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\begin{document}


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\bf




\begin{flushright}
1999�N11��14����
\end{flushright}


\vspace{0.5cm}
\begin{center}
{\large ���U�n�Z�b�V����~REC�z�[��~2F~�u�`��} \\
%\noalign{\vspace{8mm}}
{\large �u������30���i���_���Ԃ��܂ށj} \\
\end{center}







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\begin{namelist}{10:50 �` 12:30xx}



%��32  
\item 
[\parbox{10.0mm}{\hfill ~9:00} �` \parbox{10.0mm}{\hfill ~9:30}]
�Γc ���O{\small\bra ��B��w��w�@�V�X�e�����Ȋw������\ket}\\[1mm]
�u�v���O���~���O����ML�̌^����эċA�֐��̌��_�I�Ӗ��v



%��19  
\item 
[\parbox{10.0mm}{\hfill ~9:30} �` \parbox{10.0mm}{\hfill 10:00}]
�{�� �a��{\small\bra ��B��w��w�@�V�X�e�����Ȋw������\ket}\\[1mm]
�uCoordination Language�̈Ӗ��_�v



%��12  
\item 
[\parbox{10.0mm}{\hfill 10:00} �` \parbox{10.0mm}{\hfill 10:30}]
�͌� �N�Y{\small\bra ��B��w�V�X�e�����Ȋw������\ket}\\[1mm]
�u�t�@�W�C�֌W��������g�|�X�ɂ��āv



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\vspace{3mm}



%��20  
\item 
[\parbox{10.0mm}{\hfill 10:50} �` \parbox{10.0mm}{\hfill 11:20}]
�� ���j{\small\bra ��t��w���w��\ket}\\[1mm]
�u���K�_���^���� NU �ɂ��āv



%��33  
\item 
[\parbox{10.0mm}{\hfill 11:20} �` \parbox{10.0mm}{\hfill 11:50}]
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�u�L���̏�̑ȉ~�Ȑ��ƗL�������}���v



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\vspace{8mm}



%��14  
\item 
[\parbox{10.0mm}{\hfill 13:30} �` \parbox{10.0mm}{\hfill 14:00}]
�a�� ����{\small\bra ��B�H�Ƒ�w���H�w��\ket}\\[1mm]
�u��񃂃f���̒�`�ƕύX�̊֌W�O���t�\����p�����莮���v



%��17  
\item 
[\parbox{10.0mm}{\hfill 14:00} �` \parbox{10.0mm}{\hfill 14:30}]
�� ����{\small\bra �}�g��w��w�@�H�w������\ket}�C
�{�c �w{\small\bra ��ʒZ����w��񏈗��w��\ket}�C\\
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�u�ʑ��ɂ�����Ή��̕��G����p�����e�N�X�`���[�摜�̔��ʁv



%��18  
\item 
[\parbox{10.0mm}{\hfill 14:30} �` \parbox{10.0mm}{\hfill 15:00}]
�{�c �w{\small\bra ��ʒZ����w��񏈗��w��\ket}�C
�� ����{\small\bra �}�g��w��w�@�H�w������\ket}�C\\
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�u�ʑ��ɂ�����Ή��̕��G����p�����y���̔��ʁv



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%��30  
\item 
[\parbox{10.0mm}{\hfill 15:20} �` \parbox{10.0mm}{\hfill 15:50}]
�܏\�� ��{\small\bra �}�g��w�d�q�E���H�w�n\ket}�C
���J �N��{\small\bra �}�g��w�d�q�E���H�w�n\ket}�C\\
�� ��V{\small\bra �}�g��w�d�q�E���H�w�n\ket}\\[1mm]
�uTense Arithmetic�ɂ������Ԓm�I�v���O�����̉�́v



%��06  
\item 
[\parbox{10.0mm}{\hfill 15:50} �` \parbox{10.0mm}{\hfill 16:20}]
Richard Ehrenborg{\small\bra KTH Stockholm\ket}�C
���X ����{\small\bra ������w�L��V�X�e��\ket}\\[1mm]
�uNon-constructible complexes and the bridge index�v



\vspace{3mm}
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%��15  
\item 
[\parbox{10.0mm}{\hfill 16:40} �` \parbox{10.0mm}{\hfill 17:10}]
���� ��{\small\bra �d�C�ʐM��w���ʐM�H�w��\ket}\\[1mm]
�uDiagonal flips of plane pseudo triangulations�v



%��04  
\item 
[\parbox{10.0mm}{\hfill 17:10} �` \parbox{10.0mm}{\hfill 17:40}]
�O�� �{\small\bra ������w����w��\ket}�C��� ��{\small\bra ������w����w��\ket}\\[1mm]
�uCutting a bunch of grapes by a plane�v



