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<p class="MsoNormal"><span lang="EN-US" style="font-size:10.0pt;color:#1F497D"><o:p> </o:p></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B4v2?3XJ,2J2q(B<span lang="EN-US">ML</span>$B$N3'MM(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span lang="EN-US" style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B""><o:p> </o:p></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BBh(B<span lang="EN-US">7</span>$B2s?@3Z:dHyJ,4v2?3X%;%_%J!<$r2<5-$NDL$j3+:ECW$7$^$9$N$G!$$40FFb$5$;$F$$$?$@$-$^$9!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
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<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BF|;~!'(B<span lang="EN-US">2019</span>$BG/(B<span lang="EN-US">10</span>$B7n(B<span lang="EN-US">26</span>$BF|!JEZ!K(B<span lang="EN-US">15:00-17:15<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B>l=j!'El5~M}2JBg3X(B $B?@3Z:d%-%c%s%Q%9(B<span lang="EN-US">331</span>$B65<<!J(B<span lang="EN-US">3</span>$B9f4[(B<span lang="EN-US">3</span>$B3,!K(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B%"%/%;%9!'(B<span lang="EN-US"><a href="https://www.tus.ac.jp/info/access/kagcamp.html">https://www.tus.ac.jp/info/access/kagcamp.html</a><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span lang="EN-US" style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B""><o:p> </o:p></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!&(B<span lang="EN-US">15:00-16:00<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B9V1i<T!'!!2O0f(B $B8xBgO/!J3X=,1!Bg!K(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B%?%$%H%k!'!!(B<span lang="EN-US">Poincare DGA of Hodge type</span>$B$H$=$N1~MQ(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B%"%V%9%H%i%/%H!'(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BB?MMBN(B<span lang="EN-US">M</span>$B$,(B<span lang="EN-US">formal</span>$B$H$O!"Bg;(GD$K$$$($P$=$N<B%[%b%H%T!<72$,(B<span lang="EN-US">de Rham</span>$B%3%[%b%m%8!<$+$iDj$^$k$H$-$r$$$&!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B$3$N>l9g!"(B<span lang="EN-US">M</span>$B>e$N(B<span lang="EN-US">Massey</span>$B@Q$O$9$Y$F>C$($k!#$3$l$OB?MMBN(B<span lang="EN-US">M</span>$B$,(B<span lang="EN-US">formal</span>$B$K$J$k$?$a$N0LAjE*>c32$rM?$($k!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span lang="EN-US" style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">formal</span><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B$H$$$&35G0$O!"0lHL$K(B<span lang="EN-US">differential graded
algebra (DGA)</span>$B$KBP$7$FDj5A$G$-$k!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B$=$3$G!"(B<span lang="EN-US">Poincare DGA of Hodge type</span>$B$H$$$&(B<span lang="EN-US">DGA</span>$B$KBP$7$F9M;!$7!"$=$N7k2L$rB?MMBN$K1~MQ$9$k!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B$=$7$F!"$"$k4v2?9=B$$,F~$k$?$a$N0LAjE*>c32$rF3$/!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!&(B<span lang="EN-US">16:15-17:15<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B9V1i<T!'!!I~It9-Bg!J7D1~Bg!K(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B%?%$%H%k!'!!4v2?3XE*NL;R2=$HB,EYIU$-%0%m%b%U!&%O%&%9%I%k%U<}B+$K$D$$$F(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B%"%V%9%H%i%/%H!'(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B%7%s%W%l%/%F%#%C%/B?MMBN$H$=$N>e$NA0NL;R2=B+$NAH$KBP$7$F%7%s%W%l%/%F%#%C%/7A<0$H@09g$9$k(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BJ#AG9=B$$N(B<span lang="EN-US">1</span>$B%Q%i%a!<%?!<B2$KBP$9$k@5B'@ZCG$N(B<span lang="EN-US">1</span>$B%Q%i%a!<%?!<B2$N5sF0$rD4$Y$?$$!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BJ#AG9=B$$KBP1~$9$k%1!<%i!<JP6K$NB2$,!"%i%0%i%s%8%e%U%!%$%V%l!<%7%g%s$KBP1~$9$k<BJP6K$K(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B<}B+$9$k$H$-!"@5B'@ZCG$NB2$O%\!<%"!&%>%s%^!<%U%'%k%H%U%!