(x_c: float, y_c: float, z_c: float):
the sphere, cllif cell, and cells
"""
- epoxy_thickness = 2.54 # 1 inch
+ epoxy_thickness = 1.905 # before was 2.54 cm = 1 inch
alumina_compressed_thickness = 2.54 # 1 inch
base_thickness = 0.786
alumina_thickness = 0.635
@@ -186,6 +187,77 @@ def baby_geometry(x_c: float, y_c: float, z_c: float):
)
lead_blocks.append(lead_block_region)
+ ######## Diamond detectors #################
+ dt_thickness = 0.05 # 0.5 mm
+ dt_width = 0.8 # 8 mm
+ dt_height = 0.4 # 4 mm
+ z_dt_distance = (
+ source_z - 9.6
+ ) # diamond detector was about 9.6 +/- 0.2 cm below the point source
+
+ diamond_detect = openmc.model.RectangularParallelepiped(
+ x_c - dt_width / 2,
+ x_c + dt_width / 2,
+ y_c - dt_height / 2,
+ y_c + dt_height / 2,
+ z_dt_distance - dt_thickness,
+ z_dt_distance,
+ )
+
+ ######## Neutron Detectors: Activation Foils #################
+ act_foils_radius = 1.8 # VERIFY THAT THIS IS THE CORRECT RADIUS
+ act_foils_thickness = 0.1
+
+ act_foils_zr = openmc.model.RightCircularCylinder(
+ (x_c, y_c, source_z + source_external_r),
+ act_foils_thickness,
+ act_foils_radius,
+ axis="z",
+ )
+
+ act_foils_nb = openmc.model.RightCircularCylinder(
+ (x_c, y_c, source_z - source_external_r - act_foils_thickness),
+ act_foils_thickness,
+ act_foils_radius,
+ axis="z",
+ )
+
+ ######## other experiment #################
+ # The following section defines a new experiment carried out inside the Nuclear Vault.
+ # The goal is to evaluate its influence on our analyses and ensure accurate assessments.
+ # coordinates of the center of the other experimentin the Vault
+ x_c_ns = 500.5
+ y_c_ns = 225.0
+ z_c_ns = 138.0
+ exp_h = 41.5
+ lead_r = source_external_r + 5.1
+ hdpe_r = source_external_r + 15.0
+ coating_h = 11.5
+ x_c_coating = 524.5
+
+ exp_ext_cyl = openmc.model.RightCircularCylinder(
+ (x_c_ns, y_c_ns, z_c_ns), exp_h, source_external_r, axis="x"
+ )
+ exp_int_cyl = openmc.model.RightCircularCylinder(
+ (x_c_ns + 0.25, y_c_ns, z_c_ns), exp_h - 0.50, source_internal_r, axis="x"
+ )
+ lead_cyl = openmc.model.RightCircularCylinder(
+ (x_c_coating, y_c_ns, z_c_ns), coating_h, lead_r, axis="x"
+ )
+ hdpe_cyl = openmc.model.RightCircularCylinder(
+ (x_c_coating, y_c_ns, z_c_ns), coating_h, hdpe_r, axis="x"
+ )
+
+ # new domain
+ experimental_lab = openmc.model.RectangularParallelepiped(
+ 100.0,
+ 800.0,
+ 10.0,
+ 400.0,
+ 20.0,
+ 200.0,
+ )
+
# regions
source_wall_region = -ext_cyl_source & +source_region
source_region = -source_region
@@ -209,6 +281,9 @@ def baby_geometry(x_c: float, y_c: float, z_c: float):
lead_block_2_region = -lead_blocks[1]
lead_block_3_region = -lead_blocks[2]
lead_block_4_region = -lead_blocks[3]
+ diamond_detect_region = -diamond_detect
+ act_foils_zr_region = -act_foils_zr
+ act_foils_nb_region = -act_foils_nb
he_region = (
+z_plane_5
& -z_plane_12
@@ -228,6 +303,9 @@ def baby_geometry(x_c: float, y_c: float, z_c: float):
& ~lead_block_2_region
& ~lead_block_3_region
& ~lead_block_4_region
+ & ~diamond_detect_region
+ & ~act_foils_zr_region
+ & ~act_foils_nb_region
)
sphere_region = (
-sphere
@@ -248,6 +326,41 @@ def baby_geometry(x_c: float, y_c: float, z_c: float):
& ~lead_block_2_region
& ~lead_block_3_region
& ~lead_block_4_region
+ & ~diamond_detect_region
+ & ~act_foils_zr_region
+ & ~act_foils_nb_region
+ )
+ exp_wall_region = -exp_ext_cyl & +exp_int_cyl
+ exp_source_region = -exp_int_cyl
+ lead_region = -lead_cyl & +exp_ext_cyl
+ hdpe_region = -hdpe_cyl & +lead_cyl
+ exp_region = (
+ -experimental_lab
+ & ~sphere_region
+ & ~exp_wall_region
+ & ~exp_source_region
+ & ~lead_region
+ & ~hdpe_region
+ & ~he_region
+ & ~source_wall_region
+ & ~source_region
+ & ~epoxy_region
+ & ~alumina_compressed_region
+ & ~alumina_region
+ & ~cllif_region
+ & ~gap_region
+ & ~firebrick_region
+ & ~vessel_region
+ & ~cap_region
+ & ~heater_region
+ & ~table_under_source_region
+ & ~lead_block_1_region
+ & ~lead_block_2_region
+ & ~lead_block_3_region
+ & ~lead_block_4_region
+ & ~diamond_detect_region
+ & ~act_foils_zr_region
+ & ~act_foils_nb_region
)
# cells
@@ -287,6 +400,22 @@ def baby_geometry(x_c: float, y_c: float, z_c: float):
lead_block_3_cell.fill = lead
lead_block_4_cell = openmc.Cell(region=lead_block_4_region)
lead_block_4_cell.fill = lead
+ diamond_detect_cell = openmc.Cell(region=diamond_detect_region)
+ diamond_detect_cell.fill = diamond
+ act_foils_zr_cell = openmc.Cell(region=act_foils_zr_region)
+ act_foils_zr_cell.fill = Zr
+ act_foils_nb_cell = openmc.Cell(region=act_foils_nb_region)
+ act_foils_nb_cell.fill = Nb
+ exp_wall_cell = openmc.Cell(region=exp_wall_region)
+ exp_wall_cell.fill = SS304
+ exp_source_cell = openmc.Cell(region=exp_source_region)
+ exp_source_cell.fill = None
+ lead_cell = openmc.Cell(region=lead_region)
+ lead_cell.fill = lead
+ hdpe_cell = openmc.Cell(region=hdpe_region)
+ hdpe_cell.fill = HDPE
+ exp_cell = openmc.Cell(region=exp_region)
+ exp_cell.fill = air
cells = [
source_wall_cell_1,
@@ -307,9 +436,24 @@ def baby_geometry(x_c: float, y_c: float, z_c: float):
lead_block_2_cell,
lead_block_3_cell,
lead_block_4_cell,
+ diamond_detect_cell,
+ act_foils_zr_cell,
+ act_foils_nb_cell,
+ exp_wall_cell,
+ exp_source_cell,
+ lead_cell,
+ hdpe_cell,
+ exp_cell,
]
- return sphere, cllif_cell, cells
+ return (
+ experimental_lab,
+ cllif_cell,
+ diamond_detect_cell,
+ act_foils_zr_cell,
+ act_foils_nb_cell,
+ cells,
+ )
def baby_model():
@@ -330,13 +474,29 @@ def baby_model():
air,
epoxy,
he,
+ HDPE,
+ diamond,
+ Zr,
+ Nb,
]
# BABY coordinates
x_c = 587 # cm
y_c = 60 # cm
z_c = 100 # cm
- sphere, cllif_cell, cells = baby_geometry(x_c, y_c, z_c)
+ (
+ experimental_lab,
+ cllif_cell,
+ diamond_detect_cell,
+ act_foils_zr_cell,
+ act_foils_nb_cell,
+ cells,
+ ) = baby_geometry(x_c, y_c, z_c)
+
+ # The coordinates of the source in the Nuclear Vault used in a separate experiment
+ x_c_ns = 500.5
+ y_c_ns = 225.0
+ z_c_ns = 138.0
############################################################################
# Define Settings
@@ -344,24 +504,184 @@ def baby_model():
settings = openmc.Settings()
src = A325_generator_diamond((x_c, y_c, z_c - 5.635), (1, 0, 0))
+ # The underlying source is part of a separate experiment carried out inside the Nuclear Vault
+ # src = A325_generator_diamond((x_c_ns - 20.5, y_c_ns, z_c_ns), (1, 0, 0))
settings.source = src
settings.batches = 100
settings.inactive = 0
settings.run_mode = "fixed source"
- settings.particles = int(1e4)
+ settings.particles = int(1e5)
settings.output = {"tallies": False}
- settings.photon_transport = False
+ settings.photon_transport = True
############################################################################
- overall_exclusion_region = -sphere
