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%%% Local Variables:
%%% mode: latex
%%% TeX-master: t
%%% End:

\chapter{´ø~English µÄ±êÌâ}
\label{cha:intro}

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\section{×ÖÌåÃüÁî}
\label{sec:first}

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\section{±í¸ñÑù±¾}
\label{chap1:sample:table} 

\subsection{»ù±¾±í¸ñ}
\label{sec:basictable}

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      thuthesis.ins & \LaTeX{} °²×°Îļþ£¬docstrip\footnote{±í¸ñÖеĽÅ×¢} \\
      thuthesis.dtx & ËùÓеÄÒ»Çж¼ÔÚÕâÀïÃæ\footnote{ÔÙÀ´Ò»¸ö}¡£\\
      thuthesis.cls & Ä£°åÀàÎļþ¡£\\
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\label{sec:complicatedtable}

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\end{tabular}}
\end{table}

²»¿É·ñÈÏ~\LaTeX{} µÄ±í¸ñ¹¦ÄÜûÓÐÏëÏóÖеÄÄÇôǿ´ó£¬²»¹ýÖ»ÒªÄã×ã¹»ÈÏÕ棬×㹻ϸÖ£¬ÄÇô
ͬÑù¿ÉÒÔÅųöÀ´·Ç³£¸´Ôӷdz£Æ¯ÁÁµÄ±í¸ñ¡£Çë²Î¿´±í~\ref{tab:tabexamp2}¡£
\begin{table}[hb]
  \centering\dawu[1.3]
  \caption{¸´ÔÓ±í¸ñʾÀý~2¡£}
  \label{tab:tabexamp2}
  \begin{tabular}[c]{|c|m{0.8in}|c|c|c|c|c|}\hline
    \multicolumn{2}{|c|}{Network Topology} & \# of nodes & 
    \multicolumn{3}{c|}{\# of clients} & Server \\\hline
    GT-ITM & Waxman Transit-Stub & 600 &
    \multirow{2}{2em}{2\%}& 
    \multirow{2}{2em}{10\%}& 
    \multirow{2}{2em}{50\%}& 
    \multirow{2}{1.2in}{Max. Connectivity}\\\cline{1-3}
    \multicolumn{2}{|c|}{Inet-2.1} & 6000 & & & &\\\hline
    \multirow{2}{1in}{Xue} & Rui  & Ni &\multicolumn{4}{c|}{\multirow{2}*{\thuthesis}}\\\cline{2-3}
    & \multicolumn{2}{c|}{ABCDEF} &\multicolumn{4}{c|}{} \\\hline
\end{tabular}
\end{table}

