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%   Latex 
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%   1999.11.14 
%   1999.12.06
%
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\documentclass[10pt]{jarticle}




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\newcommand{\bra}{\raisebox{0.3mm}{(}}
\newcommand{\ket}{\raisebox{0.3mm}{)}}



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\begin{document}


%--------------------------------------------%
%                                            %
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%   $BN%;67O(B by $B:XF#(B $BL@(B($BF|K\Bg3X(B $BJ8M}3XIt(B)     %
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\vspace*{-0.0cm}


\bf




\begin{flushright}
1999$BG/(B11$B7n(B14$BF|HG(B
\end{flushright}


\vspace{0.5cm}
\begin{center}
{\large $BN%;67O%;%C%7%g%s(B~REC$B%[!<%k(B~2F~$B9V5A<<(B} \\
%\noalign{\vspace{8mm}}
{\large $B9V1i;~4V(B30$BJ,!JF$O@;~4V$r4^$`!K(B} \\
\end{center}







\vspace{2.0\baselineskip}
%---------------------------- 12$B7n(B20$BF|(B($B7n(B) -------------------------
%*****************%
%                 %
%   12$B7n(B20$BF|(B($B7n(B)  %
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%*****************%
\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12$B7n(B20$BF|(B($B7n(B)\\
\hline
\end{tabular} 



\vspace{5mm}
\begin{namelist}{10:50 $B!A(B 12:30xx}



%$BN%(B32  
\item 
[\parbox{10.0mm}{\hfill ~9:00} $B!A(B \parbox{10.0mm}{\hfill ~9:30}]
$B@PED(B $B8w90(B{\small\bra $B6e=#Bg3XBg3X1!%7%9%F%`>pJs2J3X8&5f2J(B\ket}\\[1mm]
$B!V%W%m%0%i%_%s%08@8l(BML$B$N7?$*$h$S:F5"4X?t$N7wO@E*0UL#!W(B



%$BN%(B19  
\item 
[\parbox{10.0mm}{\hfill ~9:30} $B!A(B \parbox{10.0mm}{\hfill 10:00}]
$BK\B?(B $BOB@5(B{\small\bra $B6e=#Bg3XBg3X1!%7%9%F%`>pJs2J3X8&5f2J(B\ket}\\[1mm]
$B!V(BCoordination Language$B$N0UL#O@!W(B



%$BN%(B12  
\item 
[\parbox{10.0mm}{\hfill 10:00} $B!A(B \parbox{10.0mm}{\hfill 10:30}]
$B2O86(B $B9/M:(B{\small\bra $B6e=#Bg3X%7%9%F%`>pJs2J3X8&5f2J(B\ket}\\[1mm]
$B!V%U%!%8%$4X78$+$i:n$i$l$k%H%]%9$K$D$$$F!W(B



\vspace{3mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{3mm}



%$BN%(B20  
\item 
[\parbox{10.0mm}{\hfill 10:50} $B!A(B \parbox{10.0mm}{\hfill 11:20}]
$BDT(B $B>0;K(B{\small\bra $B@iMUBg3XM}3XIt(B\ket}\\[1mm]
$B!V9b3,O@M}7?8@8l(B NU $B$K$D$$$F!W(B



%$BN%(B33  
\item 
[\parbox{10.0mm}{\hfill 11:20} $B!A(B \parbox{10.0mm}{\hfill 11:50}]
$BFqGH(B $B40<$(B{\small\bra $BEl5~Bg3XBg3X1!?tM}2J3X8&5f2J(B\ket}\\[1mm]
$B!VM-8BBN>e$NBJ1_6J@~$HM-M}8r49?^<0!W(B



\vspace{8mm}
------------------------------$B!!Ck!!?)!!(B------------------------------
\vspace{8mm}



%$BN%(B14  
\item 
[\parbox{10.0mm}{\hfill 13:30} $B!A(B \parbox{10.0mm}{\hfill 14:00}]
$B9B8}(B $B2B42(B{\small\bra $B6e=#9)6HBg3X>pJs9)3XIt(B\ket}\\[1mm]
$B!V>pJs%b%G%k$NDj5A$HJQ99$N4X78%0%i%UI=8=$rMQ$$$?Dj<02=!W(B



%$BN%(B17  
\item 
[\parbox{10.0mm}{\hfill 14:00} $B!A(B \parbox{10.0mm}{\hfill 14:30}]
$BB9(B $B=`40(B{\small\bra $BC^GHBg3XBg3X1!9)3X8&5f2J(B\ket}$B!$(B
$B5\ED(B $B3X(B{\small\bra $B:k6LC;4|Bg3X>pJs=hM}3X2J(B\ket}$B!$(B\\
$B2O8}(B $BCN>&(B{\small\bra $BL\GrBg3XBg3X1!(B\ket}\\[1mm]
$B!V<LA|$K$*$1$kBP1~$NJ#;($5$rMQ$$$?%F%/%9%A%c!<2hA|$NH=JL!W(B



%$BN%(B18  
\item 
[\parbox{10.0mm}{\hfill 14:30} $B!A(B \parbox{10.0mm}{\hfill 15:00}]
$B5\ED(B $B3X(B{\small\bra $B:k6LC;4|Bg3X>pJs=hM}3X2J(B\ket}$B!$(B
$BB9(B $B=`40(B{\small\bra $BC^GHBg3XBg3X1!9)3X8&5f2J(B\ket}$B!$(B\\
$B2O8}(B $BCN>&(B{\small\bra $BL\GrBg3XBg3X1!(B\ket}\\[1mm]
$B!V<LA|$K$*$1$kBP1~$NJ#;($5$rMQ$$$?3ZIh$NH=JL!W(B



\vspace{3mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{3mm}



%$BN%(B30  
\item 
[\parbox{10.0mm}{\hfill 15:20} $B!A(B \parbox{10.0mm}{\hfill 15:50}]
$B8^==Mr(B $B<"(B{\small\bra $BC^GHBg3XEE;R!&>pJs9)3X7O(B\ket}$B!$(B
$B?eC+(B $BE/Li(B{\small\bra $BC^GHBg3XEE;R!&>pJs9)3X7O(B\ket}$B!$(B\\
$B1v(B $B2mG7(B{\small\bra $BC^GHBg3XEE;R!&>pJs9)3X7O(B\ket}\\[1mm]
$B!V(BTense Arithmetic$B$K$h$k<B;~4VCNE*%W%m%0%i%`$N2r@O!W(B



%$BN%(B06  
\item 
[\parbox{10.0mm}{\hfill 15:50} $B!A(B \parbox{10.0mm}{\hfill 16:20}]
Richard Ehrenborg{\small\bra KTH Stockholm\ket}$B!$(B
$BH,?9(B $B@5BY(B{\small\bra $BEl5~Bg3X9-0h%7%9%F%`(B\ket}\\[1mm]
$B!V(BNon-constructible complexes and the bridge index$B!W(B