+ overall_exclusion_region = -experimental_lab
############################################################################
# Specify Tallies
tallies = openmc.Tallies()
+ # sets up filters for the tallies
+ # particle filters
+ neutron_filter = openmc.ParticleFilter(["neutron"])
+ photon_filter = openmc.ParticleFilter(["photon"])
+ energy_bins = openmc.mgxs.GROUP_STRUCTURES["VITAMIN-J-175"]
+ energy_filter = openmc.EnergyFilter(energy_bins)
+ nuclides = ["zr90", "nb93"]
+
+ # cell filters
+ # z_plane_zr 99.465
+ # z_plane_nb 89.265
+ # z_plane_diamond = 84.715
+
+ cell_filter_list = [
+ openmc.CellFilter(act_foils_zr_cell),
+ openmc.CellFilter(act_foils_nb_cell),
+ ]
+
+ # surface filters
+ act_foils_surface_zr_filter = openmc.SurfaceFilter(64)
+ act_foils_surface_nb_filter = openmc.SurfaceFilter(66)
+ diamond_surface_filter = openmc.SurfaceFilter(60)
+
+ # cell from filters
+ from_act_foils_zr = openmc.CellFromFilter(act_foils_zr_cell)
+ from_act_foils_nb = openmc.CellFromFilter(act_foils_nb_cell)
+ from_diamond = openmc.CellFromFilter(diamond_detect_cell)
+
+ # cell filters
+ diamond_detect_cell_filter = openmc.CellFilter(diamond_detect_cell)
+
+ # dosimetry tallies from IRDFF-II nuclear data library
+ zr90_n2n_acef = "irdff2_xs/dos-irdff2-4025.acef"
+ nb93_n2n_acef = "irdff2_xs/dos-irdff2-4125.acef"
+
+ irdff_xs = [zr90_n2n_acef, nb93_n2n_acef]
+ reactions = [16, 11016]
+
+ # define tallies according to simulation type
+
+ for n, r, x, c in zip(nuclides, reactions, irdff_xs, cell_filter_list):
+ tally = openmc.Tally(name=f"rr_{n}")
+ irdff_xs = irdff.cross_section(x)
+ multiplier = openmc.EnergyFunctionFilter.from_tabulated1d(irdff_xs[r])
+ tally.filters = [c, neutron_filter, multiplier]
+ tally.scores = ["flux"]
+ tallies.append(tally)
+
+ act_foils_zr_flux_tally = openmc.Tally(name="act_foils_zr_flux")
+ act_foils_zr_flux_tally.scores = ["flux"]
+ act_foils_zr_flux_tally.filters = [
+ cell_filter_list[0],
+ neutron_filter,
+ energy_filter,
+ ]
+ tallies.append(act_foils_zr_flux_tally)
+
+ act_foils_zr_current_tally = openmc.Tally(name="act_foils_zr_current")
+ act_foils_zr_current_tally.scores = ["current"]
+ act_foils_zr_current_tally.filters = [
+ from_act_foils_zr,
+ neutron_filter,
+ energy_filter,
+ act_foils_surface_zr_filter,
+ ]
+ tallies.append(act_foils_zr_current_tally)
+
+ act_foils_nb_flux_tally = openmc.Tally(name="act_foils_nb_flux")
+ act_foils_nb_flux_tally.scores = ["flux"]
+ act_foils_nb_flux_tally.filters = [
+ cell_filter_list[1],
+ neutron_filter,
+ energy_filter,
+ ]
+ tallies.append(act_foils_nb_flux_tally)
+
+ act_foils_nb_current_tally = openmc.Tally(name="act_foils_nb_current")
+ act_foils_nb_current_tally.scores = ["current"]
+ act_foils_nb_current_tally.filters = [
+ from_act_foils_nb,
+ neutron_filter,
+ energy_filter,
+ act_foils_surface_nb_filter,
+ ]
+ tallies.append(act_foils_nb_current_tally)
+
+ diamond_flux_tally = openmc.Tally(name="diamond_flux")
+ diamond_flux_tally.scores = ["flux"]
+ diamond_flux_tally.filters = [
+ diamond_detect_cell_filter,
+ neutron_filter,
+ energy_filter,
+ ]
+ tallies.append(diamond_flux_tally)
+
+ diamond_current_tally = openmc.Tally(name="diamond_current")
+ diamond_current_tally.scores = ["current"]
+ diamond_current_tally.filters = [
+ from_diamond,
+ neutron_filter,
+ energy_filter,
+ diamond_surface_filter,
+ ]
+ tallies.append(diamond_current_tally)
+
+ diamond_elastic_tally = openmc.Tally(name="elastic_scattering")
+ diamond_elastic_tally.scores = ["elastic"]
+ diamond_elastic_tally.filters = [
+ diamond_detect_cell_filter,
+ neutron_filter,
+ energy_filter,
+ ]
+ tallies.append(diamond_elastic_tally)
+
+ # Istantaneous neutron dose tallies
+ energy_bins_n, dose_coeffs_n = openmc.data.dose_coefficients(
+ particle="neutron", geometry="ISO" # Refer to ICRP-116 (Section 3.2)
+ )
+ energy_function_filter_n = openmc.EnergyFunctionFilter(energy_bins_n, dose_coeffs_n)
+ energy_function_filter_n.interpolation = (
+ "cubic" # cubic interpolation is recommended by ICRP
+ )
+
+ mesh = openmc.RegularMesh()
+ mesh.dimension = (130, 90, 60)
+ mesh.lower_left = (-100.00, -200.00, -100.00)
+ mesh.upper_right = (1200.00, 700.00, 500.00)
+
+ mesh_filter = openmc.MeshFilter(mesh)
+
+ neutron_dose_tally = openmc.Tally(name="neutron_dose_on_mesh")
+ neutron_dose_tally.filters = [
+ mesh_filter,
+ neutron_filter,
+ energy_function_filter_n,
+ ]
+ neutron_dose_tally.scores = ["flux"]
+ tallies.append(neutron_dose_tally)
+
+ # Istantaneous photon dose tallies
+ energy_bins_p, dose_coeffs_p = openmc.data.dose_coefficients(
+ particle="photon", geometry="ISO" # Refer to ICRP-116 (Section 3.2)
+ )
+ energy_function_filter_p = openmc.EnergyFunctionFilter(energy_bins_p, dose_coeffs_p)
+ energy_function_filter_p.interpolation = (
+ "cubic" # cubic interpolation is recommended by ICRP
+ )
+
+ photon_dose_tally = openmc.Tally(name="photon_dose_on_mesh")
+ photon_dose_tally.filters = [
+ mesh_filter,
+ photon_filter,
+ energy_function_filter_p,
+ ]
+ photon_dose_tally.scores = ["flux"]
+ tallies.append(photon_dose_tally)
+
tbr_tally = openmc.Tally(name="TBR")
tbr_tally.scores = ["(n,Xt)"]
tbr_tally.filters = [openmc.CellFilter(cllif_cell)]
+ tbr_tally.nuclides = ["Li6", "Li7"]
tallies.append(tbr_tally)
model = vault.build_vault_model(
@@ -486,6 +806,32 @@ def baby_model():
lead.add_nuclide("Pb207", 0.221, "ao")
lead.add_nuclide("Pb208", 0.524, "ao")
+# High Density Polyethylene
+# Reference: PNNL Report 15870 (Rev. 1)
+HDPE = openmc.Material(name="HDPE")
+HDPE.set_density("g/cm3", 0.95)
+HDPE.add_element("H", 0.143724, "wo")
+HDPE.add_element("C", 0.856276, "wo")
+
+# Diamond detector
+diamond = openmc.Material(name="Diamond")
+diamond.add_element("C", 1.0, "ao")
+diamond.set_density("g/cm3", 3.51)
+
+# Activation Foils (Zr, Nb)
+# Zr90(n,2n)Zr89
+Zr = openmc.Material(name="Zirconium")
+Zr.set_density("g/cm3", 6.5)
+Zr.add_nuclide("Zr90", 0.5145, "ao")
+Zr.add_nuclide("Zr91", 0.1122, "ao")
+Zr.add_nuclide("Zr92", 0.1715, "ao")
+Zr.add_nuclide("Zr94", 0.1738, "ao")
+Zr.add_nuclide("Zr96", 0.028, "ao")
+
+# Nb93(n,2n)Nb92m
+Nb = openmc.Material(name="Niobium Nb")
+Nb.set_density("g/cm3", 8.4)
+Nb.add_nuclide("Nb93", 1.0, "ao")
if __name__ == "__main__":
baby_model().run(geometry_debug=False)
diff --git a/analysis/neutron/postprocessing.ipynb b/analysis/neutron/postprocessing.ipynb
index 8c91189..116ee58 100644
--- a/analysis/neutron/postprocessing.ipynb
+++ b/analysis/neutron/postprocessing.ipynb
@@ -23,6 +23,7 @@
"import numpy as np\n",
"import matplotlib.pyplot as plt\n",
"from matplotlib.colors import LogNorm, ListedColormap\n",
+ "import helpers\n",
"from openmc_model import baby_model"
]
},
@@ -37,157 +38,7 @@
"cell_type": "code",