\end{namelist}






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\vspace{5mm}
\begin{namelist}{10:50 �` 12:30xx}




%��05  
\item 
[\parbox{10.0mm}{\hfill ~9:00} �` \parbox{10.0mm}{\hfill ~9:30}]
���c �^���q{\small\bra �c��嗝�H\ket}\\[1mm]
�uCombinatorial problems of type "ab=0"�v



%��09  
\item 
[\parbox{10.0mm}{\hfill ~9:30} �` \parbox{10.0mm}{\hfill 10:00}]
����� �F��{\small\bra �c��`�m��E���H\ket}�C
�n�� ��{\small\bra �q�~�|�p�Ȋw��E�Y�ƉȊw�Z�p\ket}\\[1mm]
�uk-Fibonacci���Ɋ֘A����L����ɂ��āv



%��10  
\item 
[\parbox{10.0mm}{\hfill 10:00} �` \parbox{10.0mm}{\hfill 10:30}]
�ɓ� ����{\small\bra ������w�����Ȋw��\ket}\\[1mm]
�u�ϕ��ȑ㐔�I���U�������ɂ��āv



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\vspace{3mm}



%��13  
\item 
[\parbox{10.0mm}{\hfill 10:50} �` \parbox{10.0mm}{\hfill 11:20}]
Zhan Ping{\small\bra �]�ː��w�Љ�w��\ket}\\[1mm]
�uThe Upper Bound of Monotonic Diameter of Bisubmodolar Polyhedron�v



%��16  
\item 
[\parbox{10.0mm}{\hfill 11:20} �` \parbox{10.0mm}{\hfill 11:50}]
��� �`��{\small\bra ���R���ȑ�w�������w��\ket}\\[1mm]
�uExtension of Catalan number�v



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%��21  
\item 
[\parbox{10.0mm}{\hfill 13:30} �` \parbox{10.0mm}{\hfill 14:00}]
���� ���`{\small\bra ��B��w��w�@�V�X�e�����Ȋw������\ket}�C
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�u���؂̑��������ԒP�ꉻ�A���S���Y���ɂ��āv



%��22  
\item 
[\parbox{10.0mm}{\hfill 14:00} �` \parbox{10.0mm}{\hfill 14:30}]
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�u�p�x�Ɋ�Â��G���g���s�[�Ƃ��̏��􉽊w�I�g���ɂ��āv



%��07  
\item 
[\parbox{10.0mm}{\hfill 14:30} �` \parbox{10.0mm}{\hfill 15:00}]
���{ �g��{\small\bra ������w��w�@��������������\ket}\\[1mm]
�u$[0,1]^{2}$�Ɏʑ����ꂽ1���������Z���I�[�g�}�g���̃_�C�i�~�N�X�ɂ����镔�����ȑ������v



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%��29  
\item 
[\parbox{10.0mm}{\hfill 15:20} �` \parbox{10.0mm}{\hfill 15:50}]
�ђ� ����{\small\bra ���l������w\ket}\\[1mm]
�u�Ȗʂ̎O�p�`������cyclic coloration�ɂ��āv



%��26  
\item 
[\parbox{10.0mm}{\hfill 15:50} �` \parbox{10.0mm}{\hfill 16:20}]
���� ����{\small\bra ���l������w\ket}\\[1mm]
�u�Ȗʂ̎l�p�`�����ɂȂ鋅�ʂ̎O�p�`�����v



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%��27  
\item 
[\parbox{10.0mm}{\hfill 16:40} �` \parbox{10.0mm}{\hfill 17:10}]
�n�� ����{\small\bra ���l������w\ket}\\[1mm]
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%��28  
\item 
[\parbox{10.0mm}{\hfill 17:10} �` \parbox{10.0mm}{\hfill 17:40}]
���{ ���`{\small\bra ���l������w\ket}\\[1mm]
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\newpage
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\vspace{5mm}
\begin{namelist}{10:50 �` 12:30xx}



%��02  
\item 
[\parbox{10.0mm}{\hfill ~9:00} �` \parbox{10.0mm}{\hfill ~9:30}]
���{ �֍_{\small\bra ��㋳���w����w��\ket}\\[1mm]
�u�Ȗʂ̎l�p�`�����̐��F���v



%��01  
\item 
[\parbox{10.0mm}{\hfill ~9:30} �` \parbox{10.0mm}{\hfill 10:00}]
M. Kano{\small\bra ����w\ket}�CG. Katona{\small\bra ����w\ket}�C
Z. Kiraly{\small\bra Technical University of Budapest\ket}\\[1mm]
�uPath factors and maximum path subgraphs�v