\vspace{3mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{3mm}



%$BN%(B15  
\item 
[\parbox{10.0mm}{\hfill 16:40} $B!A(B \parbox{10.0mm}{\hfill 17:10}]
$B0BF#(B $B@6(B{\small\bra $BEE5$DL?.Bg3X>pJsDL?.9)3X2J(B\ket}\\[1mm]
$B!V(BDiagonal flips of plane pseudo triangulations$B!W(B



%$BN%(B04  
\item 
[\parbox{10.0mm}{\hfill 17:10} $B!A(B \parbox{10.0mm}{\hfill 17:40}]
$BA086(B $Boi(B{\small\bra $BN05eBg3X650i3XIt(B\ket}$B!$Bg>k(B $B0&(B{\small\bra $BN05eBg3X650i3XIt(B\ket}\\[1mm]
$B!V(BCutting a bunch of grapes by a plane$B!W(B



\end{namelist}






\newpage
\vspace*{13mm}
%---------------------------- 12$B7n(B21$BF|(B($B2P(B) -------------------------
%*****************%
%                 %
%   12$B7n(B21$BF|(B($B2P(B)  %
%                 %
%*****************%
\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12$B7n(B21$BF|(B($B2P(B)\\
\hline
\end{tabular} 



\vspace{5mm}
\begin{namelist}{10:50 $B!A(B 12:30xx}




%$BN%(B05  
\item 
[\parbox{10.0mm}{\hfill ~9:00} $B!A(B \parbox{10.0mm}{\hfill ~9:30}]
$BGkED(B $B??M};R(B{\small\bra $B7DXfBgM}9)(B\ket}\\[1mm]
$B!V(BCombinatorial problems of type "ab=0"$B!W(B



%$BN%(B09  
\item 
[\parbox{10.0mm}{\hfill ~9:30} $B!A(B \parbox{10.0mm}{\hfill 10:00}]
$BCf>e@n(B $BM'<y(B{\small\bra $B7DXf5A=NBg!&M}9)(B\ket}$B!$(B
$BEOJU(B $B<i(B{\small\bra $BARI_7]=Q2J3XBg!&;:6H2J3X5;=Q(B\ket}\\[1mm]
$B!V(Bk-Fibonacci$B?t$K4XO"$9$k5-9fNs$K$D$$$F!W(B



%$BN%(B10  
\item 
[\parbox{10.0mm}{\hfill 10:00} $B!A(B \parbox{10.0mm}{\hfill 10:30}]
$B0KF#(B $BMxL@(B{\small\bra $BFAEgBg3XAm9g2J3XIt(B\ket}\\[1mm]
$B!V2D@QJ,$JBe?tE*N%;6J}Dx<0$K$D$$$F!W(B



\vspace{3mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{3mm}



%$BN%(B13  
\item 
[\parbox{10.0mm}{\hfill 10:50} $B!A(B \parbox{10.0mm}{\hfill 11:20}]
Zhan Ping{\small\bra $B9>8M@nBg3X<R2q3XIt(B\ket}\\[1mm]
$B!V(BThe Upper Bound of Monotonic Diameter of Bisubmodolar Polyhedron$B!W(B



%$BN%(B16  
\item 
[\parbox{10.0mm}{\hfill 11:20} $B!A(B \parbox{10.0mm}{\hfill 11:50}]
$B4d:j(B $B5A8w(B{\small\bra $B2,;3M}2JBg3XAm9g>pJs3XIt(B\ket}\\[1mm]
$B!V(BExtension of Catalan number$B!W(B



\vspace{8mm}
------------------------------$B!!Ck!!?)!!(B------------------------------
\vspace{8mm}



%$BN%(B21  
\item 
[\parbox{10.0mm}{\hfill 13:30} $B!A(B \parbox{10.0mm}{\hfill 14:00}]
$B@5Be(B $BN45A(B{\small\bra $B6e=#Bg3XBg3X1!%7%9%F%`>pJs2J3X8&5f2J(B\ket}$B!$(B
$B5\86(B $BE/9@(B{\small\bra $B9-Eg;TN)Bg3X>pJs2J3XIt(B\ket}$B!$(B\\
$BFbED(B $BCRG7(B{\small\bra $B9-Eg;TN)Bg3X>pJs2J3XIt(B\ket}\\[1mm]
$B!V9`LZ$NB?9`<0;~4VC10l2=%"%k%4%j%:%`$K$D$$$F!W(B



%$BN%(B22  
\item 
[\parbox{10.0mm}{\hfill 14:00} $B!A(B \parbox{10.0mm}{\hfill 14:30}]
$B:{86(B $B9/9'(B{\small\bra $BC^GHBg3XBg3X1!9)3X8&5f2J(B\ket}$B!$(B
$B;3ED(B $B??;J(B{\small\bra $B:k6LC;4|Bg3X>pJs=hM}3X2J(B\ket}$B!$(B\\
$B2O8}(B $BCN>&(B{\small\bra $BL\GrBg3XBg3X1!(B\ket}\\[1mm]
$B!V3QEY$K4p$E$/%(%s%H%m%T!<$H$=$N>pJs4v2?3XE*3HD%$K$D$$$F!W(B



%$BN%(B07  
\item 
[\parbox{10.0mm}{\hfill 14:30} $B!A(B \parbox{10.0mm}{\hfill 15:00}]
$B2,K\(B $B5H1{(B{\small\bra $BEl5~Bg3XBg3X1!Am9gJ82=8&5f2J(B\ket}\\[1mm]
$B!V(B$[0,1]^{2}$$B$K<LA|$5$l$?(B1$B<!85L58B%;%k%*!<%H%^%H%s$N%@%$%J%_%/%9$K$*$1$kItJ,<+8JAj;w@-!W(B



\vspace{3mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{3mm}



%$BN%(B29  
\item 
[\parbox{10.0mm}{\hfill 15:20} $B!A(B \parbox{10.0mm}{\hfill 15:50}]
$BLSDM(B $BJ~Bg(B{\small\bra $B2#IM9qN)Bg3X(B\ket}\\[1mm]
$B!VJD6JLL$N;03Q7AJ,3d$N(Bcyclic coloration$B$K$D$$$F!W(B



%$BN%(B26  
\item 
[\parbox{10.0mm}{\hfill 15:50} $B!A(B \parbox{10.0mm}{\hfill 16:20}]
$B:,>e(B $B@8Li(B{\small\bra $B2#IM9qN)Bg3X(B\ket}\\[1mm]
$B!VJD6JLL$N;M3Q7AJ,3d$K$J$k5eLL$N;03Q7AJ,3d!W(B