"execution_count": 2,
"metadata": {},
- "outputs": [
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "isotopes ['Al27', 'Ar36', 'Ar38', 'Ar40', 'B10', 'B11', 'Be9', 'C12', 'C13', 'Ca40', 'Ca42', 'Ca43', 'Ca44', 'Ca46', 'Ca48', 'Cl35', 'Cl37', 'Co59', 'Cr50', 'Cr52', 'Cr53', 'Cr54', 'Cu63', 'Cu65', 'F19', 'Fe54', 'Fe56', 'Fe57', 'Fe58', 'H1', 'H2', 'He3', 'He4', 'K39', 'K40', 'K41', 'Li6', 'Li7', 'Mg24', 'Mg25', 'Mg26', 'Mn55', 'Mo100', 'Mo92', 'Mo94', 'Mo95', 'Mo96', 'Mo97', 'Mo98', 'N14', 'N15', 'Na23', 'Nb93', 'Ni58', 'Ni60', 'Ni61', 'Ni62', 'Ni64', 'O16', 'O17', 'O18', 'P31', 'Pb204', 'Pb206', 'Pb207', 'Pb208', 'S32', 'S33', 'S34', 'S36', 'Si28', 'Si29', 'Si30', 'Ti46', 'Ti47', 'Ti48', 'Ti49', 'Ti50', 'W182', 'W183', 'W184', 'W186', 'Zr90', 'Zr91', 'Zr92', 'Zr94', 'Zr96']\n",
- "Searching libraries with the following priority {'ENDFB-8.0-NNDC': 1}\n",
- "Isotopes found matching library requirements 556\n",
- "Isotopes found matching particle requirements 1789\n",
- "Isotopes found matching isotope requirements 345\n",
- "Isotopes found matching all requirements 87\n",
- " library remote_file \\\n",
- "1233 ENDFB-8.0-NNDC H1.h5 \n",
- "1234 ENDFB-8.0-NNDC H2.h5 \n",
- "1236 ENDFB-8.0-NNDC He3.h5 \n",
- "1237 ENDFB-8.0-NNDC He4.h5 \n",
- "1238 ENDFB-8.0-NNDC Li6.h5 \n",
- "... ... ... \n",
- "1649 ENDFB-8.0-NNDC W186.h5 \n",
- "1689 ENDFB-8.0-NNDC Pb204.h5 \n",
- "1691 ENDFB-8.0-NNDC Pb206.h5 \n",
- "1692 ENDFB-8.0-NNDC Pb207.h5 \n",
- "1693 ENDFB-8.0-NNDC Pb208.h5 \n",
- "\n",
- " url \\\n",
- "1233 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1234 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1236 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1237 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1238 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "... ... \n",
- "1649 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1689 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1691 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1692 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "1693 https://github.com/openmc-data-storage/ENDF-B-... \n",
- "\n",
- " local_file particle isotope element priority \n",
- "1233 ENDFB-8.0-NNDC_H1.h5 neutron H1 H 1 \n",
- "1234 ENDFB-8.0-NNDC_H2.h5 neutron H2 H 1 \n",
- "1236 ENDFB-8.0-NNDC_He3.h5 neutron He3 He 1 \n",
- "1237 ENDFB-8.0-NNDC_He4.h5 neutron He4 He 1 \n",
- "1238 ENDFB-8.0-NNDC_Li6.h5 neutron Li6 Li 1 \n",
- "... ... ... ... ... ... \n",
- "1649 ENDFB-8.0-NNDC_W186.h5 neutron W186 W 1 \n",
- "1689 ENDFB-8.0-NNDC_Pb204.h5 neutron Pb204 Pb 1 \n",
- "1691 ENDFB-8.0-NNDC_Pb206.h5 neutron Pb206 Pb 1 \n",
- "1692 ENDFB-8.0-NNDC_Pb207.h5 neutron Pb207 Pb 1 \n",
- "1693 ENDFB-8.0-NNDC_Pb208.h5 neutron Pb208 Pb 1 \n",
- "\n",
- "[87 rows x 8 columns]\n",
- "Skipping ENDFB-8.0-NNDC_H1.h5, already downloaded\n",
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- "written cross sections xml file to /home/remidm/BABY-1L-run-1/analysis/neutron/cross_sections.xml\n",
- "setting OPENMC_CROSS_SECTIONS to /home/remidm/BABY-1L-run-1/analysis/neutron/cross_sections.xml\n"
- ]
- },
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "/home/remidm/miniconda3/envs/baby_1l_run_1/lib/python3.12/site-packages/openmc/source.py:656: FutureWarning: This class is deprecated in favor of 'IndependentSource'\n",
- " warnings.warn(\"This class is deprecated in favor of 'IndependentSource'\", FutureWarning)\n"
- ]
- }
- ],
+ "outputs": [],
"source": [
"model = baby_model()\n",
"geometry = model.geometry"
@@ -197,10 +48,19 @@
"cell_type": "code",
"execution_count": 3,
"metadata": {},
+ "outputs": [],
+ "source": [
+ "model.export_to_xml()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "metadata": {},
"outputs": [
{
"data": {
- "image/png": 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",
"text/plain": [
""
]
@@ -212,7 +72,7 @@
"source": [
"# Visualization\n",
"\n",
- "from vault import Air\n",
+ "from libra_toolbox.neutronics.vault import Air\n",
"from openmc_model import air\n",
"\n",
"x_c = 587\n",
@@ -234,12 +94,12 @@
},
{
"cell_type": "code",
- "execution_count": 4,
+ "execution_count": 5,
"metadata": {},
"outputs": [
{
"data": {
- "image/png": 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+ "image/png": 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",
"text/plain": [
""
]
@@ -263,6 +123,14 @@
"plt.show()"
]
},
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "Sopra c'è activation foil zr\n",
+ "sotto c'è activation foil nb e poi c'è il diamond"
+ ]
+ },
{
"cell_type": "markdown",
"metadata": {},
@@ -272,31 +140,445 @@
},
{
"cell_type": "code",
- "execution_count": 5,
+ "execution_count": 6,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
- "TBR: 2.041907e-03\n",
+ "TBR: 1.990191e-03\n",
"\n",
- "TBR std. dev.: 2.790358e-05\n",
- "\n"
+ "TBR std. dev.: 1.013518e-05\n",
+ "\n",
+ "The tritium breeding by lithium 6 is: 6.380773e-04\n",
+ "The tritium breeding by lithium 7 is: 1.352114e-03\n"
]
}
],
"source": [
"sp = openmc.StatePoint(\"statepoint.100.h5\")\n",
"tbr_withvault = sp.get_tally(name=\"TBR\").get_pandas_dataframe()\n",
- "print(f\"TBR: {tbr_withvault['mean'].iloc[0] :.6e}\\n\")\n",
- "print(f\"TBR std. dev.: {tbr_withvault['std. dev.'].iloc[0] :.6e}\\n\")"
+ "print(f\"TBR: {tbr_withvault['mean'].sum() :.6e}\\n\")\n",
+ "print(f\"TBR std. dev.: {tbr_withvault['std. dev.'].sum() :.6e}\\n\")\n",
+ "lithium_6_contribution = tbr_withvault[tbr_withvault['nuclide'] == 'Li6']['mean'].sum()\n",
+ "lithium_7_contribution = tbr_withvault[tbr_withvault['nuclide'] == 'Li7']['mean'].sum()\n",
+ "print(f\"The tritium breeding by lithium 6 is: {lithium_6_contribution :.6e}\")\n",
+ "print(f\"The tritium breeding by lithium 7 is: {lithium_7_contribution :.6e}\")"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "rr_zr90 = sp.get_tally(name=\"rr_zr90\").get_pandas_dataframe()\n",
+ "rr_nb93 = sp.get_tally(name=\"rr_nb93\").get_pandas_dataframe()\n",
+ "act_foils_zr_flux = sp.get_tally(name=\"act_foils_zr_flux\")\n",
+ "act_foils_zr_current = sp.get_tally(name=\"act_foils_zr_current\").get_pandas_dataframe()\n",
+ "act_foils_nb_flux = sp.get_tally(name=\"act_foils_nb_flux\")\n",
+ "act_foils_nb_current = sp.get_tally(name=\"act_foils_nb_current\").get_pandas_dataframe()\n",
+ "diamond_flux = sp.get_tally(name=\"diamond_flux\")\n",
+ "diamond_current = sp.get_tally(name=\"diamond_current\").get_pandas_dataframe()\n",
+ "diamond_elastic_scatter = sp.get_tally(name=\"elastic_scattering\").get_pandas_dataframe()\n",
+ "neutron_tally_result = sp.get_tally(name=\"neutron_dose_on_mesh\")\n",