%��03  
\item 
[\parbox{10.0mm}{\hfill 10:00} �` \parbox{10.0mm}{\hfill 10:30}]
�� �a�F{\small\bra �ߋE��w���H�w��\ket}\\[1mm]
�uBowtie decomposition of complete tripartite multi-graphs�v



\vspace{3mm}
------------------------------�@�x�@�e�@------------------------------
\vspace{3mm}



%��08  
\item 
[\parbox{10.0mm}{\hfill 10:50} �` \parbox{10.0mm}{\hfill 11:20}]
���c ���p{\small\bra ����w�H�w��\ket}�C���[ ���Y{\small\bra ����w�H�w��\ket}\\[1mm]
�uPartial parity (g,f)-factors and subgraphs covering vertex subsets�v



%��11  
\item 
[\parbox{10.0mm}{\hfill 11:20} �` \parbox{10.0mm}{\hfill 11:50}]
�͌��� ����{\small\bra �c��`�m��w���H�w��\ket}\\[1mm]
�uContractible edge in $k$-connected graph�v



\vspace{8mm}
------------------------------�@���@�H�@------------------------------
\vspace{8mm}



%��23  
\item 
[\parbox{10.0mm}{\hfill 13:30} �` \parbox{10.0mm}{\hfill 14:00}]
�P�{ ��{\small\bra ���嗝�H\ket}�C���q �Ďi{\small\bra �H�w�@��\ket}\\[1mm]
�u2���q�ƃn�~���g���T�C�N��II�v



%��25  
\item 
[\parbox{10.0mm}{\hfill 14:00} �` \parbox{10.0mm}{\hfill 14:30}]
���n �N�O{\small\bra �������ȑ�E��\ket}\\[1mm]
�uEdge-magic labelings of wheel graphs�v




%��31  
\item 
[\parbox{10.0mm}{\hfill 14:30} �` \parbox{10.0mm}{\hfill 15:00}]
���q �Ďi{\small\bra �H�w�@��w\ket}�C�P�{ ��{\small\bra ���嗝�H\ket}\\[1mm]
�uRemovable edges in cycles in 3-connected graphs�v



\end{namelist}









\newpage
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%   ��͌n by ���� �m�i(������w�H�w��)      %
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\vspace*{0.5cm}


\bf

\begin{flushright}
1999�N12��6����
\end{flushright}


\vspace{-0.5cm}
\begin{center}
{\large ��͌n�Z�b�V����~REC�z�[��~���z�[��~1F} \\
{\large �i�u�����Ԃɂ�5�����x�̓��_���Ԃ��܂ށj} \\
\end{center}



\small



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\begin{namelist}{10:50 �` 12:30xx}


%��40
\item 
[\parbox{10.0mm}{\hfill 9:00} �` \parbox{10.0mm}{\hfill 9:25}]
���� ����{\small\bra ���s��w������͌�����\ket}\\[1mm]
�uDE�ϊ�������FFT�ɂ�鑽�_�����ϕ��l�v�Z�@�Ƃ��̐ϕ��������ւ̉��p�ɂ��āv



%��35
\item 
[\parbox{10.0mm}{\hfill 9:25} �` \parbox{10.0mm}{\hfill 9:50}]
��Y ���{\small\bra ���s��w������͌�����\ket}\\[1mm]
�u���U����Fourier�ϕ��ɑ΂���A��Euler�ϊ��v



%��42
\item 
[\parbox{10.0mm}{\hfill 9:50} �` \parbox{10.0mm}{\hfill 10:15}]   
���� �F��{\small\bra ���É���w��w�@�H�w������\ket}�C
�~�� ���{\small\bra ���s��w������͌�����\ket}\\[1mm]
�u���f���l�Δ����������ɑ΂��鍷���X�L�[���̕��f���U�ϕ��@�ɂ�铱�o \\
�`Ginzburg-Landau�������𒆐S�Ɂ`�v



%��16
\item 
[\parbox{10.0mm}{\hfill 10:15} �` \parbox{10.0mm}{\hfill 10:40}]
�~�� ���{\small\bra ���s��w������͌�����\ket}�C
���� �F��{\small\bra ���É���w��w�@�H�w������\ket}\\[1mm]
�u���_���U�ϕ��ɂ�����`�Δ����������ɑ΂�����`�A�I�����X�L�[���v



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%��04
\item 
[\parbox{10.0mm}{\hfill 10:50} �` \parbox{10.0mm}{\hfill 11:15}]
�r�c ��{\small\bra ���J��w���H�w��\ket}�C
���c �F��{\small\bra ���s��w��w�@���w������\ket}\\[1mm]
�uPattern Formation of Heat Convection Problems�v