\vspace{3mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{3mm}



%$BN%(B27  
\item 
[\parbox{10.0mm}{\hfill 16:40} $B!A(B \parbox{10.0mm}{\hfill 17:10}]
$BEOJU(B $BN4Gn(B{\small\bra $B2#IM9qN)Bg3X(B\ket}\\[1mm]
$B!V<M1FJ?LL>e$N6v;03Q7AJ,3d$N@8@.DjM}!W(B



%$BN%(B28  
\item 
[\parbox{10.0mm}{\hfill 17:10} $B!A(B \parbox{10.0mm}{\hfill 17:40}]
$BF#K\(B $BF;5A(B{\small\bra $B2#IM9qN)Bg3X(B\ket}\\[1mm]
$B!V40A4%0%i%U$NJ?LLE*%m!<%F!<%7%g%s$K$D$$$F!W(B



\vspace{8mm}
------------------------------$B!!:)?F2q!!(B------------------------------
\vspace{3mm}



\end{namelist}






\newpage
\vspace*{13mm}
%---------------------------- 12$B7n(B22$BF|(B($B?e(B) -------------------------
%*****************%
%                 %
%   12$B7n(B22$BF|(B($B?e(B)  %
%                 %
%*****************%
\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12$B7n(B22$BF|(B($B?e(B)\\
\hline
\end{tabular} 



\vspace{5mm}
\begin{namelist}{10:50 $B!A(B 12:30xx}



%$BN%(B02  
\item 
[\parbox{10.0mm}{\hfill ~9:00} $B!A(B \parbox{10.0mm}{\hfill ~9:30}]
$BCfK\(B $BFX9@(B{\small\bra $BBg:e650iBg3X650i3XIt(B\ket}\\[1mm]
$B!VJD6JLL$N;M3Q7AJ,3d$N@w?'?t!W(B



%$BN%(B01  
\item 
[\parbox{10.0mm}{\hfill ~9:30} $B!A(B \parbox{10.0mm}{\hfill 10:00}]
M. Kano{\small\bra $B0q>kBg3X(B\ket}$B!$(BG. Katona{\small\bra $B0q>kBg3X(B\ket}$B!$(B
Z. Kiraly{\small\bra Technical University of Budapest\ket}\\[1mm]
$B!V(BPath factors and maximum path subgraphs$B!W(B



%$BN%(B03  
\item 
[\parbox{10.0mm}{\hfill 10:00} $B!A(B \parbox{10.0mm}{\hfill 10:30}]
$BD,(B $BOBI'(B{\small\bra $B6a5&Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!V(BBowtie decomposition of complete tripartite multi-graphs$B!W(B



\vspace{3mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{3mm}



%$BN%(B08  
\item 
[\parbox{10.0mm}{\hfill 10:50} $B!A(B \parbox{10.0mm}{\hfill 11:20}]
$B>>ED(B $B@21Q(B{\small\bra $B0q>kBg3X9)3XIt(B\ket}$B!$2CG<(B $B44M:(B{\small\bra $B0q>kBg3X9)3XIt(B\ket}\\[1mm]
$B!V(BPartial parity (g,f)-factors and subgraphs covering vertex subsets$B!W(B



%$BN%(B11  
\item 
[\parbox{10.0mm}{\hfill 11:20} $B!A(B \parbox{10.0mm}{\hfill 11:50}]
$B2O86NS(B $B7r0l(B{\small\bra $B7DXf5A=NBg3XM}9)3XIt(B\ket}\\[1mm]
$B!V(BContractible edge in $k$-connected graph$B!W(B



\vspace{8mm}
------------------------------$B!!Ck!!?)!!(B------------------------------
\vspace{8mm}



%$BN%(B23  
\item 
[\parbox{10.0mm}{\hfill 13:30} $B!A(B \parbox{10.0mm}{\hfill 14:00}]
$BA1K\(B $B7i(B{\small\bra $BF|BgM}9)(B\ket}$B!$6b;R(B $BFF;J(B{\small\bra $B9)3X1!Bg(B\ket}\\[1mm]
$B!V(B2$B0x;R$H%O%_%k%H%s%5%$%/%k(BII$B!W(B



%$BN%(B25  
\item 
[\parbox{10.0mm}{\hfill 14:00} $B!A(B \parbox{10.0mm}{\hfill 14:30}]
$BJ!CO(B $B9/90(B{\small\bra $BEl5~M}2JBg!&M}(B\ket}\\[1mm]
$B!V(BEdge-magic labelings of wheel graphs$B!W(B




%$BN%(B31  
\item 
[\parbox{10.0mm}{\hfill 14:30} $B!A(B \parbox{10.0mm}{\hfill 15:00}]
$B6b;R(B $BFF;J(B{\small\bra $B9)3X1!Bg3X(B\ket}$B!$A1K\(B $B7i(B{\small\bra $BF|BgM}9)(B\ket}\\[1mm]
$B!V(BRemovable edges in cycles in 3-connected graphs$B!W(B



\end{namelist}









\newpage
%---------------------------------------------------------------------------
%--------------------------------------------%
%                                            %
%                                            %
%   $B2r@O7O(B by $B:#0f(B $B?N;J(B($BFAEgBg3X9)3XIt(B)      %
%                                            %
%                                            %
%--------------------------------------------%


\vspace*{0.5cm}


\bf

\begin{flushright}
1999$BG/(B12$B7n(B6$BF|HG(B
\end{flushright}


\vspace{-0.5cm}
\begin{center}
{\large $B2r@O7O%;%C%7%g%s(B~REC$B%[!<%k(B~$B>.%[!<%k(B~1F} \\
{\large $B!J9V1i;~4V$K$O(B5$BJ,DxEY$NF$O@;~4V$r4^$`!K(B} \\
\end{center}



\small



\vspace{0mm}
%---------------------------- 12$B7n(B20$BF|(B($B7n(B) -------------------------
%*****************%
%                 %
%   12$B7n(B20$BF|(B($B7n(B)   %
%                 %
%*****************%
\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12$B7n(B20$BF|(B($B7n(B)\\
\hline
\end{tabular} 




\vspace{0mm}
\begin{namelist}{10:50 $B!A(B 12:30xx}


%$B2r(B40
\item 
[\parbox{10.0mm}{\hfill 9:00} $B!A(B \parbox{10.0mm}{\hfill 9:25}]
$B>.NS(B $B7rB@(B{\small\bra $B5~ETBg3X?tM}2r@O8&5f=j(B\ket}\\[1mm]
$B!V(BDE$BJQ498x<0$H(BFFT$B$K$h$kB?E@F1;~@QJ,CM7W;;K!$H$=$N@QJ,J}Dx<0$X$N1~MQ$K$D$$$F!W(B