+ "photon_tally_result = sp.get_tally(name=\"photon_dose_on_mesh\")"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 8,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# gets the mesh used for the tally\n",
+ "mesh = neutron_tally_result.find_filter(openmc.MeshFilter).mesh\n",
+ "\n",
+ "# writes the TBR mesh tally as a vtk file\n",
+ "mesh.write_data_to_vtk(\n",
+ " filename=\"neutron_dose.vtk\",\n",
+ " datasets={\"mean\": neutron_tally_result.mean, \n",
+ " \"std.dev\": neutron_tally_result.std_dev } # the first \"mean\" is the name of the data set label inside the vtk file\n",
+ ")\n",
+ "\n",
+ "mesh.write_data_to_vtk(\n",
+ " filename=\"photon_dose.vtk\",\n",
+ " datasets={\"mean\": photon_tally_result.mean, \n",
+ " \"std.dev\": photon_tally_result.std_dev }\n",
+ ")"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "from openmc_regular_mesh_plotter import plot_mesh_tally\n",
+ "\n",
+ "DT_neutron_generator = 2.60e+08 # n/s\n",
+ "pico_to_mrem = 1e-7\n",
+ "seconds_to_years = 60 * 60\n",
+ "\n",
+ "mesh = openmc.RegularMesh()\n",
+ "mesh.dimension = (130, 90, 60)\n",
+ "mesh.lower_left = (-100.00, -200.00, -100.00)\n",
+ "mesh.upper_right = (1200.00, 700.00, 500.00)\n",
+ "\n",
+ "scaling_factor = (DT_neutron_generator * pico_to_mrem * seconds_to_years) / mesh.volumes[0][0][0]\n",
+ "\n",
+ "cmap = plt.get_cmap('viridis', 7)\n",
+ "cmap_stddev = plt.get_cmap('Reds', 7)\n",
+ "cmap_p = plt.get_cmap('plasma', 7)\n",
+ "plot = plot_mesh_tally(\n",
+ " tally=neutron_tally_result,\n",
+ " slice_index=19,\n",
+ " basis=\"xy\",\n",
+ " geometry=geometry,\n",
+ " outline=True,\n",
+ " # score='flux', # only one tally so can make use of default here\n",
+ " value=\"mean\",\n",
+ " colorbar_kwargs={\n",
+ " 'label': \"Dose [mrem/h]\",\n",
+ " },\n",
+ " norm=LogNorm(),\n",
+ " volume_normalization=False, # this is done in the scaling_factor\n",
+ " scaling_factor=scaling_factor,\n",
+ " cmap=cmap,\n",
+ " )"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [
+ {
+ "ename": "",
+ "evalue": "",
+ "output_type": "error",
+ "traceback": [
+ "\u001b[1;31mnotebook controller is DISPOSED. \n",
+ "\u001b[1;31mPer ulteriori dettagli, visualizzare Jupyter log."
+ ]
+ }
+ ],
+ "source": [
+ "plot = plot_mesh_tally(\n",
+ " tally=neutron_tally_result,\n",
+ " slice_index=19,\n",
+ " basis=\"xy\",\n",
+ " geometry=geometry,\n",
+ " outline=True,\n",
+ " # score='flux', # only one tally so can make use of default here\n",
+ " value=\"std_dev\",\n",
+ " colorbar_kwargs={\n",
+ " 'label': \"Std. Dev [-]\",\n",
+ " },\n",
+ " norm=LogNorm(),\n",
+ " volume_normalization=False, # this is done in the scaling_factor\n",
+ " scaling_factor=scaling_factor,\n",
+ " cmap=cmap_stddev,\n",
+ " )"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [
+ {
+ "ename": "",
+ "evalue": "",
+ "output_type": "error",
+ "traceback": [
+ "\u001b[1;31mnotebook controller is DISPOSED. \n",
+ "\u001b[1;31mPer ulteriori dettagli, visualizzare Jupyter log."
+ ]
+ }
+ ],
+ "source": [
+ "plot = plot_mesh_tally(\n",
+ " tally=photon_tally_result,\n",
+ " slice_index=19,\n",
+ " basis=\"xy\",\n",
+ " geometry=geometry,\n",
+ " outline=True,\n",
+ " # score='flux', # only one tally so can make use of default here\n",
+ " value=\"mean\",\n",
+ " colorbar_kwargs={\n",
+ " 'label': \"Dose [mrem/h]\",\n",
+ " },\n",
+ " norm=LogNorm(),\n",
+ " volume_normalization=False, # this is done in the scaling_factor\n",
+ " scaling_factor=scaling_factor,\n",
+ " cmap=cmap_p,\n",
+ " )"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [
+ {
+ "ename": "",
+ "evalue": "",
+ "output_type": "error",
+ "traceback": [
+ "\u001b[1;31mnotebook controller is DISPOSED. \n",
+ "\u001b[1;31mPer ulteriori dettagli, visualizzare Jupyter log."
+ ]
+ }
+ ],
+ "source": [
+ "plot = plot_mesh_tally(\n",
+ " tally=neutron_tally_result,\n",
+ " slice_index=68,\n",
+ " basis=\"yz\",\n",
+ " geometry=geometry,\n",
+ " outline=True,\n",
+ " # score='flux', # only one tally so can make use of default here\n",
+ " value=\"mean\",\n",
+ " colorbar_kwargs={\n",
+ " 'label': \"Dose [mrem/h]\",\n",
+ " },\n",
+ " norm=LogNorm(),\n",
+ " volume_normalization=False, # this is done in the scaling_factor\n",
+ " scaling_factor=scaling_factor,\n",
+ " )"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {},
+ "outputs": [
+ {
+ "ename": "",
+ "evalue": "",
+ "output_type": "error",
+ "traceback": [
+ "\u001b[1;31mnotebook controller is DISPOSED. \n",
+ "\u001b[1;31mPer ulteriori dettagli, visualizzare Jupyter log."
+ ]
+ }
+ ],
+ "source": [
+ "plot = plot_mesh_tally(\n",
+ " tally=neutron_tally_result,\n",
+ " slice_index=25,\n",
+ " basis=\"xz\",\n",
+ " geometry=geometry,\n",
+ " outline=True,\n",
+ " # score='flux', # only one tally so can make use of default here\n",
+ " value=\"mean\",\n",
+ " colorbar_kwargs={\n",
+ " 'label': \"Dose [µSv per year]\",\n",
+ " },\n",
+ " norm=LogNorm(),\n",
+ " volume_normalization=False, # this is done in the scaling_factor\n",
+ " scaling_factor=scaling_factor,\n",
+ " )"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "## Zirconium and Niobium Activation Foils"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "act_foils_radius = 1.8\n",
+ "act_foils_thickness = 0.1\n",
+ "act_foils_surface = helpers.calculate_circle_surface(act_foils_radius)\n",
+ "act_foils_volume = helpers.calculate_cylinder_volume(act_foils_radius, act_foils_thickness)\n",
+ "neutrons_per_second = 2.6e+08"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "zr_current = helpers.rescale_to_lethargy(act_foils_zr_current, act_foils_surface)\n",
+ "ylabel_n = r'Neutron flux $(\\frac{n}{cm^2 \\cdot src \\cdot lethargy})$'"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 12,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "helpers.plot_results(zr_current, ylabel=ylabel_n, label='Zr', color='blue')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 13,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "act_foils_nb_current['mean'] = act_foils_nb_current['mean'] * -1\n",
+ "nb_current = helpers.rescale_to_lethargy(act_foils_nb_current, act_foils_surface)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 14,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "helpers.plot_results(nb_current, ylabel=ylabel_n, label='Nb-93', color='red')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "energy_bins = openmc.mgxs.GROUP_STRUCTURES[\"VITAMIN-J-175\"]\n",
+ "energy_filter = openmc.EnergyFilter(energy_bins)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 26,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "openmc_flux = act_foils_nb_flux.mean.flatten()\n",
+ "flux = (openmc_flux / act_foils_volume) * neutrons_per_second # divide by cell volume and then multiply by source strength\n",
+ "plt.figure()\n",
