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tex/chapter03.tex

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@@ -34,23 +34,6 @@ \subsection{一类离散时间复值Hopf\/ield神经网络的分析与综合}
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\right.
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\end{equation}
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如果需要对公式的子公式进行编号,则使用\lstinline{subnumcases}环境:
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\begin{lstlisting}
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\begin{subnumcases}{\label{w} w\equiv}
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0 & $c = d = 0$\label{wzero}\\
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\sqrt{|c|}\,\sqrt{\frac{1 + \sqrt{1+(d/c)^2}}{2}} & $|c| \geq |d|$ \\
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\sqrt{|d|}\,\sqrt{\frac{|c/d| + \sqrt{1+(c/d)^2}}{2}} & $|c| < |d|$
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\end{subnumcases}
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\end{lstlisting}
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上述代码输出如下:
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\begin{subnumcases}{\label{w} w\equiv}
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0 & $c = d = 0$\label{wzero}\\
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\sqrt{|c|}\,\sqrt{\frac{1 + \sqrt{1+(d/c)^2}}{2}} & $|c| \geq |d|$ \\
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\sqrt{|d|}\,\sqrt{\frac{|c/d| + \sqrt{1+(c/d)^2}}{2}} & $|c| < |d|$
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\end{subnumcases}
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\equref{w}中,\lstinline{label:w}为整个公式的编号,\lstinline{label:wzero}为子公式的编号。
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% 条标题
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\subsection{一类连续复值 Hopf\/ield 神经网络}
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@@ -316,4 +299,29 @@ \section{表格绘制示例}
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% 证明环境
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\begin{proof}
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以下是一段无意义文字:\lipsum[5]
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\end{proof}
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\end{proof}
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如果需要对公式的子公式进行编号,则使用\lstinline{subeqnarray}环境:
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\begin{lstlisting}
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\begin{subeqnarray}
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\label{eqw}
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\slabel{eq0}
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x & = & a \times b \\
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\slabel{eq1}
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& = & z + t\\
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\slabel{eq2}
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& = & z + t
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\end{subeqnarray}
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\end{lstlisting}
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上述代码输出如下:
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\begin{subeqnarray}
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\label{eqw}
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\slabel{eq0}
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x & = & a \times b \\
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\slabel{eq1}
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& = & z + t\\
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\slabel{eq2}
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& = & z + t
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\end{subeqnarray}
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\equref{eqw}中,\lstinline{eqw}为整个公式的标签,\lstinline{slabel}为子公式的标签。

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