Èç¹ûÄúÒªÅÅ°æµÄ±í¸ñ³¤¶È³¬¹ýÒ»Ò³£¬ÄÇôÍƼöʹÓÃ~\textsf{longtable} »òÕß
~\textsf{supertabular} ºê°ü£¬Ä£°å¶Ô~\textsf{longtable} ½øÐÐÁËÏàÓ¦µÄÉèÖã¬ËùÒÔÓÃÆð
À´¿ÉÄܼòµ¥Ò»Ð©¡£±í~\ref{tab:performance} ¾ÍÊÇ~\textsf{longtable} µÄ¼òµ¥Ê¾Àý¡£
\begin{longtable}[c]{crrrrrr}
\caption{ʵÑéÊý¾Ý¡£}\label{tab:performance}\\
\endfirsthead
\multicolumn{7}{c}{Ðø±í~\thetable\hskip1em ±êÌâ}\\
\hline
\endhead
\hline
\multicolumn{7}{r}{ÐøÏÂÒ³}
\endfoot
\endlastfoot
\toprule[1.5pt]
 ²âÊÔ³ÌÐò & \multicolumn{1}{c}{Õý³£ÔËÐÐ} & \multicolumn{1}{c}{ͬ²½} & \multicolumn{1}{c}{¼ì²éµã} & \multicolumn{1}{c}{¾í»Ø»Ö¸´}
& \multicolumn{1}{c}{½ø³ÌǨÒÆ} & \multicolumn{1}{c}{¼ì²éµã} \\
& \multicolumn{1}{c}{ʱ¼ä~(s)}& \multicolumn{1}{c}{ʱ¼ä~(s)}&
\multicolumn{1}{c}{ʱ¼ä~(s)}& \multicolumn{1}{c}{ʱ¼ä~(s)}& \multicolumn{1}{c}{
  ʱ¼ä~(s)}&  Îļþ£¨KB£©\\\midrule[1pt]
CG.A.2 & 23.05 & 0.002 & 0.116 & 0.035 & 0.589 & 32491 \\
CG.A.4 & 15.06 & 0.003 & 0.067 & 0.021 & 0.351 & 18211 \\
CG.A.8 & 13.38 & 0.004 & 0.072 & 0.023 & 0.210 & 9890 \\
CG.B.2 & 867.45 & 0.002 & 0.864 & 0.232 & 3.256 & 228562 \\
CG.B.4 & 501.61 & 0.003 & 0.438 & 0.136 & 2.075 & 123862 \\
CG.B.8 & 384.65 & 0.004 & 0.457 & 0.108 & 1.235 & 63777 \\
MG.A.2 & 112.27 & 0.002 & 0.846 & 0.237 & 3.930 & 236473 \\
MG.A.4 & 59.84 & 0.003 & 0.442 & 0.128 & 2.070 & 123875 \\
MG.A.8 & 31.38 & 0.003 & 0.476 & 0.114 & 1.041 & 60627 \\
MG.B.2 & 526.28 & 0.002 & 0.821 & 0.238 & 4.176 & 236635 \\
MG.B.4 & 280.11 & 0.003 & 0.432 & 0.130 & 1.706 & 123793 \\
MG.B.8 & 148.29 & 0.003 & 0.442 & 0.116 & 0.893 & 60600 \\
LU.A.2 & 2116.54 & 0.002 & 0.110 & 0.030 & 0.532 & 28754 \\
LU.A.4 & 1102.50 & 0.002 & 0.069 & 0.017 & 0.255 & 14915 \\
LU.A.8 & 574.47 & 0.003 & 0.067 & 0.016 & 0.192 & 8655 \\
LU.B.2 & 9712.87 & 0.002 & 0.357 & 0.104 & 1.734 & 101975 \\
LU.B.4 & 4757.80 & 0.003 & 0.190 & 0.056 & 0.808 & 53522 \\
LU.B.8 & 2444.05 & 0.004 & 0.222 & 0.057 & 0.548 & 30134 \\
EP.A.2 & 123.81 & 0.002 & 0.010 & 0.003 & 0.074 & 1834 \\
EP.A.4 & 61.92 & 0.003 & 0.011 & 0.004 & 0.073 & 1743 \\
EP.A.8 & 31.06 & 0.004 & 0.017 & 0.005 & 0.073 & 1661 \\
EP.B.2 & 495.49 & 0.001 & 0.009 & 0.003 & 0.196 & 2011 \\
EP.B.4 & 247.69 & 0.002 & 0.012 & 0.004 & 0.122 & 1663 \\
EP.B.8 & 126.74 & 0.003 & 0.017 & 0.005 & 0.083 & 1656 \\
\bottomrule[1.5pt]
\end{longtable}

\subsection{ÆäËü}
\label{sec:tableother}

\begin{table}[ht]
\centering
  \begin{minipage}{0.45\linewidth}
  \centering
  \caption*{±í~1.111\hskip1em ÕâÊÇÒ»¸öÊÖ¶¯±àºÅ£¬²»³öÏÖÔÚË÷ÒýÖеĻµ±í¸ñ¡£}
  \label{tab:badtabular}
  \begin{picture}(150,50)
    \framebox(150,50)[c]{\thuthesis}
  \end{picture}    
  \end{minipage}\hfill
  \begin{minipage}{0.45\linewidth}
  \centering
  \begin{picture}(150,50)
    \framebox(150,50)[c]{ѦÈðÄá}
  \end{picture}
  \caption*{Figure~1.111\hskip1em ÕâÊÇÒ»¸öÊÖ¶¯±àºÅ£¬²»³öÏÖÔÚË÷ÒýÖеĻµÍ¼¡£}
  \label{tab:badfigure}    
  \end{minipage}
\end{table}

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·Ö£©¡£

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Ä¿Ç°²»´òËã¸øÄ£°åÔö¼ÓÕâÖÖÁíÀàÃüÁî¡£

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\begin{minipage}[t]{\linewidth-2\parindent}
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  º«Áø\footnote{ÌÆËΰ˴ó¼ÒÖ®Ê׶þλ¡£}¡£
\end{minipage}\\[-5pt]