+ " # trim the last energy filter bin edge to make the number of x and y values the same\n",
+ "plt.step(energy_filter.values[:-1], flux)\n",
+ "plt.xscale('log')\n",
+ "plt.yscale('log')\n",
+ "plt.ylabel('Flux [n/cm2-s]')\n",
+ "plt.xlabel('Energy [eV]')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "## Diamond Detector"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 28,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "dt_thickness = 0.05 # 0.5 mm\n",
+ "dt_width = 0.8 # 8 mm\n",
+ "dt_height = 0.4 # 4 mm\n",
+ "\n",
+ "dt_surface = dt_width * dt_height\n",
+ "dt_volume = dt_height * dt_width * dt_thickness"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 29,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "diamond_current['mean'] = diamond_current['mean'] * -1\n",
+ "dt_current = helpers.rescale_to_lethargy(diamond_current, dt_surface)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 30,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "helpers.plot_results(dt_current, ylabel=ylabel_n, label='Diamond', color='black')"
]
}
],
"metadata": {
"kernelspec": {
- "display_name": "baby_1l_run_1",
+ "display_name": "openmc0.15",
"language": "python",
"name": "python3"
},
diff --git a/analysis/neutron/vault.py b/analysis/neutron/vault.py
deleted file mode 100644
index 18b3f06..0000000
--- a/analysis/neutron/vault.py
+++ /dev/null
@@ -1,804 +0,0 @@
-import openmc
-import openmc.model
-import numpy as np
-from helpers import translate_surface
-
-# needed to download cross sections on the fly
-import openmc_data_downloader as odd
-
-
-def build_vault_model(
- settings=openmc.Settings(),
- tallies=openmc.Tallies(),
- added_cells=[],
- added_materials=[],
- overall_exclusion_region=None,
-) -> openmc.model.Model:
-
- materials = openmc.Materials(
- [
- Aluminum,
- Material_2,
- Air,
- Concrete,
- IronConcrete,
- Material_6,
- Material_7,
- Material_8,
- Material_10,
- Lead,
- BPE,
- Polyethylene,
- HDPE,
- Material_22,
- Material_23,
- Material_30,
- Material_40,
- Soil,
- Brick,
- RicoRad,
- Steel,
- SS304,
- Firebrick,
- Flibe_nat,
- Copper,
- Be,
- ]
- )
-
- # Add materials from imported model
- materials += added_materials
-
- materials.download_cross_section_data(
- libraries=["ENDFB-8.0-NNDC"],
- set_OPENMC_CROSS_SECTIONS=True,
- particles=["neutron"],
- )
- #
- # Definition of the spherical void/blackhole boundary
- Surface_95 = openmc.Sphere(x0=0.0, y0=0.0, z0=0.0, r=2500.0, boundary_type="vacuum")
-
- # 24
- Surface_24 = openmc.model.RectangularParallelepiped(
- 1023.62 - 1104.9, 2247.9 - 1104.9, 0.0 - 99.38, 749.62 - 99.38, 0.0, 424.18
- )
-
- # with an angle of 2.8 degrees. The positive vector points towards the
- # lower-right (Southeast) corner of the geometry
- Surface_49 = openmc.Plane(a=0.99881, b=-0.04885, c=0.0, d=2144.83)
-
- #
- # Outer surface definition of the foundation underneath all basement labs
- Surface_94 = openmc.model.RectangularParallelepiped(
- 0.0 - 1104.9, 2247.9 - 1104.9, 0.0 - 99.38, 1998.37 - 99.38, -81.28, 0.0
- )
-
- # Define Soil cell 3 meters wide
- East_outer_plane = Surface_49.clone()
- East_outer_plane = East_outer_plane.translate([500 * np.cos(np.deg2rad(2.8)), 0, 0])
-
- #
- # The cuboid defining the outermost boundary of the Vault door in Room III
- Surface_13 = openmc.model.RectangularParallelepiped(
- 1105.41 - 1104.9,
- 1166.3700000000001 - 1104.9,
- 368.0 - 99.38,
- 611.84 - 99.38,
- 0.0,
- 223.52,
- )
-
- # The plane used to create the 30 degree north-most cut on the Vault door.
- # The positive vector points towards the lower-left
- Surface_14 = openmc.Plane(a=0.5, b=0.86603, c=0.0, d=1084.9)
-
- # The plane used to create the 30 degree south-most cut on the Vault door
- # the positive vector points towards the upper-left
- Surface_15 = openmc.Plane(a=0.5, b=-0.86603, c=0.0, d=238.93)
-
- # The main Vault shield door in Room III
- Vault_door_reg = -Surface_13 & -Surface_14 & -Surface_15
-
- #
- # North B-HDPE shield in entrance to Vault in Room III
- Surface_17 = openmc.model.RectangularParallelepiped(
- 1066.8 - 1104.9,
- 1104.8999999999999 - 1104.9,
- 565.78 - 99.38,
- 598.8 - 99.38,
- 10.16,
- 213.35999999999999,
- )
-
- # The northern Ricorad extra Vault door shielding in Room III
- Vault_door_shield_n_pillar_reg = -Surface_17
-
- #
- # South B-HDPE shield in entrance to Vault in Room III
- Surface_18 = openmc.model.RectangularParallelepiped(
- 1066.8 - 1104.9,
- 1104.8999999999999 - 1104.9,
- 380.71 - 99.38,
- 413.72999999999996 - 99.38,
- 10.16,
- 213.35999999999999,
- )
-
- # The southern Ricorad extra Vault door shielding in Room III
- Vault_door_shield_s_pillar_reg = -Surface_18
-
- #
- # Surface definition for west iron-brick pile around DANTE selection magnet
- Surface_10 = openmc.model.RectangularParallelepiped(
- 1741.65 - 1104.9, 1808.49 - 1104.9, 512.12 - 99.38, 637.85 - 99.38, 10.16, 152.4
- )
-
- # The western DANTE beamline (Fe or Pb fill?) concrete block shield
- DANTE_vault_w_shield_reg = -Surface_10
-
- #
- # Surface definition for east iron-brick pile around DANTE selection magnet
- Surface_9 = openmc.model.RectangularParallelepiped(
- 1935.48 - 1104.9,
- 1983.74 - 1104.9,
- 512.12 - 99.38,
- 637.85 - 99.38,
- 10.16,
- 135.89000000000001,
- )
-
- # The eastern DANTE beamline (Fe or Pb fill?) concrete block shield
- DANTE_vault_e_shield_reg = -Surface_9
-
- #
- # 11
- Surface_11 = openmc.model.RightCircularCylinder(
- (1858.01 - 1104.9, 637.86 - 99.38, 111.76), 111.76, 15.24, axis="y"
- )
-
- #
- # 2
- Surface_22 = openmc.model.RectangularParallelepiped(
- 1699.2 - 1104.9, 2119.2 - 1104.9, 637.85 - 99.38, 668.33 - 99.38, 10.16, 363.22
- )
-
- # with an angle of 2.8 degrees. The positive vector points towards the
- # lower-right (Southeast) corner of the geometry
- Surface_48 = openmc.Plane(a=0.99881, b=-0.04885, c=0.0, d=2063.64)
-
- # The CMU wall partially covering the north shield wall in Room III
- Vault_north_wall_ext_reg = -Surface_22 & -Surface_48 & +Surface_11
-
- # The foundation underneath all basement lab rooms
- Region_21 = -Surface_94 & -Surface_49
-
- #
- # 36
- Surface_36 = openmc.model.RectangularParallelepiped(
- 1104.9 - 1104.9, 2254.9 - 1104.9, 0.0 - 99.38, 99.38 - 99.38, 0.0, 363.22
- )
-
- # The south Vault shield wall in Room III
- South_vault_wall_reg = -Surface_36 & -Surface_49
-
- #
- # 16
- Surface_16 = openmc.model.RectangularParallelepiped(
- 2050.0 - 1104.9, 2200.0 - 1104.9, 99.38 - 99.38, 668.34 - 99.38, 0.0, 363.22
- )
-
- # The east Vault shield wall in Room III with Room II entrance cutout
- East_vault_wall_reg = -Surface_16 & +Surface_48 & -Surface_49
-
- #
- # 38
- Surface_38 = openmc.model.RectangularParallelepiped(
- 1000.0 - 1104.9,
- 1150.0 - 1104.9,