%$B2r(B35
\item 
[\parbox{10.0mm}{\hfill 9:25} $B!A(B \parbox{10.0mm}{\hfill 9:50}]
$BBg1:(B $BBs:H(B{\small\bra $B5~ETBg3X?tM}2r@O8&5f=j(B\ket}\\[1mm]
$B!VH/;6$9$k(BFourier$B@QJ,$KBP$9$kO"B3(BEuler$BJQ49!W(B



%$B2r(B42
\item 
[\parbox{10.0mm}{\hfill 9:50} $B!A(B \parbox{10.0mm}{\hfill 10:15}]   
$B>>Hx(B $B1'BY(B{\small\bra $BL>8E20Bg3XBg3X1!9)3X8&5f2J(B\ket}$B!$(B
$B9_4z(B $BBg2p(B{\small\bra $B5~ETBg3X?tM}2r@O8&5f=j(B\ket}\\[1mm]
$B!VJ#AG?tCMJPHyJ,J}Dx<0$KBP$9$k:9J,%9%-!<%`$NJ#AGN%;6JQJ,K!$K$h$kF3=P(B \\
$B!A(BGinzburg-Landau$BJ}Dx<0$rCf?4$K!A!W(B



%$B2r(B16
\item 
[\parbox{10.0mm}{\hfill 10:15} $B!A(B \parbox{10.0mm}{\hfill 10:40}]
$B9_4z(B $BBg2p(B{\small\bra $B5~ETBg3X?tM}2r@O8&5f=j(B\ket}$B!$(B
$B>>Hx(B $B1'BY(B{\small\bra $BL>8E20Bg3XBg3X1!9)3X8&5f2J(B\ket}\\[1mm]
$B!VB?E@N%;6JQJ,$K$h$kHs@~7AJPHyJ,J}Dx<0$KBP$9$k@~7A1"E*:9J,%9%-!<%`!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B04
\item 
[\parbox{10.0mm}{\hfill 10:50} $B!A(B \parbox{10.0mm}{\hfill 11:15}]
$BCSED(B $BJY(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}$B!$(B
$B@>ED(B $B9'L@(B{\small\bra $B5~ETBg3XBg3X1!M}3X8&5f2J(B\ket}\\[1mm]
$B!V(BPattern Formation of Heat Convection Problems$B!W(B



%$B2r(B13
\item 
[\parbox{10.0mm}{\hfill 11:15} $B!A(B \parbox{10.0mm}{\hfill 11:40}]
$BBg?9(B $B9n;K(B{\small\bra $BIY;3Bg3X650i3XIt(B\ket}$B!$(B
$BF#4V(B $B>;0l(B{\small\bra $B0q>kBg3XM}3XIt(B\ket}\\[1mm]
$B!V#2N.BNLdBj$NM-8BMWAG7W;;$K$*$1$k3&LL$N<}B+@-$K$D$$$F!W(B



%$B2r(B46
\item 
[\parbox{10.0mm}{\hfill 11:40} $B!A(B \parbox{10.0mm}{\hfill 12:05}]
$BNkLZ(B $B8|(B{\small\bra $B6e=#Bg3XBg3X1!?tM}3X8&5f2J(B\ket}, 
$BEDC<(B $B@55W(B{\small\bra $B6e=#Bg3XBg3X1!?tM}3X8&5f2J(B\ket}\\[1mm]
$B!V(B3$B<!855e3LFb%9%H!<%/%9J}Dx<0$NM-8BMWAGJBNs7W;;!W(B



%$B2r(B26
\item 
[\parbox{10.0mm}{\hfill 12:05} $B!A(B \parbox{10.0mm}{\hfill 12:30}]   
$BLxED(B $BC#M:(B{\small\bra $BKL3$F;Bg3XEE;R2J3X8&5f=j(B\ket}\\[1mm]
$B!V2O$NF0NO3X$N%b%G%k2=$H%7%_%e%l!<%7%g%s!W(B



\vspace{4mm}
------------------------------$B!!Ck!!?)!!(B------------------------------
\vspace{3mm}



%$B2r(B44
\item 
[\parbox{10.0mm}{\hfill 13:15} $B!A(B \parbox{10.0mm}{\hfill 13:40}]   
$B1JK'(B $BMN(B{\small\bra $BN6C+Bg3XBg3X1!M}9)3X8&5f2J(B\ket}$B!$(B
$B?9ED(B $BA15W(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!V<'>l$N$"$k%.%s%D%V%k%0!&%i%s%@%&J}Dx<0$N12;e$N?tCM7W;;!W(B



%$B2r(B50
\item 
[\parbox{10.0mm}{\hfill 13:40} $B!A(B \parbox{10.0mm}{\hfill 14:05}]   
$BH(C+(B $BBY;K(B{\small\bra $B;38}Bg3XM}3XIt(B\ket}\\[1mm]
$B!VI=LLD%NOL5$7$NN.BN!W(B



%$B2r(B09
\item 
[\parbox{10.0mm}{\hfill 14:05} $B!A(B \parbox{10.0mm}{\hfill 14:30}]   
$B@>ED(B $B;m(B{\small\bra $B</;yEgBg3XM}3XIt(B\ket}\\[1mm]
$B!V#3<!8530ItNN0h$K$*$1$k%*%<!<%sJ}Dx<0$X$N4pK\2rK!$NE,MQ!W(B



%$B2r(B53
\item 
[\parbox{10.0mm}{\hfill 14:30} $B!A(B \parbox{10.0mm}{\hfill 14:55}]
$B3$DE(B $Bfb(B{\small\bra $B0q>kBg3X650i3XIt(B\ket}\\[1mm]
$B!VN%;6%3%s%Q%/%HKd$a9~$_$HL)EY0MB8%9%H!<%/%9J}Dx<0$N2D2r@-!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B08
\item 
[\parbox{10.0mm}{\hfill 15:05} $B!A(B \parbox{10.0mm}{\hfill 15:25}]   
$B?yLn(B $BN4;0O:(B{\small\bra $B0$Fn9b@l@l962J(B\ket},
$B:#0f?N;J(B{\small\bra $BFAEgBg3X9)3XIt(B\ket},
$BEP:d@k9%(B{\small\bra $BF|K\Bg3X@8;:9)3XIt(B\ket}\\[1mm]
$B!VNN0hJ,3d!]6-3&MWAGK!$rMQ$$$?0\F06-3&LdBj$N?tCM7W;;!W(B