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¡£Áø×ÚÔª¶ÔÕâÖÖÉç»áÏÖʵ¼«Îª²»Âú£¬Ëû»ý¼«²Î¼ÓÁËÍõÊåÎÄÁìµ¼µÄ¡°ÓÀ¼Ã¸ïС±£¬²¢³ÉΪÕâÒ»
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ÆËÏ£¬¸Ä¸ïʧ°ÜÁË£¬Áø×ÚÔª±»±áΪÓÀÖÝ˾Âí¡£

\section{¶¨Àí»·¾³}
\label{sec:theorem}

¸ø´ó¼ÒÑÝʾһϸ÷ÖÖºÍÖ¤Ã÷ÓйصĻ·¾³£º

\begin{assumption}
´ýÔÂÎ÷ÏáÏ£¬Ó­·ç»§°ë¿ª£»¸ôǽ»¨Ó°¶¯£¬ÒÉÊÇÓñÈËÀ´¡£
\begin{eqnarray}
  \label{eq:eqnxmp}
  c & = & a^2 - b^2\\
    & = & (a+b)(a-b)
\end{eqnarray}
\end{assumption}

ǧÐÁÍò¿à£¬Àú¾¡¼èÄÑ£¬µÃÓнñÈÕ¡£È»Ïà´ÓÊýǧÀδÔø°§ÆÝ¡£½ñ½«¶É½­£¬·½Í¼°ÙÄ껶Ц£¬Èç
ºÎ·´Æð±¯ÉË£¿£¨Òý×Ô¡¶¶ÅÊ®ÄïÅ­³Á°Ù±¦Ïä¡·£©

\begin{definition}
×ÓÔ»£º¡¸µÀǧ³ËÖ®¹ú£¬¾´Ê¶øÐÅ£¬½ÚÓöø°®ÈË£¬Ê¹ÃñÒÔʱ¡£¡¹
\end{definition}

ǧ¹ÅµÚÒ»¶¨Ò壡ÎÊÊÀ¼ä¡¢ÇéΪºÎÎֻ½ÌÉúËÀÏàÐí£¿ÌìÄϵر±Ë«·É¿Í£¬ÀϳἸ»Øº®Êî¡£»¶ÀÖȤ£¬Àë±ð¿à£¬¾ÍÖиüÓгնùÅ®¡£
¾ýÓ¦ÓÐÓÃìÍòÀï²ãÔÆ£¬Ç§É½ÄºÑ©£¬Ö»Ó°ÏòË­È¥£¿

ºá·Ú·£¬¼Åįµ±Äêóï¹Ä£¬»ÄÑÌÒÀ¾Éƽ³þ¡£Õлê³þЩºÎർ°£¬É½¹í°µÚзçÓê¡£ÌìÒ²¶Ê£¬Î´ÐÅÓ룬ݺ¶ùÑà×Ó¾ã»ÆÍÁ¡£
ǧÇïÍò¹Å£¬ÎªÁô´ýɧÈË£¬¿ñ¸èÍ´Òû£¬À´·ÃÑãÇ𴦡£

\begin{proposition}
 Ôø×ÓÔ»£º¡¸ÎáÈÕÈýÊ¡ÎáÉí \pozhehao ΪÈËı¶ø²»ÖÒºõ£¿ÓëÅóÓѽ»¶ø²»Ðźõ£¿´«²»Ï°ºõ£¿¡¹
\end{proposition}

¶àôÆàÃÀµÄÃüÌâ°¡£¡ÆäÈÕÅ£ÂíË»£¬Ð¸¾ÈëÇண¬ÑÙÑٻƻèºó£¬¼Å¼ÅÈ˶¨³õ£¬ÎÒÃü¾ø½ñÈÕ£¬
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Ö¦¡£

\begin{remark}
Ìì²»ÑÔ×Ըߣ¬Ë®²»ÑÔ×ÔÁ÷¡£
\begin{gather*}
\begin{split} 
\varphi(x,z)
&=z-\gamma_{10}x-\gamma_{mn}x^mz^n\\
&=z-Mr^{-1}x-Mr^{-(m+n)}x^mz^n
\end{split}\\[6pt]
\begin{align} \zeta^0&=(\xi^0)^2,\\
\zeta^1 &=\xi^0\xi^1,\\
\zeta^2 &=(\xi^1)^2,
\end{align}
\end{gather*}
\end{remark}

