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<p>$B3'MM(B<br>
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$B$3$s$K$A$O!$El5~3X7]Bg3X$N;3K\Bn9($G$9!%(B</div>
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<div>$B#2#0#1#7G/EY$N5~ETBg3X?tM}2r@O8&5f=j$K$*$1$k2<5-8&5f=82q$N%W%m%0%i%`$r$*CN$i$;$$$?$7$^$9!%(B</div>
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11$B7n(B28$BF|!J2P!K(B  <br>
<div>13:00 - 13:45$B!!9bHxOB?M!J5~ETBg3X!K(B  <br>
$B0BDj<LA|$N6-3&OB$K$D$$$F(B</div>
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<div>14:00 - 14:45$B!!Cf[jBg2p!J6e=#9)6HBg3X!K(B   <br>
$B%"%U%!%$%s?bB-6J@~$K$D$$$F(B</div>
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<div>15:15 - 16:00$B!!@>B<>0;K!J2#IM9qN)Bg!K(B  <br>
Simultaneous smoothness and simultaneous stability of a $C^1$ strictly convex integrand and its dual (joint work
<br>
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<div>with Erica Boizan Batista and Huhe Han) <br>
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<div>16:15 - 17:00$B!!@P@n9dO:(B ($BKL3$F;Bg3X(B)  <br>
Stability of frontal singularities  <br>
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11$B7n(B29$BF|!J?e!K(B <br>
9:30 - 10:15$B!!0lLZ=S=u(B ($B2#IM9qN)Bg3X(B)    <br>
On transversality lemmas</div>
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<div>10:30 - 11:15$B!!AaLn7rB@(B ($B7D1~5A=NBg3X(B)  <br>
TBA  <br>
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<div>11:30 - 12:15$B!!:4Gl=$(B ($B6e=#Bg3X(B)   <br>
TBA  <br>
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<div>13:45 - 14:30$B!!_@EDD>4u(B ($B3t<02q<RIY;NDL8&5f=j(B)  <br>
$BFC0[E@O@$HB?L\E*:GE,2=(B</div>
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<div>14:45 - 15:30$B!!EZED00(B ($BKL3$F;Bg3X(B)  <br>
$B@\J,I[$H%Y%/%H%kB+$N4V$NB+=`F17?$NFC0[E@$K$D$$$F(B  <br>
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<div>16:00 - 16:45$B!!BgK\5|(B ($BKL3$F;Bg3X(B)$B!$LpI}8xB@(B ($BKL3$F;Bg3X(B)  <br>
Enumeration of singular views of a generic space curve and computer vision  <br>
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11$B7n(B30$BF|!JLZ!K(B <br>
9:30 - 10:15$B!!(BDominik Wrazidlo ($B6e=#Bg3X(B)  <br>
Detecting exotic spheres via fold maps <br>
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<div>10:30 - 11:15$B!!EDEg?50l(B ($BC^GHBg3X(B)  <br>
local Euler obstruction $B$N7W;;K!$K$D$$$F(B <br>
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<div>11:30 - 12:15$B!!?@8MM4B@(B ($B:k6LBg3X(B)  <br>
Moduli, Groebner basis and computational criteriony  <br>
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<div>13:45 - 14:30$B!!@6?eC#O:(B ($B5~ETBg3X?tM}2r@O8&5f=j(B)  <br>
$B<LA|$NFC0[E@=89g$N<+8J8r:9$HITB-Id9f?t(B <br>
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<div>14:45 - 15:30$B!!@DEVDwI'(B ($BEl5~9)6HBg3X(B)  <br>
Wavefronts corresponding to the envelope of a family of horocycles  <br>
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<div>16:00 - 16:45$B!!>.NS???M(B ($B=)EDBg3X(B)  <br>
TBA    <br>
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12$B7n(B1$BF|!J6b!K(B  <br>
9:30 - 10:15$B!!D9C+@nBg(B ($B4d<j0e2JBg3X(B)  <br>
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<div>On contact of singular surfaces with cylinders  <br>
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<div>10:30 - 11:15$B!!;{K\7=2p(B ($B?@8MBg3X(B)   <br>
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<div>$BGHLL$N%,%&%9<LA|$K$D$$$F(B  <br>
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<div>11:30 - 12:15$B!!J!0fIR=c(B ($B:k6LBg3X(B)  <br>
Local differential geometry of cuspidaledge and swallowtail</div>
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<div>$B;3K\Bn9((B</div>
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