%��13
\item 
[\parbox{10.0mm}{\hfill 11:15} �` \parbox{10.0mm}{\hfill 11:40}]
��X ���j{\small\bra �x�R��w����w��\ket}�C
���� ����{\small\bra ����w���w��\ket}\\[1mm]
�u�Q���̖��̗L���v�f�v�Z�ɂ�����E�ʂ̎������ɂ��āv



%��46
\item 
[\parbox{10.0mm}{\hfill 11:40} �` \parbox{10.0mm}{\hfill 12:05}]
��� ��{\small\bra ��B��w��w�@�����w������\ket}, 
�c�[ ���v{\small\bra ��B��w��w�@�����w������\ket}\\[1mm]
�u3�������k���X�g�[�N�X�������̗L���v�f����v�Z�v



%��26
\item 
[\parbox{10.0mm}{\hfill 12:05} �` \parbox{10.0mm}{\hfill 12:30}]   
���c �B�Y{\small\bra �k�C����w�d�q�Ȋw������\ket}\\[1mm]
�u�͂̓��͊w�̃��f�����ƃV�~�����[�V�����v



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%��44
\item 
[\parbox{10.0mm}{\hfill 13:15} �` \parbox{10.0mm}{\hfill 13:40}]   
�i�F �m{\small\bra ���J��w��w�@���H�w������\ket}�C
�X�c �P�v{\small\bra ���J��w���H�w��\ket}\\[1mm]
�u����̂���M���c�u���O�E�����_�E�������̉Q���̐��l�v�Z�v



%��50
\item 
[\parbox{10.0mm}{\hfill 13:40} �` \parbox{10.0mm}{\hfill 14:05}]   
���J �׎j{\small\bra �R����w���w��\ket}\\[1mm]
�u�\�ʒ��͖����̗��́v



%��09
\item 
[\parbox{10.0mm}{\hfill 14:05} �` \parbox{10.0mm}{\hfill 14:30}]   
���c ��{\small\bra ��������w���w��\ket}\\[1mm]
�u�R�����O���̈�ɂ�����I�[�[���������ւ̊�{��@�̓K�p�v



%��53
\item 
[\parbox{10.0mm}{\hfill 14:30} �` \parbox{10.0mm}{\hfill 14:55}]
�C�� ��{\small\bra ����w����w��\ket}\\[1mm]
�u���U�R���p�N�g���ߍ��݂Ɩ��x�ˑ��X�g�[�N�X�������̉𐫁v



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%��08
\item 
[\parbox{10.0mm}{\hfill 15:05} �` \parbox{10.0mm}{\hfill 15:25}]   
���� ���O�Y{\small\bra ���썂���U��\ket},
����m�i{\small\bra ������w�H�w��\ket},
�o���D{\small\bra ���{��w���Y�H�w��\ket}\\[1mm]
�u�̈敪���|���E�v�f�@��p�����ړ����E���̐��l�v�Z�v



%��15
\item 
[\parbox{10.0mm}{\hfill 15:25} �` \parbox{10.0mm}{\hfill 15:50}]
�� �\��{\small\bra ����w��w�@���H�w������\ket}�C
�ɓc �x��{\small\bra ����w��w�@���H�w������\ket}�C\\
��c ����{\small\bra ����w���w��\ket}�C
�吼 �a��{\small\bra ����w���w��\ket}\\[1mm]
�u2 ���������̈�ɂ�����|�e���V����������̗̈敪���@�v



%��49
\item 
[\parbox{10.0mm}{\hfill 15:50} �` \parbox{10.0mm}{\hfill 16:15}]   
���� �ƕv{\small\bra �d�C�ʐM��w�d�C�ʐM�w��\ket}�C
���c ��{\small\bra �d�C�ʐM��w�d�C�ʐM�w������\ket}\\[1mm]
�u�񎟌��O�����v���X���̂e�d�l�|�b�r�l������@�ɂ�鐔�l�v�Z�v



%��23
\item 
[\parbox{10.0mm}{\hfill 16:15} �` \parbox{10.0mm}{\hfill 16:40}]   
���� �F{\small\bra �d�C�ʐM��w���H�w��\ket}�C
���[ �m��{\small\bra �d�C�ʐM��w���H�w��U\ket}\\[1mm]
�u�J�̈�ɐڑ����ꂽ���g�H�ɂ����鋤���ۂ̐��l��@�v



\vspace{2mm}
------------------------------�@�x�@�e�@------------------------------
\vspace{1mm}



%��33
\item 
[\parbox{10.0mm}{\hfill 16:50} �` \parbox{10.0mm}{\hfill 17:15}]   
���] �G��{\small\bra �q��F���Z�p������������͕�\ket}\\[1mm]
�u�o�Ȍ^�ۑ����ɂ����鐔�l�I�s�s���̉�́v



