<div dir="ltr"><span style="font-size:14px">縲縲縲縲縲縲縲</span><span class="m_-5480093848939463635m_-5950955769855886775gmail-m_4834250219696774986gmail-il" style="font-size:14px">繝溘ル</span><span class="m_-5480093848939463635m_-5950955769855886775gmail-m_4834250219696774986gmail-il" style="font-size:14px">繝ｯ繝ｼ繧ｯ</span><span class="m_-5480093848939463635m_-5950955769855886775gmail-m_4834250219696774986gmail-il" style="font-size:14px">繧ｷ繝ｧ繝��</span><span style="font-size:14px">�亥ｷ昜ｺ輔�繝ｼ繝ｫ�峨�縺顔衍繧峨○�郁ｿｽ蜉�縺ｨ螟画峩��</span><br><div class="gmail_quote"><div dir="ltr"><div><div class="gmail_quote"><div dir="ltr"><div><br>蜈医↓縺顔衍繧峨○縺励∪縺励◆<span style="font-size:14px">2譛�7譌･�育↓譖懶ｼ峨�繝溘ル繝ｯ繝ｼ繧ｯ繧ｷ繝ｧ繝��縺ｫ��<wbr>繝輔Φ繝懊Ν繝亥､ｧ蟄ｦ縺ｮBrueing豌上�</span></div><div><span style="font-size:14px">隰帶ｼ斐ｒ霑ｽ蜉�縺輔○縺ｦ</span>縺�◆縺�縺阪∪縺呻ｼ弱◎縺ｮ縺溘ａ�碁幕蟋区凾髢薙ｒ10譎ゅ↓螟�<wbr>譖ｴ縺励◆縺�→諤昴＞縺ｾ縺呻ｼ�</div><div>縺ｾ縺滂ｼ梧ｵｷ螟悶°繧峨�縺贋ｺ御ｺｺ縺ｮ豁楢ｿ惹ｼ壹ｒ18譎ゅｈ繧翫＞縺溘＠縺ｾ縺吶�縺ｧ�後＃<wbr>蜿ょ刈縺�◆縺�縺代ｋ譁ｹ縺ｯ5譌･縺ｾ縺ｧ縺ｫ</div><div>螳ｮ蟯｡縺ｾ縺ｧ縺秘｣邨｡縺上□縺輔＞��</div><div><br></div><div>繝励Ο繧ｰ繝ｩ繝���</div><div><br><span style="font-size:14px">2017蟷ｴ2譛�7譌･�育↓譖懶ｼ�</span><br style="font-size:14px"><span style="font-size:14px">10:00-11:00縲 譴ｶ繝ｶ隹ｷ蠕ｹ�育肇邱冗�斐�</span><span style="font-size:14px">譚ｱ蛹怜､ｧ謨ｰ逅��遶ｯ譚先侭繝｢繝�Μ繝ｳ繧ｰ繧ｪ繝ｼ繝励Φ繧､繝弱�<wbr>繝ｼ繧ｷ繝ｧ繝ｳ繝ｩ繝懊Λ繝医Μ</span><span style="font-size:14px">(MathAM-OIL)PD��</span></div><div><span><br style="font-size:14px"><span style="font-size:14px">Title: Reductions of minimal Lagrangian submanifolds with symmetries</span><br style="font-size:14px"><br style="font-size:14px"><span style="font-size:14px">Abstract: We give a Hsiang-Lawson type theorem for minimal Lagrangian submanifolds in a Kahler manifold. More precisely, we show the minimality of a K-invariant Lagrangian submanifold L in a Fano manifold M w.r.t. a globally conformal Kahler metric is equivalent to the minimality of the reduced Lagrangian submanifold L_0=L/K in a Kahler quotient w.r.t. the Hsiang-Lawson metric. Furthermore, we give some examples of Kahler reductions by using a circle action obtained from a chomogenenity one action on a Kahler-Einstein manifold of positive Ricci curvature. Applying these results, we give many examples of minimal Lagrangian submanifolds via reductions.</span><br style="font-size:14px"><br></span>11:15-12:15ﾂ�<span style="font-size:10pt;font-family:cmr10">JOCHEN BRUE</span><span style="font-size:10pt;font-family:cmr10">NING 縲(繝輔Φ繝懊Ν繝亥､ｧ蟄ｦ�沓erlin)</span></div>
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<p><span style="font-size:10pt;font-family:cmr10">ﾂ�</span><span style="font-size:14px">Title: Global analysis onﾂ�Them-Mather spaces</span></p><p><span style="font-size:14px">Abstract: 豺ｻ莉倥ヵ繧｡繧､繝ｫ繧偵＃繧峨ｓ縺上□縺輔＞��</span></p></div>
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</div><div><span><br><span style="font-size:14px">13:30-14:30縲螟ｧ莉∫伐鄒ｩ陬包ｼ亥､ｧ髦ｪ蟶ょ､ｧ�薫CAMI��</span><br style="font-size:14px"><br style="font-size:14px"><span style="font-size:14px">Title: On Floer homology of the Gauss images of isoparametric hyper surfaces</span><br style="font-size:14px"><br style="font-size:14px"><span style="font-size:14px">Abstract: Recently we used the Floer homology and the lifted Floer homology for</span><br style="font-size:14px"><span style="font-size:14px">monotone Lagrangian submanifoldsﾂ� in order to study their Hamiltonian non-displaceability</span><br style="font-size:14px"><span style="font-size:14px">(H. Iriyeh, H. Ma, R. Miyaoka and Y. Ohnita,</span><br style="font-size:14px"><span style="font-size:14px">Hamiltonian non-displaceability of Gauss images of isoparametric hyper surfaces,</span><br style="font-size:14px"><span style="font-size:14px">Bull. London Math. Soc. (2016) 48 (5): 802-812).</span><br style="font-size:14px"><span style="font-size:14px">In this talk, I would like to explain the spectral sequences for the Floer homology and the lifted Floer homology of monotone Lagrangian submanifolds and their applications to the Gauss images of isoparametric hypersurfaces, which are the main technical part in our joint work.</span><br style="font-size:14px"><span style="font-size:14px">Moreover I will suggest some related open problems for the further research.</span><br style="font-size:14px"><br style="font-size:14px"></span><span style="font-size:14px">15:00-16:00ﾂ� (蟷ｾ菴輔そ繝溘リ繝ｼ�壹％縺｡繧峨ｂ蟾昜ｺ輔�繝ｼ繝ｫ縺ｧ陦後＞縺ｾ縺呻ｼ�</span><span><br style="font-size:14px"><br style="font-size:14px"><span style="font-size:14px">Z.Z.Tang (Chern Institute of Mathematics�悟圏莠ｬ蟶ｫ遽�､ｧ蟄ｦ��</span><br style="font-size:14px"><span style="font-size:14px">Title: Recent progress in isoparametric foliation</span><br style="font-size:14px"><br style="font-size:14px"><span style="font-size:14px">Abstract: The talk will give a survey on our recent works on isoparametric foliation and its several applications(e.g. eigenvalue estimate of laplacian), based on the joint work with <a href="http://J.Q.Ge">J.Q.Ge</a>,ﾂ�</span><span style="font-size:14px">C.Qian and W.J. Yan.</span><br style="font-size:14px"><br style="font-size:14px"><span style="font-size:14px">18:00- 豁楢ｿ惹ｼ�</span><br style="font-size:14px"><br style="font-size:14px"></span></div><div><span>縲縲縲縲縲縲縲縲縲縲縲縲縲縲縲縲縲縲螳ｮ蟯｡遉ｼ蟄�</span></div></div></div></div></div></div>
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