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Author: ctessum

src/solver_strategies.jl

@@ -38,8 +38,10 @@ function ODEProblem{iip}(sys::CoupledSystem, st::SolverIMEX; u0 = nothing,
     u0 = isnothing(u0) ? init_u(sys_mtk, dom) : u0
     u0 = reshape(u0, :) # DiffEq state must be a vector.
 
-    f1, sys_mtk, coord_args = mtk_grid_func(sys_mtk, dom, u0, st.alg;
-        sparse = st.stiff_sparse, tgrad = st.stiff_tgrad)
+    f1, sys_mtk,
+    coord_args = mtk_grid_func(sys_mtk, dom, u0,
+        st.alg; sparse = st.stiff_sparse,
+        tgrad = st.stiff_tgrad)
 
     p = MTKParameters(sys_mtk, defaults(sys_mtk))
 

test/coupled_system_test.jl

@@ -69,8 +69,9 @@ using OrdinaryDiffEq
     want_eqs = [
         D(reqn.R) ~ reqn.γ * reqn.I,
         D(seqn.S) ~ (-seqn.β * seqn.I * seqn.S) / (seqn.I + seqn.R + seqn.S),
-        D(ieqn.I) ~ (ieqn.β * ieqn.I * ieqn.S) /
-            (ieqn.I + ieqn.R + ieqn.S) - ieqn.γ * ieqn.I
+        D(ieqn.I) ~
+        (ieqn.β * ieqn.I * ieqn.S) /
+        (ieqn.I + ieqn.R + ieqn.S) - ieqn.γ * ieqn.I
     ]
 
     have_eqs = equations(sirfinal)

test/sensitivity_test.jl

@@ -26,7 +26,9 @@ function EarthSciMLBase.get_scimlop(
         for ix in 1:size(u, 1)
             for I in II
                 # Demonstrate coordinate transforms and observed values
-                x, y, z, fv = obs_f(view(u, :, I), p, t,
+                x, y,
+                z,
+                fv = obs_f(view(u, :, I), p, t,
                     coords1[I[1]], coords2[I[2]], coords3[I[3]])
                 # Set derivative value.
                 du[ix, I] = (x + y + z) * fv

test/solver_strategy_test.jl

@@ -41,8 +41,9 @@ function EarthSciMLBase.get_scimlop(
         u = reshape(u, :, sz...)
         II = CartesianIndices(size(u)[2:end])
         du = vcat([begin
-                       t1, t2, t3, fv = obs_f(view(u, :, I), p, t,
-                        c1[I[1]], c2[I[2]], c3[I[3]])
+                       t1, t2,
+                       t3, fv = obs_f(view(u, :, I), p, t,
+                           c1[I[1]], c2[I[2]], c3[I[3]])
                        (t1 + t2 + t3) * fv
                    end
                    for ix in 1:size(u, 1), I in II]...)