%��48
\item 
[\parbox{10.0mm}{\hfill 17:15} �` \parbox{10.0mm}{\hfill 17:40}]   
�y�� ���{\small\bra ���Q��w���w��\ket}\\[1mm]
�u�ɏ��Ȗʂ���ѓ��p�ʑ��̐��l�ߎ��v



%��22
\item 
[\parbox{10.0mm}{\hfill 17:40} �` \parbox{10.0mm}{\hfill 18:05}]   
���� �׎O{\small\bra �d�C�ʐM��w���H�w��\ket}�C
�n�� ��Y{\small\bra �d�C�ʐM��w���H�w��\ket}\\[1mm]
�uRadon �ϊ��̋��ʕ��ς�p�������]�����v



\end{namelist}






\newpage
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%   12��21��(��)   %
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\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12��21��(��)\\
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\end{tabular} 

\begin{namelist}{10:50 �` 12:30xx}



%��07
\item 
[\parbox{10.0mm}{\hfill 9:00} �` \parbox{10.0mm}{\hfill 9:25}]   
L. Qiu{\small\bra ���É���w��w�@�l�ԏ��w������\ket}�C
T. Mitsui{\small\bra ���É���w��w�@�l�ԏ��w������\ket}\\[1mm]
�uStability of the Radau IA and Lobatto IIIC methods for neutral delay differential system�v



%��21
\item 
[\parbox{10.0mm}{\hfill 9:25} �` \parbox{10.0mm}{\hfill 9:50}]
ꎓ� �P�O{\small\bra �򕌐����w����w�o�Ϗ��w��\ket}\\[1mm]
�u�m��������������n�̐��l���ɂ��āv



%��41
\item 
[\parbox{10.0mm}{\hfill 9:50} �` \parbox{10.0mm}{\hfill 10:15}]   
�R�{ �N�N{\small\bra ���Q��w���w��\ket}�C
�� ��{\small\bra ���Q��w���w��\ket}�C
�� ���N{\small\bra ������w�������H�w��\ket}\\[1mm]
�uNon-superconvergence of the Shortley-Weller approximations�v



%��39
\item 
[\parbox{10.0mm}{\hfill 10:15} �` \parbox{10.0mm}{\hfill 10:40}]   
�� �З�{\small\bra ����\ket}�C
���c �a�G{\small\bra ����\ket}�C
���� ���a{\small\bra ���H��\ket}\\[1mm]
�u������l�v����Ɍ���閧�s��ɑ΂���O�����v



\vspace{2mm}
------------------------------�@�x�@�e�@------------------------------
\vspace{1mm}



%��18
\item 
[\parbox{10.0mm}{\hfill 10:50} �` \parbox{10.0mm}{\hfill 11:10}]   
�� �S��{\small\bra ���s��w��w�@���w������\ket}�C
���� �G�u{\small\bra ���s��w��w�@���w������\ket}\\[1mm]
�u���{���v�Z�ɂ��Δ����������̐��l��͂̎��݁v



%��19
\item 
[\parbox{10.0mm}{\hfill 11:10} �` \parbox{10.0mm}{\hfill 11:30}]   
���� �G�u{\small\bra ���s��w��w�@���w������\ket}\\[1mm]
�u���{���v�Z���̐݌v�v



%��30
\item 
[\parbox{10.0mm}{\hfill 11:30} �` \parbox{10.0mm}{\hfill 11:55}]
���� �[�G{\small\bra ��B��w��w�@�����w������\ket}�C
�n�� �P��{\small\bra ��B��w��^�v�Z�@�Z���^�[\ket}�C\\
�R�{ ��l{\small\bra �d�C�ʐM��w���H�w��\ket}�C
���c �F��{\small\bra ���s��w��w�@���w������\ket}\\[1mm]
�u�M�Η����̕�����ɑ΂��鐸�x�ۏؕt�����l�v�Z�v



%��12
\item 
[\parbox{10.0mm}{\hfill 11:55} �` \parbox{10.0mm}{\hfill 12:20}]   
���� ������{\small\bra ���s��w������͌�����\ket}\\[1mm]
�u�񎩌ȋ��������p�f�̌ŗL�l�ɑ΂��鐸�x�ۏ؂ɂ��āv



\vspace{4mm}
------------------------------�@���@�H�@------------------------------
\vspace{3mm}