Ìì×ðµØ±°£¬Ç¬À¤¶¨ÒÓ¡£±°¸ßÒԳ£¬¹ó¼úλÒÓ¡£ ¶¯¾²Óг££¬¸ÕÈá¶ÏÒÓ¡£·½ÒÔÀà¾Û£¬ÎïÒÔȺ·Ö£¬
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ÊǬµÀ³ÉÄУ¬À¤µÀ³ÉÅ®¡£Ç¬Öª´óʼ£¬À¤×÷³ÉÎǬÒÔÒ×Öª£¬À¤ÒÔ¼òÄÜ¡£Ò×ÔòÒ×Öª£¬¼òÔòÒ×
´Ó¡£Ò×ÖªÔòÓÐÇ×£¬Ò×´ÓÔòÓй¦¡£ÓÐÇ×Ôò¿É¾Ã£¬Óй¦Ôò¿É´ó¡£¿É¾ÃÔòÏÍÈËÖ®µÂ£¬¿É´óÔòÏÍÈËÖ®
Òµ¡£Ò×¼ò£¬¶øÌìÏÂÒÓÖ®ÀíÒÓ£»ÌìÏÂÖ®ÀíµÃ£¬¶ø³ÉλºõÆäÖÐÒÓ¡£

\begin{axiom}
Á½µã¼äÖ±Ï߶ξàÀë×î¶Ì¡£  
\begin{align}
x&\equiv y+1\pmod{m^2}\\
x&\equiv y+1\mod{m^2}\\
x&\equiv y+1\pod{m^2}
\end{align}
\end{axiom}

¡¶åèÔ»¡·£º´óÔÕǬԪ£¬ÍòÎï×Êʼ£¬ÄËͳÌì¡£ÔÆÐÐÓêÊ©£¬Æ·ÎïÁ÷ÐΡ£´óÃ÷ʼÖÕ£¬Áùλʱ³É£¬Ê±³ËÁù
ÁúÒÔÓùÌ졣ǬµÀ±ä»¯£¬¸÷ÕýÐÔÃü£¬±£ºÏ´óºÍ£¬ÄËÀûÕê¡£Ê׳öÊüÎÍò¹úÏÌÄþ¡£

¡¶ÏóÔ»¡·£ºÌìÐн¡£¬¾ý×ÓÒÔ×ÔÇ¿²»Ï¢¡£Ç±ÁúÎðÓã¬ÑôÔÚÏÂÒ²¡£¼ûÁúÔÙÌµÂÊ©ÆÕÒ²¡£ÖÕÈÕǬǬ£¬
·´¸´µÀÒ²¡£»òÔ¾ÔÚÔ¨£¬½øÎÞ¾ÌÒ²¡£·ÉÁúÔÚÌ죬´óÈËÔìÒ²¡£¿ºÁúÓлڣ¬Ó¯²»¿É¾ÃÒ²¡£Óþţ¬Ìì
µÂ²»¿ÉΪÊ×Ò²¡£ ¡¡¡¡

\begin{lemma}
¡¶Ã¨ºÍÀÏÊó¡·ÊÇÎÒ×î°®¿´µÄ¶¯»­Æ¬¡£
\begin{multline*}\tag*{[a]} % Õâ¸ö²»³öÏÖÔÚË÷ÒýÖÐ
\int_a^b\biggl\{\int_a^b[f(x)^2g(y)^2+f(y)^2g(x)^2]
 -2f(x)g(x)f(y)g(y)\,dx\biggr\}\,dy \\
 =\int_a^b\biggl\{g(y)^2\int_a^bf^2+f(y)^2
  \int_a^b g^2-2f(y)g(y)\int_a^b fg\biggr\}\,dy
\end{multline*}
\end{lemma}

