ニュース&イベント

2016年度開講の卒業研究について

2015.09.24 Thu up
数理科学科2016年度卒業研究仮配属説明会を以下の要領で行います.

対象学生:数理科学科・3回生および4回生以上で卒研未履修者
日時:10月28日(水)12:15-12:55
場所:フォレスト201教室
内容:仮配属の日程・各卒研紹介・希望調査票配布

卒研仮配属の日程は以下を参照:
http://www.math.ritsumei.ac.jp/stkn16/

Math-Fi seminar on 24 Sep.

2015.09.23 Wed up
  • Date : 24 Sep. (Thu.)
  • Place: W.W. 7th-floor, 4th lab.
  • Time : 16:30-18:00
  • Speaker: Dai Taguchi (Ritsumeikan University)
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Math-Fi seminar on 17 Sep.

2015.09.15 Tue up
  • Date : 17 Sep. (Thu.)
  • Place: W.W. 7th-floor, 4th lab.
  • Time : 16:30-18:00
  • Speaker: Dai Taguchi (Ritsumeikan University)
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Math-Fi seminar on 3 Sep.

2015.08.31 Mon up
  • Date : 3 Sep. (Thu.)
  • Place: W.W. 7th-floor, 4th lab.
  • Time : 16:30-18:00
  • Speaker: Toshihiro Yamada (Hitotsubashi University)
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Math-Fi seminar on 27 Aug.

2015.08.21 Fri up
  • Date : 27 Aug. (Thu.)
  • Place: W.W. 7th-floor, 4th lab.
  • Time : 16:30-18:00
  • Speaker: Ngoc Khue Tran (Ritsumeikan University)
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Math-Fi seminar on 13 Aug.

2015.08.06 Thu up
  • Date : 13 Aug. (Thu)
  • Place: W.W. 7th-floor, 4th lab.
  • Time : 16:30-18:00
  • Speaker: Noufel Frikha (University of Paris VII)
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Math-Fi seminar on 30 Jul.

2015.07.24 Fri up
  • Date :  30 Jul. (Thu.)
  • Place: W.W. 7th-floor, 4th lab.
  • Time : 16:30-18:00
  • Speaker:  Potiron Yoann (Chicago University)
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Math-Fi seminar on 23 Jul.

2015.07.22 Wed up
  • Date :  23 Jul. (Thu.)
  • Place: W.W. 7th-floor, 4th lab.
  • Time : 16:30-18:00
  • Speaker:  Dai Taguchi (Ritsumeikan University)
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2015年7月24日(金)幾何学セミナー

2015.07.15 Wed up
幾何学セミナー

講演者:Gaël Meigniez(南ブルターニュ大学)
タイトル:h-principles and foliations
日時: 7月24日(金)16:30-18:00
場所: びわこ・くさつキャンパス ウェストウィング7階 数学第1研究室
アブストラクト:(collaboration with Francois Laudenbach)
Gromov’s h-principle is a collection of powerful tools to build geometric objects, by deformation of a formal data whose existence is easy to decide. This talk will introduce a new approach to the h-principle, in two steps. From the formal data, the first step builds a Haefliger Gamma-structure (singular foliation) of codimension zero with the desired transverse geometry. This step works, for several interesting geometries, on all manifolds, even closed (I shall treat the example of contact geometry). The second step regularizes the Gamma-structure; it consists essentially in a simple adaptation of Thurston’s inflation method; it works for all geometries, but only on open manifolds. We use a special subdivision of the simplex, due to Thom.

2015年7月17日(金)幾何学セミナー

2015.07.04 Sat up

幾何学セミナー

講演者:廣田祐士(麻布大学)
タイトル:A brief look at Poisson geometry
日時: 7月17日(金)16:30-18:00
場所: ウェストウィング7階 数学第3研究室
アブストラクト: The talk is an overview of Poisson geometry. We plan to deal with Poisson manifolds involving Lie groupoids/algebroids at the first half of the talk, and at the second half, will discuss Dirac structures which are useful frameworks to unify Poisson geometry and symplectic geometry.