%��10
\item 
[\parbox{10.0mm}{\hfill 13:05} �` \parbox{10.0mm}{\hfill 13:30}]   
��Óc ��{\small\bra ������w�����Ȋw������\ket}�C
�O�� ����{\small\bra �L����w���w������\ket}�C
���� �B�K{\small\bra ��B��w�����w������\ket}\\[1mm]
�uA new method for numerical computation of the singular limit of a competition-diffusion system�v



%��38
\item 
[\parbox{10.0mm}{\hfill 13:30} �` \parbox{10.0mm}{\hfill 13:55}]   
��� ���{\small\bra ���J��w���H�w��\ket}\\[1mm]
�u�����������̋ÌŃV�~�����[�V�����v



%��25
\item 
[\parbox{10.0mm}{\hfill 13:55} �` \parbox{10.0mm}{\hfill 14:15}]   
���R �됰{\small\bra ���s��w������͌�����\ket}�C
�Γn �N��{\small\bra ���J��w�n�C�e�N���T�[�`�Z���^�[\ket}�C\\
�r�c ��{\small\bra ���J��w���H�w��\ket}\\[1mm]
�u�����g�U�n�Ɍ���闆���i�s�g�ɂ��āv



%��14
\item 
[\parbox{10.0mm}{\hfill 14:15} �` \parbox{10.0mm}{\hfill 14:35}]   
�Γn �N��{\small\bra ���J��w�n�C�e�N���T�[�`�Z���^�[\ket}�C
���R �됰{\small\bra ���s��w������͌�����\ket}�C\\
�r�c ��{\small\bra ���J��w���H�w��\ket}\\[1mm]
�u�ᐶ���G���^���s�[�n�ɂ�����R�č��������ɂ��āv



\vspace{2mm}
------------------------------�@�x�@�e�@------------------------------
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%��43
\item 
[\parbox{10.0mm}{\hfill 14:45} �` \parbox{10.0mm}{\hfill 15:10}]   
�|�{ �T�q{\small\bra ����c��w���H�w������\ket}\\[1mm]
�u���`���Q�̊��炩���ɂ��� �|�t��Ӑ��Ə���͐��|�v



%��55
\item 
[\parbox{10.0mm}{\hfill 15:10} �` \parbox{10.0mm}{\hfill 15:35}]   
�� �G�}{\small\bra ���J��w���H�w��\ket}\\[1mm]
�uConley index for slow-fast systems�v



%��45
\item 
[\parbox{10.0mm}{\hfill 15:35} �` \parbox{10.0mm}{\hfill 16:00}]   
���� ���v{\small\bra �k�C����w�H�w��\ket}\\[1mm]
�u�����Ǐ��I�ȍ���������`�����^�������̉��̔����ɂ��āv



%��31
\item 
[\parbox{10.0mm}{\hfill 16:00} �` \parbox{10.0mm}{\hfill 16:25}]   
���� ��{\small\bra ���J��w���H�w������\ket}\\[1mm]
�u�w�������܂񂾔����`�ȉ~�^�������̋��Ώ̉��̐��l�v�Z�ɂ��āv



\vspace{2mm}
------------------------------�@�x�@�e�@------------------------------
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%��02
\item 
[\parbox{10.0mm}{\hfill 16:35} �` \parbox{10.0mm}{\hfill 17:00}]   
�ؑ� ���l{\small\bra �L����w��w�@���w������\ket}�C
��� �T�j{\small\bra �L����w��w�@���w������\ket}\\[1mm]
�uError analysis for a level set method�v



%��27
\item 
[\parbox{10.0mm}{\hfill 17:00} �` \parbox{10.0mm}{\hfill 17:15}]   
���� �m�i{\small\bra ������w�H�w��\ket}�C
�|�� �q��{\small\bra ������w�H�w��\ket}�C
S.S. Shanta{\small\bra ������w��w�@�H�w������\ket}�C\\
�Α� ���V{\small\bra �ꋴ��w��w�@�o�ϊw������\ket}�C
���� �L�F{\small\bra �򕌑�w����w��\ket}\\[1mm]
�u���R���E���Ɍ����A�g���N�^�[�̃����v�m�t�w���̐��l�v�Z�ɂ��āv


%��28
\item 
[\parbox{10.0mm}{\hfill 17:15} �` \parbox{10.0mm}{\hfill 17:30}]   
��� �G�Y{\small\bra ������w�H�w��\ket}�C
���� �m�i{\small\bra ������w�H�w��\ket}�C
�|�� �q��{\small\bra ������w�H�w��\ket}�C\\
�� ���C{\small\bra ������w�H�w��\ket}\\[1mm]
�u�������x���l�V�~�����[�V�����̕���v�Z�ɂ��āv



%��34
\item 
[\parbox{10.0mm}{\hfill 17:30} �` \parbox{10.0mm}{\hfill 17:55}]   
���� ��{\small\bra ��������w���w��\ket}\\[1mm]
�uPythagorean Hodograph Quintic Spirals�v