ÐÐÐÐÖØÐÐÐУ¬Óë¾ýÉú±ðÀë¡£ÏàÈ¥ÍòÓàÀ¸÷ÔÚÌìÒ»ÑÄ¡£µÀ·×èÇÒ³¤£¬»áÃæ°²¿ÉÖª¡£ºúÂíÒÀ±±
·ç£¬Ô½Äñ³²ÄÏÖ¦¡£ÏàÈ¥ÈÕÒÑÔ¶£¬Ò´øÈÕÒÑ»º¡£¸¡ÔƱΰ×ÈÕ£¬ÓÎ×Ó²»¹Ë·µ¡£Ë¼¾ýÁîÈËÀÏ£¬ËêÔÂ
ºöÒÑÍí¡£  Æú¾èÎ𸴵À£¬Å¬Á¦¼Ó²Í·¹¡£

\begin{theorem}\label{the:theorem1}
·¸ÎÒÇ¿ººÕߣ¬ËäÔ¶±ØÖï\hfill \pozhehao ³ÂÌÀ£¨ºº£©
\end{theorem}
\begin{subequations}
\begin{align}
y & = 1 \\
y & = 0
\end{align}
\end{subequations}
µÀ¿ÉµÀ£¬·Ç³£µÀ¡£Ãû¿ÉÃû£¬·Ç³£Ãû¡£ÎÞÃûÌìµØ֮ʼ£»ÓÐÃûÍòÎï֮ĸ¡£ ¹Ê³£ÎÞ£¬ÓûÒÔ¹ÛÆäÃ
³£ÓУ¬ÓûÒÔ¹ÛÆäáè¡£´ËÁ½Õߣ¬Í¬³ö¶øÒìÃû£¬Í¬Î½Ö®Ðþ¡£ÐþÖ®ÓÖÐþ£¬ÖÚÃîÖ®ÃÅ¡£ÉÏÉÆÈôË®¡£Ë®
ÉÆÀûÍòÎï¶ø²»Õù£¬´¦ÖÚÈËÖ®Ëù¶ñ£¬¹Ê¼¸ÓÚµÀ¡£ÇúÔòÈ«£¬Í÷ÔòÖ±£¬ÍÝÔòÓ¯£¬±ÖÔòУ¬ÉÙÔò¶à£¬
¶àÔò»ó¡£  ÈË·¨µØ£¬µØ·¨Ì죬Ìì·¨µÀ£¬µÀ·¨×ÔÈ»¡£ÖªÈËÕßÖÇ£¬×ÔÖªÕßÃ÷¡£Ê¤ÈËÕßÓÐÁ¦£¬×Ôʤ
ÕßÇ¿¡£Öª×ãÕ߸»¡£Ç¿ÐÐÕßÓÐÖ¾¡£²»Ê§ÆäËùÕ߾á£ËÀ¶ø²»ÍöÕßÊÙ¡£

\begin{proof}
ÑàÕԹųƶà¸Ð¿®±¯¸è֮ʿ¡£¶­Éú¾Ù½øÊ¿£¬Á¬²»µÃÖ¾ÓÚÓÐ˾£¬»³±§ÀûÆ÷£¬ÓôÓôÊÊ×ÈÍÁ£¬Îá
ÖªÆä±ØÓкÏÒ²¡£¶­ÉúÃãºõÔÕ£¿

·òÒÔ×ÓÖ®²»Óöʱ£¬¹¶Ä½ÒåÇ¿ÈÊÕߣ¬½Ô°®Ï§ÑÉ£¬ïòÑà¡¢ÕÔ֮ʿ³öºõÆäÐÔÕßÔÕ£¡È»Îá³¢ÎÅ
·çË×Ó뻯ÒÆÒ×£¬Îá¶ñÖªÆä½ñ²»ÒìÓÚ¹ÅËùÔÆа£¿ÁÄÒÔÎá×ÓÖ®Ðв·Ö®Ò²¡£¶­ÉúÃãºõÔÕ£¿

ÎáÒò×ÓÓÐËù¸ÐÒÓ¡£ÎªÎÒµõÍûÖî¾ý֮Ĺ£¬¶ø¹ÛÓÚÆäÊУ¬¸´ÓÐÎôʱÍÀ¹·Õߺõ£¿ÎªÎÒл
Ô»£º¡°Ã÷Ìì×ÓÔÚÉÏ£¬¿ÉÒÔ³ö¶øÊËÒÓ£¡¡± \hfill\pozhehao º«Óú¡¶ËͶ­ÉÛÄÏÐò¡·
\end{proof}

\begin{corollary}
  ËÄ´¨»°ÅäÒôµÄ¡¶Ã¨ºÍÀÏÊó¡·ÊÇÊÀ½çÉÏ×îºÃ¿´×îºÃÌý×îÓÐȤµÄ¶¯»­Æ¬¡£
\begin{alignat}{3}
V_i & =v_i - q_i v_j, & \qquad X_i & = x_i - q_i x_j,
 & \qquad U_i & = u_i,
 \qquad \text{for $i\ne j$;}\label{eq:B}\\
V_j & = v_j, & \qquad X_j & = x_j,
  & \qquad U_j & u_j + \sum_{i\ne j} q_i u_i.
\end{alignat}
\end{corollary}