%$%P!<$K6I=j2=$9$k$H$$$&8=>]$,!"(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B%H!<%j%C%/B?MMBN$J$I$N$$$/$D$+$NNc$G4QB,$5$l$F$$$k!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BK\9V1i$G$O!"B,EY5wN%6u4V$N<}B+$N4QE@$+$i%\!<%"!&%>%s%^!<%U%'%k%H%U%!%$%P!<$X$N6I=j2=$r(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B5-=R$G$-$k$3$H$r@bL@$9$k!#(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span lang="EN-US" style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B""><o:p> </o:p></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B:#8e$NM=Dj(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span lang="EN-US" style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B""><o:p> </o:p></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!&Bh(B<span lang="EN-US">5</span>$B2s?@3Z:dHyJ,4v2?3X%;%_%J!<(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BF|;~!'(B<span lang="EN-US">2019</span>$BG/(B<span lang="EN-US">9</span>$B7n(B<span lang="EN-US">28</span>$BF|!JEZ!K(B<span lang="EN-US">15:30-17:00<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B>l=j!'El5~M}2JBg3X(B $B?@3Z:d%-%c%s%Q%9(B<span lang="EN-US">223</span>$B65<<!J(B<span lang="EN-US">2</span>$B9f4[(B<span lang="EN-US">2</span>$B3,!K(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B9V1i<T!'!!Bg?NED!!5AM5(B<span lang="EN-US"> (</span>$BBg:e;TN)Bg3X(B<span lang="EN-US">)<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!%?%$%H%k!'!!(B<span lang="EN-US">Minimal Maslov number of $R$-spaces canonically embedded in Einstein-K\"ahler $C$-spaces<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!%"%V%9%H%i%/%H!'(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!!!(B<span lang="EN-US">An $R$-space is a compact homogeneous space obtained as an orbit of the isotropy representation of a Riemannian symmetric space.
<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!(B<span lang="EN-US">It is known that each $R$-space has the canonical embedding into a K\"ahler $C$-space as a real form which is a compact embedded
<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!(B<span lang="EN-US">totally geodesic Lagrangian submanifold. The minimal Maslov number of Lagrangian submanifolds in symplectic manifolds is an invariant
<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!(B<span lang="EN-US">under Hamiltonian isotopies and very fundamental to the study of the Floer homology for intersections of Lagrangian submanifolds.
<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!(B<span lang="EN-US">In this talk I provide a survey on such nice properties of R-spaces as Lagrangian submanifolds and my recent work on the minimal
<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!(B<span lang="EN-US">Maslov number of $R$-spaces canonically embedded in Einstein-K\"ahler $C$-spaces.<o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span lang="EN-US" style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B";color:#1F497D"><o:p> </o:p></span></p>
<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B";color:#1F497D">$B!&(B</span><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BBh(B<span lang="EN-US">6</span>$B2s?@3Z:dHyJ,4v2?3X%;%_%J!<(B<span lang="EN-US"><o:p></o:p></span></span></p>
<p class="MsoNormal" align="left" style="text-align:left;text-indent:10.0pt"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$BF|;~!'(B<span lang="EN-US">2019</span>$BG/(B<span lang="EN-US">10</span>$B7n(B<span lang="EN-US">12</span>$BF|!JEZ!K(B<span lang="EN-US">16:00-17:00<o:p></o:p></span></span></p>
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<p class="MsoNormal" align="left" style="text-align:left"><span style="font-size:10.0pt;font-family:"$B#M#S(B $B%4%7%C%/(B"">$B!!%"%V%9%H%i%/%H!'(B<span lang="EN-US"><o:p></o:p></span></span></p>
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