\vspace{4mm}
------------------------------�@���e��@------------------------------
\vspace{1mm}

\end{namelist}






\newpage
%---------------------------- 12��22��(��) -------------------------
\vspace*{7mm}
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%                 %
%   12��22��(��)   %
%                 %
%*****************%
\noindent 
\begin{tabular}{l}
\hline
\noalign{\vspace{0.5mm}}
12��22��(��)\\
\hline
\end{tabular} 

\begin{namelist}{10:50 �` 12:30xx}



%��51
\item 
[\parbox{10.0mm}{\hfill 9:00} �` \parbox{10.0mm}{\hfill 9:25}]   
�R�{ ���G{\small\bra �����吔��\ket}�C
Jin Cheng{\small\bra �Q�n��\ket}�C
Benny Hong{\small\bra City University of Hong Kong\ket}�C\\
Wei Ting{\small\bra Lanzhou University\ket}\\[1mm]
�uLaplace �������� Cauchy ���̐��l�v�Z�Ɗ􉽌`�󌈒�t���ւ̉��p�v



%��52
\item 
[\parbox{10.0mm}{\hfill 9:25} �` \parbox{10.0mm}{\hfill 9:50}]   
Nikolai Martchouk
{\small\bra Steklov Mathematical Institute of the Russian Academy of Science\ket}\\[1mm]
�uThe model equations for the discription of local interaction of fermions with a gravitational field�v



%��54
\item 
[\parbox{10.0mm}{\hfill 9:50} �` \parbox{10.0mm}{\hfill 10:15}]   
���� ��{\small\bra �Q�n��w�H�w��\ket}�C
�c�� ���{\small\bra ��㋳���w����w��\ket}\\[1mm]
�uLocal Determination at the Boundary from Dirichlet to Neumann Map�v



%��01
\item 
[\parbox{10.0mm}{\hfill 10:15} �` \parbox{10.0mm}{\hfill 10:40}]   
���� ���B�Y{\small\bra ���{����w�H�w��\ket}�C
���� ����{\small\bra ���{����w��w�@\ket}\\[1mm]
�u����ϕ��������̐��l�ߎ��� �|�����I��@���痝�_��͂ց|�v



\vspace{2mm}
------------------------------�@�x�@�e�@------------------------------
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%��17
\item 
[\parbox{10.0mm}{\hfill 10:50} �` \parbox{10.0mm}{\hfill 11:15}]   
��� �`��{\small\bra ���R���ȑ�w�������w��\ket}\\[1mm]
�uGeneral Solution of Differential Stress-Strain Equation Associated with Model Solids�v



%��03
\item 
[\parbox{10.0mm}{\hfill 11:15} �` \parbox{10.0mm}{\hfill 11:40}]
��� ���� {\small\bra �L�����ۊw�@��w�H�w��\ket}\\[1mm]
�u���I�׏d���ł̋T���i�W�ߒ��̐����l�@�v



%��24
\item 
[\parbox{10.0mm}{\hfill 11:40} �` \parbox{10.0mm}{\hfill 12:05}]   
���Y ����{\small\bra �k�C����w�d�q�Ȋw������\ket}�C
�h �L��Y{\small\bra ���l�s����w��w�@�������w������\ket}�C\\
��c ����{\small\bra �k�C����w��w�@���w������\ket}\\[1mm]
�u�U��n�̎��ȕ����ߒ��Ɍ�������`������������̑Q�ߋ����v



%��37
\item 
[\parbox{10.0mm}{\hfill 12:05} �` \parbox{10.0mm}{\hfill 12:30}]   
��� �G��{\small\bra �����w����w��\ket}�C
���Y ����{\small\bra �k�C����w�d�q�Ȋw������\ket}\\[1mm]
�u�|���}�[�ɂ�����~�N������������Morphology selection �ɂ��āv



\vspace{4mm}
------------------------------�@���@�H�@------------------------------
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%��47
\item 
[\parbox{10.0mm}{\hfill 13:15} �` \parbox{10.0mm}{\hfill 13:40}]   
���� �r�q{\small\bra �鐼��w���w��\ket}�C
���� ����{\small\bra �d�C�ʐM��w���H�w��\ket}\\[1mm]
�u���锽���g�U�������Ɍ����点���i�s�g���ɂ��āv



%��06
\item 
[\parbox{10.0mm}{\hfill 13:40} �` \parbox{10.0mm}{\hfill 14:05}]
Marianito Rodrigo{\small\bra ���吔��\ket}�C
�O�� ����{\small\bra �L�嗝\ket}\\[1mm]
�uSIMILARITY REDUCTIONS AND EXACT SOLUTIONS OF A NONLINEAR REACTION-CONVECTION-DIFFUSION EQUATION�v



