\begin
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\usepackage{amsmath,amsthm,amssymb,amsfonts}
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pdfauthor={ Shilong.Lu},pdfsubject={article},
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\setlength{\headheight}{13.59999pt}
\usepackage{appendix}
\usepackage[sort&compress]{gbt7714}
\citestyle{numbers}% 可选参数含义：存在多篇引文时自动压缩序号
\begin{document}
\author{陆~世~龙}
\teacher{卢~卫~君\quad 教授}
\subject{基~础~数~学}
\academy{数~学~与~物~理~学~院}
\finishedtime{2022年9月}
\grade{2022级}
\subtitle{微分几何中的相关问题研究与说明}
\logo{R-C-removebg-preview.png}
\makecover
\input{undertitlepage}
\input{titlepage}
\pagenumbering{Roman}
\input{abstract}
\input{enabstarct}
\tableofcontents\clearpage
\pagenumbering{arabic}
\section{第一节}
测试一下参考文献\cite{吴大任1979微分几何讲义}
\begin{lstlisting}[language=Python, caption=Python example]
import numpy as np
def incmatrix(genl1,genl2):
m = len(genl1)
n = len(genl2)
M = None #to become the incidence matrix
VT = np.zeros((n*m,1), int) #dummy variable
#compute the bitwise xor matrix
M1 = bitxormatrix(genl1)
M2 = np.triu(bitxormatrix(genl2),1)
for i in range(m-1):
for j in range(i+1, m):
[r,c] = np.where(M2 == M1[i,j])
for k in range(len(r)):
VT[(i)*n + r[k]] = 1;
VT[(i)*n + c[k]] = 1;
VT[(j)*n + r[k]] = 1;
VT[(j)*n + c[k]] = 1;
if M is None:
M = np.copy(VT)
else:
M = np.concatenate((M, VT), 1)
VT = np.zeros((n*m,1), int)
return M
\end{lstlisting}
行内\verb|while(1)|
\newpage
\appendix
\section{附录：第一节 测试}
\newpage
\bibliographystyle{gbt7714-numerical} % 我选择了使用顺序编码制
\bibliography{ref}
\end{document}