ÌöÌöǣţÐÇ£¬ð¨ð¨ºÓººÅ®¡£
ÏËÏËߪËØÊÖ£¬ÔýÔýŪ»úèÌ¡£
ÖÕÈÕ²»³ÉÕ£¬ÆüÌéÁãÈçÓê¡£
ºÓººÇåÇÒdz£¬ÏàÈ¥¸´¼¸Ðí¡£
ӯӯһˮ¼ä£¬ÂöÂö²»µÃÓï¡£

\begin{example}
  ´ó¼ÒÀ´¿´Õâ¸öÀý×Ó¡£
\begin{equation}
\label{ktc}
\left\{\begin{array}{l}
\nabla f({\mbox{\boldmath $x$}}^*)-\sum\limits_{j=1}^p\lambda_j\nabla g_j({\mbox{\boldmath $x$}}^*)=0\\[0.3cm]
\lambda_jg_j({\mbox{\boldmath $x$}}^*)=0,\quad j=1,2,\cdots,p\\[0.2cm]
\lambda_j\ge 0,\quad j=1,2,\cdots,p.
\end{array}\right.
\end{equation}
\end{example}

\begin{exercise}
  ÇåÁгö~Andrew S. Tanenbaum ºÍ~W. Richard Stevens µÄËùÓÐÖø×÷¡£
\end{exercise}

\begin{conjecture} \textit{Poincare Conjecture} If in a closed three-dimensional
  space, any closed curves can shrink to a point continuously, this space can be
  deformed to a sphere.
\end{conjecture}

\begin{problem}
 »Ø´ð»¹ÊDz»»Ø´ð£¬ÊǸöÎÊÌâ¡£ 
\end{problem}

ÈçºÎÒýÓö¨Àí~\ref{the:theorem1} ÄØ£¿¼ÓÉÏ~\verb|label| ʹÓÃ~\verb|ref| ¼´¿É¡£

\section{²Î¿¼ÎÄÏ×}
\label{sec:bib}
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\section{¹«Ê½}
\label{sec:equation}
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\begin{equation}
\label{equ:chap1:bayes}
p(y|\mathbf{x}) = \frac{p(\mathbf{x},y)}{p(\mathbf{x})}=
\frac{p(\mathbf{x}|y)p(y)}{p(\mathbf{x})} 
\end{equation}

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\begin{equation}\label{detK2}
\det\mathbf{K}(t=1,t_1,\dots,t_n)=\sum_{I\in\mathbf{n}}(-1)^{\envert{I}}
\prod_{i\in I}t_i\prod_{j\in I}(D_j+\lambda_jt_j)\det\mathbf{A}
^{(\lambda)}(\overline{I}|\overline{I})=0.
\end{equation} 

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\int_a^b\biggl\{\int_a^b[f(x)^2g(y)^2+f(y)^2g(x)^2]
 -2f(x)g(x)f(y)g(y)\,dx\biggr\}\,dy \\
 =\int_a^b\biggl\{g(y)^2\int_a^bf^2+f(y)^2
  \int_a^b g^2-2f(y)g(y)\int_a^b fg\biggr\}\,dy
\end{multline*}

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\begin{equation}\label{bilevel}
\left\{\begin{array}{l}
\max\limits_{{\mbox{\footnotesize\boldmath $x$}}} F(x,y_1^*,y_2^*,\cdots,y_m^*)\\[0.2cm]
\mbox{subject to:}\\[0.1cm]
\qquad G(x)\le 0\\[0.1cm]
\qquad(y_1^*,y_2^*,\cdots,y_m^*)\mbox{ solves problems }(i=1,2,\cdots,m)\\[0.1cm]
\qquad\left\{\begin{array}{l}
    \max\limits_{{\mbox{\footnotesize\boldmath $y_i$}}}f_i(x,y_1,y_2,\cdots,y_m)\\[0.2cm]
    \mbox{subject to:}\\[0.1cm]
    \qquad g_i(x,y_1,y_2,\cdots,y_m)\le 0.
    \end{array}\right.
\end{array}\right.
\end{equation}
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