%��11
\item 
[\parbox{10.0mm}{\hfill 14:05} �` \parbox{10.0mm}{\hfill 14:30}]
�d�� ���q{\small\bra �L����w��\ket}�C
�O�� ����{\small\bra �L����w��\ket}�C
��R ��M{\small\bra �L����w��\ket}\\[1mm]
�u���������g�U�n�Ɍ����ԉ΃p�^�[���ɂ��āv



%��20
\item 
[\parbox{10.0mm}{\hfill 14:30} �` \parbox{10.0mm}{\hfill 14:55}]   
�K�� �뗲{\small\bra �a�̎R��w�V�X�e���H�w��\ket}�C
���c �p��{\small\bra ������w��w�@�����Ȋw������\ket}\\[1mm]
�uAnother formulation of the Eckhauss instability of roll solutions of the 1-D Swift-Hohenberg equation�v



\vspace{2mm}
------------------------------�@�x�@�e�@------------------------------
\vspace{1mm}



%��36
\item 
[\parbox{10.0mm}{\hfill 15:05} �` \parbox{10.0mm}{\hfill 15:30}]   
䪃��� �m{\small\bra ���J��w��w�@���H�w������\ket}�C
���c �p��{\small\bra ������w��w�@�����Ȋw������\ket}�C\\
�l�c�J ����{\small\bra ���J��w���H�w��\ket}\\[1mm]
�uClassification of the structure of positive radial solutions to semilinear elliptic equations in a ball 
and its applications�v



%��29
\item 
[\parbox{10.0mm}{\hfill 15:30} �` \parbox{10.0mm}{\hfill 15:55}]   
�X�� ��{\small\bra ���ɑ�w�o�Ϗ��w��\ket}�C
���c �p��{\small\bra ������w��w�@�����Ȋw������\ket}�C\\
�l�c�J ����{\small\bra ���J��w���H�w��\ket}\\[1mm]
�uOn the structure of positive radial solutions including all singular solutions�v



%��05
\item 
[\parbox{10.0mm}{\hfill 15:55} �` \parbox{10.0mm}{\hfill 16:20}]
���{ �P�s{\small\bra ���J��w���H�w��\ket}�C
�X�c �P�v{\small\bra ���J��w���H�w��\ket}\\[1mm]
�u�P�����X�J���[�g�U�������Ɍ����J�ڑw�̏Փ˂Ə��Łv



%��32
\item 
[\parbox{10.0mm}{\hfill 16:20} �` \parbox{10.0mm}{\hfill 16:45}]   
�⍪ �_��{\small\bra ���J��w��w�@���H�w������\ket}\\[1mm]
�u{\it Cross-diffusion} �̌��ʂ��܂񂾔����g�U�n�ɂ�������̍\���ɂ��āv



\vspace{2mm}
------------------------------�@�x�@�e�@------------------------------
\vspace{1mm}



%��56
\item 
[\parbox{10.0mm}{\hfill 16:55} �` \parbox{10.0mm}{\hfill 17:15}]   
���� �m�V{\small\bra ����w��w�@��b�H�w������\ket}\\[1mm]
�u�����i�s�g���̕���ƐU���ϒ��g�v



%��57
\item 
[\parbox{10.0mm}{\hfill 17:15} �` \parbox{10.0mm}{\hfill 17:35}]   
�T�� �җ�{\small\bra ����w��w�@��b�H�w������\ket}�C
��� �ǖ�{\small\bra ����w��w�@��b�H�w������\ket}�C\\
���� ��Y{\small\bra ����w��w�@��b�H�w������\ket}�C
�i�� ��{\small\bra ����w��w�@��b�H�w������\ket}\\[1mm]
�u���������������_�̉׏d�ɂ�邽��݂̔�������Ԃɂ����鋫�E�l���ɑ΂���O���[���֐��̐��l���v


%��58
\item 
[\parbox{10.0mm}{\hfill 17:35} �` \parbox{10.0mm}{\hfill 17:55}]   
�T�� �җ�{\small\bra ����w��w�@��b�H�w������\ket}�C
���� ��Y{\small\bra ����w��w�@��b�H�w������\ket}�C\\
��� �ǖ�{\small\bra ����w��w�@��b�H�w������\ket}�C
�i�� ��{\small\bra ����w��w�@��b�H�w������\ket}\\[1mm]
�u���������������_�̉׏d�ɂ�邽��ݖ��2�_���E�l���̃O���[���֐��̐��l���v





\end{namelist}






\end{document}