- 380.71 - 99.38,
- 598.8 - 99.38,
- 10.16,
- 213.35999999999999,
- )
-
- #
- # 39
- Surface_39 = openmc.model.RectangularParallelepiped(
- 1023.62 - 1104.9, 1104.9 - 1104.9, 0.0 - 99.38, 749.62 - 99.38, 0.0, 363.22
- )
-
- # The west Vault shield wall in Room III with Vault entrance cutout
- West_vault_wall_reg = -Surface_39 & +Surface_38
-
- #
- # 37
- Surface_37 = openmc.model.RectangularParallelepiped(
- 1023.62 - 1104.9, 2253.62 - 1104.9, 0.0 - 99.38, 749.62 - 99.38, 363.22, 424.18
- )
-
- # The top (roof) Vault shield wall in Room III
- Vault_ceiling_reg = -Surface_37 & -Surface_49
-
- #
- # 12
- Surface_12 = openmc.model.RectangularParallelepiped(
- 1169.67 - 1104.9, 2169.67 - 1104.9, 99.38 - 99.38, 668.34 - 99.38, 0.0, 10.16
- )
-
- # The bottom Vault floor in Room III
- Vault_floor_reg = -Surface_12 & -Surface_48
-
- # 23
- Surface_23 = openmc.model.RectangularParallelepiped(
- 1104.9 - 1104.9, 2254.9 - 1104.9, 668.34 - 99.38, 749.62 - 99.38, 0.0, 363.22
- )
-
- #
- # The cyclotron beamline cutout in the north Vault shield wall
- Surface_102 = openmc.model.RightCircularCylinder(
- (1422.0 - 1104.9, 668.34 - 99.38, 50.0), 81.28, 5.0, axis="y"
- )
-
- # The north Vault shield wall in Room III with beamline cutouts
- North_vault_wall_reg = -Surface_23 & -Surface_49 & +Surface_11 & +Surface_102
-
- #
- # 82
- Surface_82 = openmc.model.RectangularParallelepiped(
- 1135.9 - 1104.9,
- 1147.3300000000002 - 1104.9,
- 138.75 - 99.38,
- 628.97 - 99.38,
- 276.86,
- 279.40000000000003,
- )
-
- #
- # 83
- Surface_83 = openmc.model.RectangularParallelepiped(
- 1135.9 - 1104.9,
- 1147.3300000000002 - 1104.9,
- 138.75 - 99.38,
- 628.97 - 99.38,
- 297.18,
- 299.72,
- )
-
- #
- # 84
- Surface_84 = openmc.model.RectangularParallelepiped(
- 1140.35 - 1104.9,
- 1142.8899999999999 - 1104.9,
- 138.75 - 99.38,
- 628.97 - 99.38,
- 276.86,
- 299.72,
- )
-
- # The I-beam support the main Vault shield door in Room III
- I_beam_reg = -Surface_82 | -Surface_83 | -Surface_84
-
- #
- # Inner surface defining the top/bottom DANTE selection magnets
- Surface_28 = openmc.model.RightCircularCylinder(
- (1858.01 - 1104.9, 597.22 - 99.38, 99.7), 75.0, 20.95, axis="z"
- )
-
- #
- # Outer surface defining the bottom DANTE selection magnet
- Surface_30 = openmc.model.RightCircularCylinder(
- (1858.01 - 1104.9, 597.22 - 99.38, 99.7), 8.0, 32.0, axis="z"
- )
-
- # The bottom DANTE beamline selection magnet in Room III
- DANTE_vault_bot_magnet_reg = -Surface_30 & +Surface_28
-
- #
- # Outer surface defining the top DANTE selection magnet
- Surface_35 = openmc.model.RightCircularCylinder(
- (1858.01 - 1104.9, 597.22 - 99.38, 115.83), 8.0, 32.0, axis="z"
- )
-
- # The top DANTE beamline selection magnet in Room III
- DANTE_vault_top_magnet_reg = -Surface_35 & +Surface_28
-
- #
- # Surface definition for selection magnet cutout of surface #27
- Surface_21 = openmc.model.RectangularParallelepiped(
- 1825.87 - 1104.9,
- 1890.1399999999999 - 1104.9,
- 571.9 - 99.38,
- 621.9 - 99.38,
- 99.7,
- 123.83,
- )
-
- #
- # Surface definition of square box that contains DANTE selection magnets
- Surface_27 = openmc.model.RectangularParallelepiped(
- 1816.1 - 1104.9,
- 1899.9199999999998 - 1104.9,
- 576.9 - 99.38,
- 617.54 - 99.38,
- 89.54,
- 133.99,
- )
-
- #
- # Selection magnet SE support leg
- Surface_29 = openmc.model.RectangularParallelepiped(
- 1892.3 - 1104.9,
- 1899.9199999999998 - 1104.9,
- 576.9 - 99.38,
- 584.52 - 99.38,
- 10.16,
- 88.89999999999999,
- )
-
- #
- # Selection magnet NE support leg
- Surface_31 = openmc.model.RectangularParallelepiped(
- 1892.3 - 1104.9,
- 1899.9199999999998 - 1104.9,
- 609.92 - 99.38,
- 617.54 - 99.38,
- 10.16,
- 88.89999999999999,
- )
-
- #
- # Selection magnet SW support leg
- Surface_33 = openmc.model.RectangularParallelepiped(
- 1816.1 - 1104.9,
- 1823.7199999999998 - 1104.9,
- 576.9 - 99.38,
- 584.52 - 99.38,
- 10.16,
- 88.89999999999999,
- )
-
- #
- # Thin selection magnet table top plate
- Surface_34 = openmc.model.RectangularParallelepiped(
- 1816.1 - 1104.9,
- 1899.9199999999998 - 1104.9,
- 576.9 - 99.38,
- 617.54 - 99.38,
- 88.9,
- 89.54,
- )
-
- # The DANTE beamline selection magnet stand in Room III
- DANTE_vault_mag_stand_reg = (
- (-Surface_27 & +Surface_21)
- | -Surface_29
- | -Surface_31
- | -Surface_33
- | -Surface_34
- )
-
- Region_28 = (
- -Surface_24
- & -Surface_49
- & ~North_vault_wall_reg
- & ~Vault_north_wall_ext_reg
- & ~South_vault_wall_reg
- & ~West_vault_wall_reg
- & ~East_vault_wall_reg
- & ~Vault_ceiling_reg
- & ~Vault_floor_reg
- & ~Vault_door_reg
- & ~Vault_door_shield_n_pillar_reg
- & ~Vault_door_shield_s_pillar_reg
- & ~I_beam_reg
- & ~DANTE_vault_w_shield_reg
- & ~DANTE_vault_e_shield_reg
- & ~DANTE_vault_bot_magnet_reg
- & ~DANTE_vault_top_magnet_reg
- & ~DANTE_vault_mag_stand_reg
- )
- if overall_exclusion_region:
- Region_28 = Region_28 & ~overall_exclusion_region
-
- translation_vector = [-1104.9, -99.38, 0.0]
-
- for surface in [Surface_49, East_outer_plane, Surface_14, Surface_15, Surface_48]:
- translate_surface(surface, *translation_vector)
-
- Vault_air_cell = openmc.Cell(fill=Air, region=Region_28)
- DANTE_vault_mag_stand_cell = openmc.Cell(
- fill=Aluminum, region=DANTE_vault_mag_stand_reg
- )
- DANTE_vault_top_magnet_cell = openmc.Cell(
- fill=Material_2, region=DANTE_vault_top_magnet_reg
- )
- DANTE_vault_bot_magnet_cell = openmc.Cell(
- fill=Material_2, region=DANTE_vault_bot_magnet_reg
- )
- I_beam_cell = openmc.Cell(fill=Material_6, region=I_beam_reg)
- North_vault_wall_cell = openmc.Cell(fill=Concrete, region=North_vault_wall_reg)
- Vault_floor_cell = openmc.Cell(fill=Concrete, region=Vault_floor_reg)
- Vault_ceiling_cell = openmc.Cell(fill=Concrete, region=Vault_ceiling_reg)
- West_vault_wall_cell = openmc.Cell(fill=Concrete, region=West_vault_wall_reg)
- East_vault_wall_cell = openmc.Cell(fill=Concrete, region=East_vault_wall_reg)
- South_vault_wall_cell = openmc.Cell(fill=Concrete, region=South_vault_wall_reg)
- foundation = openmc.Cell(fill=Concrete, region=Region_21)
- Vault_north_wall_ext_cell = openmc.Cell(
- fill=Concrete, region=Vault_north_wall_ext_reg
- )
- DANTE_vault_e_shield_cell = openmc.Cell(
- fill=IronConcrete, region=DANTE_vault_e_shield_reg
- )
- DANTE_vault_w_shield_cell = openmc.Cell(
- fill=IronConcrete, region=DANTE_vault_w_shield_reg
- )
- Vault_door_shield_s_pillar_cell = openmc.Cell(
- fill=RicoRad, region=Vault_door_shield_s_pillar_reg
- )
- Vault_door_shield_n_pillar_cell = openmc.Cell(
- fill=RicoRad, region=Vault_door_shield_n_pillar_reg
- )
- Vault_door_cell = openmc.Cell(fill=Concrete, region=Vault_door_reg)
-
- # Explicit declaration of the outer void
- Region_1000 = (
- -Surface_95
- & ~Vault_door_reg