%$B2r(B15
\item 
[\parbox{10.0mm}{\hfill 15:25} $B!A(B \parbox{10.0mm}{\hfill 15:50}]
$BNS(B $B7=:4(B{\small\bra $B0q>kBg3XBg3X1!M}9)3X8&5f2J(B\ket}$B!$(B
$BHKED(B $B3YH~(B{\small\bra $B0q>kBg3XBg3X1!M}9)3X8&5f2J(B\ket}$B!$(B\\
$BBeED(B $B7rFs(B{\small\bra $B0q>kBg3XM}3XIt(B\ket}$B!$(B
$BBg@>(B $BOB\F(B{\small\bra $B0q>kBg3XM}3XIt(B\ket}\\[1mm]
$B!V(B2 $B<!85L58BNN0h$K$*$1$k%]%F%s%7%c%kN.$lLdBj$NNN0hJ,3dK!!W(B



%$B2r(B49
\item 
[\parbox{10.0mm}{\hfill 15:50} $B!A(B \parbox{10.0mm}{\hfill 16:15}]   
$B5mEg(B $B>HIW(B{\small\bra $BEE5$DL?.Bg3XEE5$DL?.3XIt(B\ket}$B!$(B
$BA}ED(B $BLP(B{\small\bra $BEE5$DL?.Bg3XEE5$DL?.3X8&5f2J(B\ket}\\[1mm]
$B!VFs<!8530It%i%W%i%9LdBj$N#F#E#M!]#C#S#M7k9g2rK!$K$h$k?tCM7W;;!W(B



%$B2r(B23
\item 
[\parbox{10.0mm}{\hfill 16:15} $B!A(B \parbox{10.0mm}{\hfill 16:40}]   
$B2C8E(B $B9'(B{\small\bra $BEE5$DL?.Bg3X>pJs9)3X2J(B\ket}$B!$(B
$B2CG<(B $BCNAo(B{\small\bra $BEE5$DL?.Bg3X>pJs9)3X@l96(B\ket}\\[1mm]
$B!V3+NN0h$K@\B3$5$l$?F3GHO)$K$*$1$k6&LD8=>]$N?tCM2rK!!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B33
\item 
[\parbox{10.0mm}{\hfill 16:50} $B!A(B \parbox{10.0mm}{\hfill 17:15}]   
$BAjA>(B $B=(><(B{\small\bra $B9R6u1'Ch5;=Q8&5f=j?tM}2r@OIt(B\ket}\\[1mm]
$B!VAP6J7?J]B8B'$K$*$1$k?tCME*ITET9g$N2r@O!W(B



%$B2r(B48
\item 
[\parbox{10.0mm}{\hfill 17:15} $B!A(B \parbox{10.0mm}{\hfill 17:40}]   
$BEZ20(B $BBnLi(B{\small\bra $B0&I2Bg3XM}3XIt(B\ket}\\[1mm]
$B!V6K>.6JLL$*$h$SEy3Q<LA|$N?tCM6a;w!W(B



%$B2r(B22
\item 
[\parbox{10.0mm}{\hfill 17:40} $B!A(B \parbox{10.0mm}{\hfill 18:05}]   
$B<<20(B $BBY;0(B{\small\bra $BEE5$DL?.Bg3X>pJs9)3X2J(B\ket}$B!$(B
$BEOJU(B $BFsO:(B{\small\bra $BEE5$DL?.Bg3X>pJs9)3X2J(B\ket}\\[1mm]
$B!V(BRadon $BJQ49$N5eLLJ?6Q$rMQ$$$?H?E>8x<0!W(B



\end{namelist}






\newpage
%---------------------------- 12$B7n(B21$BF|(B($B2P(B) -------------------------
\vspace*{7mm}
%*****************%
%                 %
%   12$B7n(B21$BF|(B($B2P(B)   %
%                 %
%*****************%
\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12$B7n(B21$BF|(B($B2P(B)\\
\hline
\end{tabular} 

\begin{namelist}{10:50 $B!A(B 12:30xx}



%$B2r(B07
\item 
[\parbox{10.0mm}{\hfill 9:00} $B!A(B \parbox{10.0mm}{\hfill 9:25}]   
L. Qiu{\small\bra $BL>8E20Bg3XBg3X1!?M4V>pJs3X8&5f2J(B\ket}$B!$(B
T. Mitsui{\small\bra $BL>8E20Bg3XBg3X1!?M4V>pJs3X8&5f2J(B\ket}\\[1mm]
$B!V(BStability of the Radau IA and Lobatto IIIC methods for neutral delay differential system$B!W(B



%$B2r(B21
\item 
[\parbox{10.0mm}{\hfill 9:25} $B!A(B \parbox{10.0mm}{\hfill 9:50}]
$BsnF#(B $BA190(B{\small\bra $B4tIl@;FA3X1`Bg3X7P:Q>pJs3XIt(B\ket}\\[1mm]
$B!V3NN(>oHyJ,J}Dx<07O$N?tCM2r$K$D$$$F!W(B



%$B2r(B41
\item 
[\parbox{10.0mm}{\hfill 9:50} $B!A(B \parbox{10.0mm}{\hfill 10:15}]   
$B;3K\(B $BE/O/(B{\small\bra $B0&I2Bg3XM}3XIt(B\ket}$B!$(B
$BJ}(B $B@D(B{\small\bra $B0&I2Bg3XM}3XIt(B\ket}$B!$(B
$BDD(B $B>.7/(B{\small\bra $BEg:,Bg3XAm9gM}9)3XIt(B\ket}\\[1mm]
$B!V(BNon-superconvergence of the Shortley-Weller approximations$B!W(B



%$B2r(B39
\item 
[\parbox{10.0mm}{\hfill 10:15} $B!A(B \parbox{10.0mm}{\hfill 10:40}]   
$BD%(B $B>RNI(B{\small\bra $BElBg(B\ket}$B!$(B
$BCfED(B $BOB=((B{\small\bra $BElBg(B\ket}$B!$(B
$B>.Eg(B $B@/OB(B{\small\bra $BEl9)Bg(B\ket}\\[1mm]
$B!VH>@5DjCM7W2hLdBj$K8=$l$kL)9TNs$KBP$9$kA0=hM}!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B18
\item 
[\parbox{10.0mm}{\hfill 10:50} $B!A(B \parbox{10.0mm}{\hfill 11:10}]   
$B0k(B $BM42p(B{\small\bra $B5~ETBg3XBg3X1!>pJs3X8&5f2J(B\ket}$B!$(B
$BF#86(B $B9(;V(B{\small\bra $B5~ETBg3XBg3X1!>pJs3X8&5f2J(B\ket}\\[1mm]
$B!VB?G\D97W;;$K$h$kJPHyJ,J}Dx<0$N?tCM2r@O$N;n$_!W(B



