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size=2>$B4v2?3X4X78<T$N3'MM(B<BR></FONT></FONT></DIV>
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size=2>$B%W%m%0%i%`$K8m$j$,$"$j$^$7$?!%BgJQ$4LBOG$r$*$+$1$7$F$9$$$^$;$s!%(B</FONT></FONT></DIV>
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size=2>$B=$@5HG$r:FAw$7$^$9!%(B</DIV></FONT></FONT>
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<DIV><FONT face="MS UI Gothic" size=2>$B0KF#?N0l(B</DIV></FONT></DIV>
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<DIV>$B!s!s!s!s!s!s!s!s!s!s!s!s!s!s!s!s!s!s!s!s(B</DIV>
<DIV>$B>.8&5f=82q!VBh#1#02sB,CO@~5Z$S4XO"$9$k=tLdBj!W(B </DIV>
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<DIV>$BF|Dx!!(B2008$BG/(B 1$B7n(B 5$BF|(B($BEZ(B) 10:00$B$+$i(B 1$B7n(B 6$BF|(B($BF|(B) 13:00<BR>$B2q>l!!7'K\Bg3X650i3XItFb(B 330$BHV65<<(B</DIV>
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<DIV>$B%W%m%0%i%`(B<BR>$B#17n#5F|!JEZ!K(B</DIV>
<DIV>10:00 -- 11:00 $B6aF#!!7D!JEl3$Bg3X!K(B</DIV>
<DIV>$B!!!!!!!!!!!!!V(B Busemann$B4X?t$N(Bexhaustion$B@-(B $B!W(B</DIV>
<DIV>11:15 --12:15 $B0uFn?.9(!J?73cBg3X!K(B</DIV>
<DIV>$B!!!!!!!!!!!!!V(B $B5wN%$r8:>/$5$;$k;03Q7A4V$N<LA|$H$=$N1~MQ(B $B!W(B<BR>14:00 -- 14:20
$BED>eM:0l!J7'K\3X1`Bg3XIUB09b9;!$7'K\Bg3X<+A32J3X8&5f2J!K(B<BR>$B!!!!!!!!!!!!!V(B Closed geodesics on
the dodecahedron $B!W!!(B</DIV>
<DIV>14:25 -- 14:45 $B9SC](B $B@6H~!JBg:eI\N):yDM9b9;!K(B</DIV>
<DIV>$B!!!!!!!!!!!!!V(B Closed space curves with nonzero curvature and torsion $B!W!!(B</DIV>
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<DIV>$B!!!!!!!!!!!!!V(B $B6J@~$N6JN(BP?tHyJ,$K$h$kItJ,B?MMBN$N9M;!(B $B!W(B</DIV>
<DIV>16:00 -- 17:00 Sorin Sabau $B!JKL3$F;El3$Bg3X!K(B<BR>$B!!!!!!!!!!!!!V(B Some remarks on the
Gauss-Bonnet theorem for Landsberg surfaces $B!W(B</DIV>
<DIV>$B#17n#6F|!JF|!K(B<BR>$B!!(B9:30 -- 10:30$B!!1n;R9,90!J:42lBg3X!K(B</DIV>
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<DIV>10:45 --11:45 $B@6860l5H!J2,;3Bg3X!K(B<BR>$B!!!!!!!!!!!!!V(B Zeros of Jacobi
fields on ellipsoids and some Liouville manifolds $B!W(B</DIV>
<DIV>12:00 -- 13:00 $B!!?{86K.M:!JBg:e650iBg3X!K(B<BR>$B!!!!!!!!!!!!!V(B Generalized Liouville
Manifolds $B!W(B</DIV>
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href="mailto:j-itoh@kumamoto-u.ac.jp">j-itoh@kumamoto-u.ac.jp</A></DIV>
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