- & ~Vault_door_shield_n_pillar_reg
- & ~Vault_door_shield_s_pillar_reg
- & ~DANTE_vault_w_shield_reg
- & ~DANTE_vault_e_shield_reg
- & ~Vault_north_wall_ext_reg
- & ~Region_21
- & ~South_vault_wall_reg
- & ~East_vault_wall_reg
- & ~West_vault_wall_reg
- & ~Vault_ceiling_reg
- & ~Vault_floor_reg
- & ~North_vault_wall_reg
- & ~I_beam_reg
- & ~DANTE_vault_bot_magnet_reg
- & ~DANTE_vault_top_magnet_reg
- & ~DANTE_vault_mag_stand_reg
- & ~Region_28
- )
-
- if overall_exclusion_region:
- Region_1000 = Region_1000 & ~overall_exclusion_region
-
- Cell_1000 = openmc.Cell(fill=Air, region=Region_1000)
-
- Cells = [
- Cell_1000,
- Vault_door_cell,
- Vault_door_shield_n_pillar_cell,
- Vault_door_shield_s_pillar_cell,
- DANTE_vault_w_shield_cell,
- DANTE_vault_e_shield_cell,
- Vault_north_wall_ext_cell,
- foundation,
- South_vault_wall_cell,
- East_vault_wall_cell,
- West_vault_wall_cell,
- Vault_ceiling_cell,
- Vault_floor_cell,
- North_vault_wall_cell,
- I_beam_cell,
- DANTE_vault_bot_magnet_cell,
- DANTE_vault_top_magnet_cell,
- DANTE_vault_mag_stand_cell,
- Vault_air_cell,
- ]
-
- Cells += added_cells
-
- Universe_1 = openmc.Universe(cells=Cells)
- geometry = openmc.Geometry(Universe_1)
- geometry.remove_redundant_surfaces()
-
- vault_model = openmc.model.Model(
- geometry=geometry, materials=materials, settings=settings, tallies=tallies
- )
-
- return vault_model
-
-
-#
-# **** Natural elements ****
-#
-# Aluminum : 2.6989 g/cm3
-Aluminum = openmc.Material()
-Aluminum.set_density("g/cm3", 2.6989)
-Aluminum.add_nuclide("Al27", 1.0, "ao")
-
-# Copper : 8.96 g/cm3
-Material_2 = openmc.Material()
-Material_2.set_density("g/cm3", 8.96)
-Material_2.add_nuclide("Cu63", 0.6917, "ao")
-Material_2.add_nuclide("Cu65", 0.3083, "ao")
-
-# Name: Air
-# Density : 0.001205 g/cm3
-# Reference: None
-# Describes: All atmospheric, non-object chambers
-Air = openmc.Material(name="Air")
-Air.set_density("g/cm3", 0.001205)
-Air.add_element("C", 0.00015, "ao")
-Air.add_nuclide("N14", 0.784431, "ao")
-Air.add_nuclide("O16", 0.210748, "ao")
-Air.add_nuclide("Ar40", 0.004671, "ao")
-
-# Name: Portland concrete
-# Density: 2.3 g/cm3
-# Reference: PNNL Report 15870 (Rev. 1)
-# Describes: facility foundation, floors, walls
-Concrete = openmc.Material()
-Concrete.set_density("g/cm3", 2.3)
-Concrete.add_nuclide("H1", 0.168759, "ao")
-Concrete.add_element("C", 0.001416, "ao")
-Concrete.add_nuclide("O16", 0.562524, "ao")
-Concrete.add_nuclide("Na23", 0.011838, "ao")
-Concrete.add_element("Mg", 0.0014, "ao")
-Concrete.add_nuclide("Al27", 0.021354, "ao")
-Concrete.add_element("Si", 0.204115, "ao")
-Concrete.add_element("K", 0.005656, "ao")
-Concrete.add_element("Ca", 0.018674, "ao")
-Concrete.add_element("Fe", 0.004264, "ao")
-
-# Name: Portland iron concrete
-# Density: 3.8 g/cm3 as roughly measured using scale and assuming rectangular prism
-# Reference: PNNL Report 15870 (Rev. 1)
-# Describes: Potential new walls, shielding doors
-IronConcrete = openmc.Material()
-IronConcrete.set_density("g/cm3", 3.8)
-IronConcrete.add_nuclide("H1", 0.135585, "ao")
-IronConcrete.add_nuclide("O16", 0.150644, "ao")
-IronConcrete.add_element("Mg", 0.002215, "ao")
-IronConcrete.add_nuclide("Al27", 0.005065, "ao")
-IronConcrete.add_element("Si", 0.013418, "ao")
-IronConcrete.add_element("S", 0.000646, "ao")
-IronConcrete.add_element("Ca", 0.040919, "ao")
-IronConcrete.add_nuclide("Mn55", 0.002638, "ao")
-IronConcrete.add_element("Fe", 0.648869, "ao")
-
-# Name: Stainless steel 304
-# Density: 8.0 g/cm3
-# Reference: PNNL Report 15870 (Rev. 1)
-# Describes: vacuum pipes, flanges, general steel objects
-Material_6 = openmc.Material()
-Material_6.set_density("g/cm3", 8.0)
-Material_6.add_element("C", 0.00183, "ao")
-Material_6.add_element("Si", 0.009781, "ao")
-Material_6.add_nuclide("P31", 0.000408, "ao")
-Material_6.add_element("S", 0.000257, "ao")
-Material_6.add_element("Cr", 0.200762, "ao")
-Material_6.add_nuclide("Mn55", 0.010001, "ao")
-Material_6.add_element("Fe", 0.690375, "ao")
-Material_6.add_element("Ni", 0.086587, "ao")
-
-# Name: Wood (Southern Pine)
-# Density: 0.64 g/cm3
-# Reference: PNNL Report 15870 (Rev. 1)
-# Describes: doors
-Material_7 = openmc.Material()
-Material_7.set_density("g/cm3", 0.64)
-Material_7.add_nuclide("H1", 0.462423, "ao")
-Material_7.add_element("C", 0.323389, "ao")
-Material_7.add_nuclide("N14", 0.002773, "ao")
-Material_7.add_nuclide("O16", 0.208779, "ao")
-Material_7.add_element("Mg", 0.000639, "ao")
-Material_7.add_element("S", 0.001211, "ao")
-Material_7.add_element("K", 0.000397, "ao")
-Material_7.add_element("Ca", 0.000388, "ao")
-
-# Name: Gypsum (wallboard)
-# Density: 2.32 g/cm3
-# Reference: PNNL Report 15870 (Rev. 1)
-# Describes: drywall walls (GWB)
-Material_8 = openmc.Material()
-Material_8.set_density("g/cm3", 2.32)
-Material_8.add_nuclide("H1", 0.333321, "ao")
-Material_8.add_nuclide("O16", 0.500014, "ao")
-Material_8.add_element("S", 0.083324, "ao")
-Material_8.add_element("Ca", 0.083341, "ao")
-
-# **** Gamma shielding materials ****
-#
-# Tungsten : 19.3 g/cm3
-Material_10 = openmc.Material()
-Material_10.set_density("g/cm3", 19.3)
-Material_10.add_nuclide("W182", 0.265, "ao")
-Material_10.add_nuclide("W183", 0.1431, "ao")
-Material_10.add_nuclide("W184", 0.3064, "ao")
-Material_10.add_nuclide("W186", 0.2855, "ao")
-
-#
-# Lead : 11.34 g/cm3
-Lead = openmc.Material()
-Lead.set_density("g/cm3", 11.34)
-Lead.add_nuclide("Pb204", 0.014, "ao")
-Lead.add_nuclide("Pb206", 0.241, "ao")
-Lead.add_nuclide("Pb207", 0.221, "ao")
-Lead.add_nuclide("Pb208", 0.524, "ao")
-
-# Name: Borated Polyethylene (5% B in via B4C additive)
-# Density: 0.95 g/cm3
-# Reference: PNNL Report 15870 (Rev. 1) but revised to make it 5 wt.% B
-# Describes: General purpose neutron shielding
-BPE = openmc.Material()
-BPE.set_density("g/cm3", 0.95)
-BPE.add_nuclide("H1", 0.1345, "wo")
-BPE.add_element("B", 0.0500, "wo")
-BPE.add_element("C", 0.8155, "wo")
-
-# Name: Non-borated polyethylene
-# Density: 0.93 g/cm3
-# Reference: PNNL Report 15870 (Rev. 1)
-# Describes: General purpose neutron shielding
-Polyethylene = openmc.Material()
-Polyethylene.set_density("g/cm3", 0.93)
-Polyethylene.add_nuclide("H1", 0.666662, "ao")
-Polyethylene.add_element("C", 0.333338, "ao")
-
-# High Density Polyethylene
-# Reference: PNNL Report 15870 (Rev. 1)
-HDPE = openmc.Material(name="HDPE")
-HDPE.set_density("g/cm3", 0.95)
-HDPE.add_element("H", 0.143724, "wo")
-HDPE.add_element("C", 0.856276, "wo")
-
-# Name: Zirconium dihydride
-# Density: 5.6 g/cm3
-# Reference: JNM 386-388 (2009) 119-121
-# Describes: General purpose neutron shielding
-Material_22 = openmc.Material()
-Material_22.set_density("g/cm3", 5.6)