%$B2r(B19
\item 
[\parbox{10.0mm}{\hfill 11:10} $B!A(B \parbox{10.0mm}{\hfill 11:30}]   
$BF#86(B $B9(;V(B{\small\bra $B5~ETBg3XBg3X1!>pJs3X8&5f2J(B\ket}\\[1mm]
$B!VB?G\D97W;;4D6-$N@_7W!W(B



%$B2r(B30
\item 
[\parbox{10.0mm}{\hfill 11:30} $B!A(B \parbox{10.0mm}{\hfill 11:55}]
$BCfHx(B $B=<9((B{\small\bra $B6e=#Bg3XBg3X1!?tM}3X8&5f2J(B\ket}$B!$(B
$BEOIt(B $BA1N4(B{\small\bra $B6e=#Bg3XBg7?7W;;5!%;%s%?!<(B\ket}$B!$(B\\
$B;3K\(B $BLn?M(B{\small\bra $BEE5$DL?.Bg3X>pJs9)3X2J(B\ket}$B!$(B
$B@>ED(B $B9'L@(B{\small\bra $B5~ETBg3XBg3X1!M}3X8&5f2J(B\ket}\\[1mm]
$B!VG.BPN.LdBj$NJ,4t2r$KBP$9$k@:EYJ]>ZIU$-?tCM7W;;!W(B



%$B2r(B12
\item 
[\parbox{10.0mm}{\hfill 11:55} $B!A(B \parbox{10.0mm}{\hfill 12:20}]   
$BD9F#(B $B$+$*$j(B{\small\bra $B5~ETBg3X?tM}2r@O8&5f=j(B\ket}\\[1mm]
$B!VHs<+8J6&LrHyJ,:nMQAG$N8GM-CM$KBP$9$k@:EYJ]>Z$K$D$$$F!W(B



\vspace{4mm}
------------------------------$B!!Ck!!?)!!(B------------------------------
\vspace{3mm}



%$B2r(B10
\item 
[\parbox{10.0mm}{\hfill 13:05} $B!A(B \parbox{10.0mm}{\hfill 13:30}]   
$B0f8EED(B $BN<(B{\small\bra $BEl5~Bg3X?tM}2J3X8&5f2J(B\ket}$B!$(B
$B;0B<(B $B>;BY(B{\small\bra $B9-EgBg3XM}3X8&5f2J(B\ket}$B!$(B
$BCfLZ(B $BC#9,(B{\small\bra $B6e=#Bg3X?tM}3X8&5f2J(B\ket}\\[1mm]
$B!V(BA new method for numerical computation of the singular limit of a competition-diffusion system$B!W(B



%$B2r(B38
\item 
[\parbox{10.0mm}{\hfill 13:30} $B!A(B \parbox{10.0mm}{\hfill 13:55}]   
$B:e0f(B $B0lHK(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!VB?@.J,9g6b$N6E8G%7%_%e%l!<%7%g%s!W(B



%$B2r(B25
\item 
[\parbox{10.0mm}{\hfill 13:55} $B!A(B \parbox{10.0mm}{\hfill 14:15}]   
$BD9;3(B $B2m@2(B{\small\bra $B5~ETBg3X?tM}2r@O8&5f=j(B\ket}$B!$(B
$B@PEO(B $BE/:H(B{\small\bra $BN6C+Bg3X%O%$%F%/%j%5!<%A%;%s%?!<(B\ket}$B!$(B\\
$BCSED(B $BJY(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!VH?1~3H;67O$K8=$l$kMf@{?J9TGH$K$D$$$F!W(B



%$B2r(B14
\item 
[\parbox{10.0mm}{\hfill 14:15} $B!A(B \parbox{10.0mm}{\hfill 14:35}]   
$B@PEO(B $BE/:H(B{\small\bra $BN6C+Bg3X%O%$%F%/%j%5!<%A%;%s%?!<(B\ket}$B!$(B
$BD9;3(B $B2m@2(B{\small\bra $B5~ETBg3X?tM}2r@O8&5f=j(B\ket}$B!$(B\\
$BCSED(B $BJY(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!VDc@8@.%(%s%?%k%T!<7O$K$*$1$kG3>F9g@.H?1~$K$D$$$F!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B43
\item 
[\parbox{10.0mm}{\hfill 14:45} $B!A(B \parbox{10.0mm}{\hfill 15:10}]   
$B1]K\(B $BM5;R(B{\small\bra $BAa0pEDBg3XM}9)3X8&5f2J(B\ket}\\[1mm]
$B!V@~7AH>72$N3j$i$+$5$K$D$$$F(B $B!]5U0l0U@-$H=`2r@O@-!]!W(B



%$B2r(B55
\item 
[\parbox{10.0mm}{\hfill 15:10} $B!A(B \parbox{10.0mm}{\hfill 15:35}]   
$B2,(B $B9(;^(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!V(BConley index for slow-fast systems$B!W(B



%$B2r(B45
\item 
[\parbox{10.0mm}{\hfill 15:35} $B!A(B \parbox{10.0mm}{\hfill 16:00}]   
$B5mEg(B $B7rIW(B{\small\bra $BKL3$F;Bg3X9)3XIt(B\ket}\\[1mm]
$B!V$"$kHs6I=jE*$J9`$r$b$DHs@~7AJ|J*7?J}Dx<0$N2r$NGzH/$K$D$$$F!W(B



%$B2r(B31
\item 
[\parbox{10.0mm}{\hfill 16:00} $B!A(B \parbox{10.0mm}{\hfill 16:25}]   
$B>.?e(B $B85(B{\small\bra $BN6C+Bg3XM}9)3X8&5f2J(B\ket}\\[1mm]
$B!V;X?t9`$r4^$s$@H>@~7ABJ1_7?J}Dx<0$N5eBP>N2r$N?tCM7W;;$K$D$$$F!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B02
\item 
[\parbox{10.0mm}{\hfill 16:35} $B!A(B \parbox{10.0mm}{\hfill 17:00}]   
$BLZB<(B $B@5?M(B{\small\bra $B9-EgBg3XBg3X1!M}3X8&5f2J(B\ket}$B!$(B
$BLnDE(B $BM5;K(B{\small\bra $B9-EgBg3XBg3X1!M}3X8&5f2J(B\ket}\\[1mm]
$B!V(BError analysis for a level set method$B!W(B



%$B2r(B27
\item 
[\parbox{10.0mm}{\hfill 17:00} $B!A(B \parbox{10.0mm}{\hfill 17:15}]   
$B:#0f(B $B?N;J(B{\small\bra $BFAEgBg3X9)3XIt(B\ket}$B!$(B
$BC]Fb(B $BIR8J(B{\small\bra $BFAEgBg3X9)3XIt(B\ket}$B!$(B
S.S. Shanta{\small\bra $BFAEgBg3XBg3X1!9)3X8&5f2J(B\ket}$B!$(B\\
$B@PB<(B $BD>G7(B{\small\bra $B0l66Bg3XBg3X1!7P:Q3X8&5f2J(B\ket}$B!$(B
$B0&LZ(B $BK-I'(B{\small\bra $B4tIlBg3X650i3XIt(B\ket}\\[1mm]
$B!V<+M36-3&LdBj$K8=$l$k%"%H%i%/%?!<$N%j%c%W%N%U;X?t$N?tCM7W;;$K$D$$$F!W(B


%$B2r(B28
\item 
[\parbox{10.0mm}{\hfill 17:15} $B!A(B \parbox{10.0mm}{\hfill 17:30}]   
$B:d8}(B $B=(M:(B{\small\bra $BFAEgBg3X9)3XIt(B\ket}$B!$(B
$B:#0f(B $B?N;J(B{\small\bra $BFAEgBg3X9)3XIt(B\ket}$B!$(B
$BC]Fb(B $BIR8J(B{\small\bra $BFAEgBg3X9)3XIt(B\ket}$B!$(B\\
$B6b(B $B@.3$(B{\small\bra $BFAEgBg3X9)3XIt(B\ket}\\[1mm]
$B!VL58B@:EY?tCM%7%_%e%l!<%7%g%s$NJBNs7W;;$K$D$$$F!W(B



%$B2r(B34
\item 
[\parbox{10.0mm}{\hfill 17:30} $B!A(B \parbox{10.0mm}{\hfill 17:55}]   
$B<r0f(B $BUa(B{\small\bra $B</;yEgBg3XM}3XIt(B\ket}\\[1mm]
$B!V(BPythagorean Hodograph Quintic Spirals$B!W(B



\vspace{4mm}
------------------------------$B!!:)?F2q!!(B------------------------------
\vspace{1mm}

\end{namelist}






\newpage
%---------------------------- 12$B7n(B22$BF|(B($B?e(B) -------------------------
\vspace*{7mm}
%*****************%
%                 %
%   12$B7n(B22$BF|(B($B?e(B)   %
%                 %
%*****************%
\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12$B7n(B22$BF|(B($B?e(B)\\
\hline
\end{tabular} 

\begin{namelist}{10:50 $B!A(B 12:30xx}



%$B2r(B51
\item 
[\parbox{10.0mm}{\hfill 9:00} $B!A(B \parbox{10.0mm}{\hfill 9:25}]   
$B;3K\(B $B>;9((B{\small\bra $BEl5~Bg?tM}(B\ket}$B!$(B
Jin Cheng{\small\bra $B72GOBg(B\ket}$B!$(B
Benny Hong{\small\bra City University of Hong Kong\ket}$B!$(B\\
Wei Ting{\small\bra Lanzhou University\ket}\\[1mm]
$B!V(BLaplace $BJ}Dx<0$N(B Cauchy $BLdBj$N?tCM7W;;$H4v2?7A>u7hDj5ULdBj$X$N1~MQ!W(B



%$B2r(B52
\item 
[\parbox{10.0mm}{\hfill 9:25} $B!A(B \parbox{10.0mm}{\hfill 9:50}]   
Nikolai Martchouk
{\small\bra Steklov Mathematical Institute of the Russian Academy of Science\ket}\\[1mm]
$B!V(BThe model equations for the discription of local interaction of fermions with a gravitational field$B!W(B



%$B2r(B54
\item 
[\parbox{10.0mm}{\hfill 9:50} $B!A(B \parbox{10.0mm}{\hfill 10:15}]   
$BCfB<(B $B8<(B{\small\bra $B72GOBg3X9)3XIt(B\ket}$B!$(B
$BED>B(B $B0l<B(B{\small\bra $BBg:e650iBg3X650i3XIt(B\ket}\\[1mm]
$B!V(BLocal Determination at the Boundary from Dirichlet to Neumann Map$B!W(B



%$B2r(B01
\item 
[\parbox{10.0mm}{\hfill 10:15} $B!A(B \parbox{10.0mm}{\hfill 10:40}]   
$BAa@n(B $B4>C#O:(B{\small\bra $BBg:eI\N)Bg3X9)3XIt(B\ket}$B!$(B
$B?eLn(B $BF;>0(B{\small\bra $BBg:eI\N)Bg3XBg3X1!(B\ket}\\[1mm]
$B!VBh0l<o@QJ,J}Dx<0$N?tCM6a;w2r(B $B!]<B83E*<jK!$+$iM}O@2r@O$X!]!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B17
\item 
[\parbox{10.0mm}{\hfill 10:50} $B!A(B \parbox{10.0mm}{\hfill 11:15}]   
$B4d:j(B $B5A8w(B{\small\bra $B2,;3M}2JBg3XAm9g>pJs3XIt(B\ket}\\[1mm]
$B!V(BGeneral Solution of Differential Stress-Strain Equation Associated with Model Solids$B!W(B



%$B2r(B03
\item 
[\parbox{10.0mm}{\hfill 11:15} $B!A(B \parbox{10.0mm}{\hfill 11:40}]
$BBgDM(B $B8|Fs(B {\small\bra $B9-Eg9q:]3X1!Bg3X9)3XIt(B\ket}\\[1mm]
$B!VF0E*2Y=E2<$G$N55Nv?JE82aDx$N?tM}9M;!!W(B



%$B2r(B24
\item 
[\parbox{10.0mm}{\hfill 11:40} $B!A(B \parbox{10.0mm}{\hfill 12:05}]   
$B@>1:(B $BNw@/(B{\small\bra $BKL3$F;Bg3XEE;R2J3X8&5f=j(B\ket}$B!$(B
$B1I(B $B?-0lO:(B{\small\bra $B2#IM;TN)Bg3XBg3X1!Am9gM}3X8&5f2J(B\ket}$B!$(B\\
$B>eED(B $BH%0l(B{\small\bra $BKL3$F;Bg3XBg3X1!M}3X8&5f2J(B\ket}\\[1mm]
$B!V;60o7O$N<+8JJ#@=2aDx$K8=$l$kHs@~7A>oHyJ,J}Dx<0$NA26a5sF0!W(B



%$B2r(B37
\item 
[\parbox{10.0mm}{\hfill 12:05} $B!A(B \parbox{10.0mm}{\hfill 12:30}]   
$BNkLZ(B $B9(>;(B{\small\bra $B<"2lBg3X650i3XIt(B\ket}$B!$(B
$B@>1:(B $BNw@/(B{\small\bra $BKL3$F;Bg3XEE;R2J3X8&5f=j(B\ket}\\[1mm]
$B!V%]%j%^!<$K$*$1$k%_%/%mAjJ,N%2r$N(BMorphology selection $B$K$D$$$F!W(B