-Material_22.add_nuclide("H1", 0.0216, "wo")
-Material_22.add_element("Zr", 0.9784, "wo")
-
-# Name: Zirconium borohydride
-# Density: 1.18 g/cm3
-# Reference: JNM 386-388 (2009) 119-121
-# Describes: General purpose neutron shielding
-Material_23 = openmc.Material()
-Material_23.set_density("g/cm3", 1.18)
-Material_23.add_nuclide("H1", 0.1073, "wo")
-Material_23.add_nuclide("B10", 0.0571, "wo")
-Material_23.add_nuclide("B11", 0.23, "wo")
-Material_23.add_element("Zr", 0.6056, "wo")
-
-# Density: 1.848 g/cm3
-# Reference: None
-# Describes: Highest intenstiy neutron production target
-# Notes: Uses ENDF-derived proton nuclear data libray
-Material_30 = openmc.Material()
-Material_30.set_density("g/cm3", 1.848)
-Material_30.add_nuclide("Be9", 1.0, "ao")
-
-# Name: Concrete (Regular)
-# Density: 2.3 g/cm3
-# Reference: Provided by Matthey Carey, MIT EHS/RPP (mgcarey@mit.edu)
-# Describes: Facility walls, foundation, floors for activation calculations
-Material_40 = openmc.Material()
-Material_40.set_density("g/cm3", 2.3)
-Material_40.add_nuclide("Fe54", 2.0138e-05, "ao")
-Material_40.add_nuclide("Fe56", 0.00031874, "ao")
-Material_40.add_nuclide("Fe57", 7.2915e-06, "ao")
-Material_40.add_nuclide("Fe58", 1.0416e-06, "ao")
-Material_40.add_nuclide("H1", 0.01374, "ao")
-Material_40.add_nuclide("H2", 2.0613e-06, "ao")
-Material_40.add_nuclide("O16", 0.045685, "ao")
-Material_40.add_nuclide("O17", 1.8318e-05, "ao")
-Material_40.add_nuclide("Mg24", 9.0027e-05, "ao")
-Material_40.add_nuclide("Mg25", 1.1397e-05, "ao")
-Material_40.add_nuclide("Mg26", 1.2548e-05, "ao")
-Material_40.add_nuclide("Ca40", 0.001474, "ao")
-Material_40.add_nuclide("Ca42", 9.8378e-06, "ao")
-Material_40.add_nuclide("Ca43", 2.0527e-06, "ao")
-Material_40.add_nuclide("Ca44", 3.1718e-05, "ao")
-Material_40.add_nuclide("Ca46", 6.0821e-08, "ao")
-Material_40.add_nuclide("Ca48", 2.8434e-06, "ao")
-Material_40.add_nuclide("Si28", 0.015328, "ao")
-Material_40.add_nuclide("Si29", 0.00077613, "ao")
-Material_40.add_nuclide("Si30", 0.0005152, "ao")
-Material_40.add_nuclide("Na23", 0.00096395, "ao")
-Material_40.add_nuclide("K39", 0.00042949, "ao")
-Material_40.add_nuclide("K40", 4.6053e-08, "ao")
-Material_40.add_nuclide("K41", 3.0993e-05, "ao")
-Material_40.add_nuclide("Al27", 0.0017453, "ao")
-Material_40.add_nuclide("C12", 0.00011404, "ao")
-Material_40.add_nuclide("C13", 1.28e-06, "ao")
-
-# Soil material taken from PNNL Materials Compendium for Earth, U.S. Average
-Soil = openmc.Material(name="Soil")
-Soil.set_density("g/cm3", 1.52)
-Soil.add_element("O", 0.670604, percent_type="ao")
-Soil.add_element("Na", 0.005578, percent_type="ao")
-Soil.add_element("Mg", 0.011432, percent_type="ao")
-Soil.add_element("Al", 0.053073, percent_type="ao")
-Soil.add_element("Si", 0.201665, percent_type="ao")
-Soil.add_element("K", 0.007653, percent_type="ao")
-Soil.add_element("Ca", 0.026664, percent_type="ao")
-Soil.add_element("Ti", 0.002009, percent_type="ao")
-Soil.add_element("Mn", 0.000272, percent_type="ao")
-Soil.add_element("Fe", 0.021050, percent_type="ao")
-
-# Brick material taken from "Brick, Common Silica" from the PNNL Materials Compendium
-# PNNL-15870, Rev. 2
-Brick = openmc.Material(name="Brick")
-Brick.set_density("g/cm3", 1.8)
-Brick.add_element("O", 0.663427, percent_type="ao")
-Brick.add_element("Al", 0.003747, percent_type="ao")
-Brick.add_element("Si", 0.323229, percent_type="ao")
-Brick.add_element("Ca", 0.007063, percent_type="ao")
-Brick.add_element("Fe", 0.002534, percent_type="ao")
-
-# Previous model uses 10% borated high density polyethylene, but
-# according to Melhus, et. al., RicoRad consists of "2.00% mass boron
-# in a polyethylene-based matrix having a mass density of 0.945 g/cm^3"
-# Source:
-# Melhus, Christopher, et al. ‘Storage Safe Shielding Assessment for a
-# HDR Californium-252 Brachytherapy Source’.
-# Monte Carlo 2005 Topical Meeting, 01 2005, pp. 219–229.
-
-RicoRad = openmc.Material(name="RicoRad")
-RicoRad.set_density("g/cm3", 0.945)
-RicoRad.add_element("H", 0.14, percent_type="wo")
-RicoRad.add_element("C", 0.84, percent_type="wo")
-RicoRad.add_element("B", 0.02, percent_type="wo")
-
-### LIBRA Materials
-Steel = openmc.Material(name="Steel")
-Steel.add_element("C", 0.005, "wo")
-Steel.add_element("Fe", 0.995, "wo")
-Steel.set_density("g/cm3", 7.82)
-
-# Stainless Steel 304 from PNNL Materials Compendium (PNNL-15870 Rev2)
-SS304 = openmc.Material(name="Stainless Steel 304")
-# SS304.temperature = 700 + 273
-SS304.add_element("C", 0.000800, "wo")
-SS304.add_element("Mn", 0.020000, "wo")
-SS304.add_element("P", 0.000450, "wo")
-SS304.add_element("S", 0.000300, "wo")
-SS304.add_element("Si", 0.010000, "wo")
-SS304.add_element("Cr", 0.190000, "wo")
-SS304.add_element("Ni", 0.095000, "wo")
-SS304.add_element("Fe", 0.683450, "wo")
-SS304.set_density("g/cm3", 8.00)
-
-# Using Microtherm with 1 a% Al2O3, 27 a% ZrO2, and 72 a% SiO2
-# https://www.foundryservice.com/product/microporous-silica-insulating-boards-mintherm-microtherm-1925of-grades/
-Firebrick = openmc.Material(name="Firebrick")
-# Estimate average temperature of Firebrick to be around 300 C
-# Firebrick.temperature = 273 + 300
-Firebrick.add_element("Al", 0.004, "ao")
-Firebrick.add_element("O", 0.666, "ao")
-Firebrick.add_element("Si", 0.240, "ao")
-Firebrick.add_element("Zr", 0.090, "ao")
-Firebrick.set_density("g/cm3", 0.30)
-
-# Using 2:1 atom ratio of LiF to BeF2, similar to values in
-# Seifried, Jeffrey E., et al. ‘A General Approach for Determination of
-# Acceptable FLiBe Impurity Concentrations in Fluoride-Salt Cooled High
-# Temperature Reactors (FHRs)’. Nuclear Engineering and Design, vol. 343, 2019,
-# pp. 85–95, https://doi.org10.1016/j.nucengdes.2018.09.038.
-# Also using natural lithium enrichment (~7.5 a% Li6)
-Flibe_nat = openmc.Material(name="Flibe_nat")
-# Flibe_nat.temperature = 700 + 273
-Flibe_nat.add_element("Be", 0.142857, "ao")
-Flibe_nat.add_nuclide("Li6", 0.021685, "ao")
-Flibe_nat.add_nuclide("Li7", 0.264029, "ao")
-Flibe_nat.add_element("F", 0.571429, "ao")
-Flibe_nat.set_density("g/cm3", 1.94)
-
-Copper = openmc.Material(name="Copper")
-# Estimate copper temperature to be around 100 C
-# Copper.temperature = 100 + 273
-Copper.add_element("Cu", 1.0, "ao")
-Copper.set_density("g/cm3", 8.96)
-
-Be = openmc.Material(name="Be")
-# Estimate Be temperature to be around 100 C
-# Be.temperature = 100 + 273
-Be.add_element("Be", 1.0, "ao")
-Be.set_density("g/cm3", 1.848)
diff --git a/analysis/neutron/vault.stp b/analysis/neutron/vault.stp
new file mode 100644
index 0000000..72b64e3
--- /dev/null
+++ b/analysis/neutron/vault.stp
@@ -0,0 +1,7027 @@
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+ENDSEC;
+END-ISO-10303-21;