\vspace{4mm}
------------------------------$B!!Ck!!?)!!(B------------------------------
\vspace{3mm}



%$B2r(B47
\item 
[\parbox{10.0mm}{\hfill 13:15} $B!A(B \parbox{10.0mm}{\hfill 13:40}]   
$B2.86(B $B=S;R(B{\small\bra $B>k@>Bg3XM}3XIt(B\ket}$B!$(B
$BCfB<(B $B7r0l(B{\small\bra $BEE5$DL?.Bg3X>pJs9)3X2J(B\ket}\\[1mm]
$B!V$"$kH?1~3H;6J}Dx<0$K8=$l$k$i$;$s>u?J9TGH2r$K$D$$$F!W(B



%$B2r(B06
\item 
[\parbox{10.0mm}{\hfill 13:40} $B!A(B \parbox{10.0mm}{\hfill 14:05}]
Marianito Rodrigo{\small\bra $BElBg?tM}(B\ket}$B!$(B
$B;0B<(B $B>;BY(B{\small\bra $B9-BgM}(B\ket}\\[1mm]
$B!V(BSIMILARITY REDUCTIONS AND EXACT SOLUTIONS OF A NONLINEAR REACTION-CONVECTION-DIFFUSION EQUATION$B!W(B



%$B2r(B11
\item 
[\parbox{10.0mm}{\hfill 14:05} $B!A(B \parbox{10.0mm}{\hfill 14:30}]
$B=E8w(B $B=a;R(B{\small\bra $B9-EgBg3XM}(B\ket}$B!$(B
$B;0B<(B $B>;BY(B{\small\bra $B9-EgBg3XM}(B\ket}$B!$(B
$B>e;3(B $BBg?.(B{\small\bra $B9-EgBg3XM}(B\ket}\\[1mm]
$B!VJD$8$?H?1~3H;67O$K8=$l$k2V2P%Q%?!<%s$K$D$$$F!W(B



%$B2r(B20
\item 
[\parbox{10.0mm}{\hfill 14:30} $B!A(B \parbox{10.0mm}{\hfill 14:55}]   
$B7,B<(B $B2mN4(B{\small\bra $BOB2N;3Bg3X%7%9%F%`9)3XIt(B\ket}$B!$(B
$BLxED(B $B1QFs(B{\small\bra $BEl5~Bg3XBg3X1!?tM}2J3X8&5f2J(B\ket}\\[1mm]
$B!V(BAnother formulation of the Eckhauss instability of roll solutions of the 1-D Swift-Hohenberg equation$B!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B36
\item 
[\parbox{10.0mm}{\hfill 15:05} $B!A(B \parbox{10.0mm}{\hfill 15:30}]   
$Bh,%v86(B $B?N(B{\small\bra $BN6C+Bg3XBg3X1!M}9)3X8&5f2J(B\ket}$B!$(B
$BLxED(B $B1QFs(B{\small\bra $BEl5~Bg3XBg3X1!?tM}2J3X8&5f2J(B\ket}$B!$(B\\
$B;M%DC+(B $B>=Fs(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!V(BClassification of the structure of positive radial solutions to semilinear elliptic equations in a ball 
and its applications$B!W(B



%$B2r(B29
\item 
[\parbox{10.0mm}{\hfill 15:30} $B!A(B \parbox{10.0mm}{\hfill 15:55}]   
$B?92<(B $BGn(B{\small\bra $BJ<8KBg3X7P:Q>pJs3XIt(B\ket}$B!$(B
$BLxED(B $B1QFs(B{\small\bra $BEl5~Bg3XBg3X1!?tM}2J3X8&5f2J(B\ket}$B!$(B\\
$B;M%DC+(B $B>=Fs(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!V(BOn the structure of positive radial solutions including all singular solutions$B!W(B



%$B2r(B05
\item 
[\parbox{10.0mm}{\hfill 15:55} $B!A(B \parbox{10.0mm}{\hfill 16:20}]
$BL&K\(B $BA19T(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}$B!$(B
$B?9ED(B $BA15W(B{\small\bra $BN6C+Bg3XM}9)3XIt(B\ket}\\[1mm]
$B!V#1<!85%9%+%i!<3H;6J}Dx<0$K8=$l$kA+0\AX$N>WFM$H>CLG!W(B



%$B2r(B32
\item 
[\parbox{10.0mm}{\hfill 16:20} $B!A(B \parbox{10.0mm}{\hfill 16:45}]   
$B:d:,(B $B9@4n(B{\small\bra $BN6C+Bg3XBg3X1!M}9)3X8&5f2J(B\ket}\\[1mm]
$B!V(B{\it Cross-diffusion} $B$N8z2L$r4^$s$@H?1~3H;67O$K$*$1$k2r$N9=B$$K$D$$$F!W(B



\vspace{2mm}
------------------------------$B!!5Y!!7F!!(B------------------------------
\vspace{1mm}



%$B2r(B56
\item 
[\parbox{10.0mm}{\hfill 16:55} $B!A(B \parbox{10.0mm}{\hfill 17:15}]   
$B>.@n(B $BCNG7(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}\\[1mm]
$B!V<~4|?J9TGH2r$NJ,4t$H?6I}JQD4GH!W(B



%$B2r(B57
\item 
[\parbox{10.0mm}{\hfill 17:15} $B!A(B \parbox{10.0mm}{\hfill 17:35}]   
$B559b(B $B0TNQ(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}$B!$(B
$BNkLZ(B $BNIL@(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}$B!$(B\\
$BIpB<(B $B0lM:(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}$B!$(B
$B1J0f(B $BFX(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}\\[1mm]
$B!V6/$/0z$CD%$C$?K@$N2Y=E$K$h$k$?$o$_$NH>L58B6h4V$K$*$1$k6-3&CMLdBj$KBP$9$k%0%j!<%s4X?t$N@5CM@-!W(B


%$B2r(B58
\item 
[\parbox{10.0mm}{\hfill 17:35} $B!A(B \parbox{10.0mm}{\hfill 17:55}]   
$B559b(B $B0TNQ(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}$B!$(B
$BIpB<(B $B0lM:(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}$B!$(B\\
$BNkLZ(B $BNIL@(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}$B!$(B
$B1J0f(B $BFX(B{\small\bra $BBg:eBg3XBg3X1!4pAC9)3X8&5f2J(B\ket}\\[1mm]
$B!V6/$/0z$CD%$C$?K@$N2Y=E$K$h$k$?$o$_LdBj(B2$BE@6-3&CMLdBj$N%0%j!<%s4X?t$N@5CM@-!W(B





\end{namelist}






\end{document}


