[ Department of Mathematical Sciences,
Shinshu University
]
Matsumoto, 390-8621
Editor of this web site;
Kazunori Noguchi
---noguchi(at)math.shinshu-u.ac.jp
Shinshu Topology Seminar

[ Schedule ] [ Archives ] [ Participants ] [ Algebraic Toplogy: A guide to literature ] [ Japanese ]


Apl. 2009 -- Mar. 2010

Monday 11 May 2009. 15:00--16:00
Title : Multiplications of Central H-extensions
Speaker : Takahito Naito (Shinshu University)
Room : A-427
Monday 25 May 2009. 15:00--16:30
Title : On the rational cohomology of the total space of the universal fibration with an elliptic fibre
Speaker : Katsuhiko Kuribayashi (Faculty of Science, Shinshu University)
Room : A-427
Monday 29 June 2009. 15:00--17:10
Title : Plane curve singularities from viewpoint of divides and related topics
Speaker : Masaharu Ishikawa (Tohoku University)
Room : A-427
Monday 13 July 2009. 15:30--17:00
Title : The Grothendieck construction for enriched categories
Speaker : Dai Tamaki (Faculty of Science, Shinshu University)
Room : A-427
Tuesday 21 July 2009. 16:20--17:20
Title : On the symplectic structure of the exceptional Hermite symmetric spaces
Speaker : Yoshiaki Koizumi (Shinshu University)
Room : A-427
Friday 27 November 2009. 10:30--12:00
Title : On quandle homology groups of Alexander quandles of prime order
Speaker : Takefumi Nosaka (RIMS, Kyoto University)
Room : A-427
Friday 27 November 2009. 16:30--18:00
Title : Studies on surface-knots using quandle theory
Speaker : Kokoro Tanaka (Tokyo Gakugei University)
Room : A-427
Friday 4 December 2009. 16:30--18:00
Title : On second homology groups of the group of diffeomorphisms C^1-flat to the identity
Speaker : Tomohiko Ishida (University of Tokyo)
Room : A-427
Friday 18 December 2009. 10:30--12:00
Title : On non-uniformly simple groups
Speaker : Hiroki Kodama (University of Tokyo)
Room : A-427
Friday 15 January 2010. 10:30--12:00
Title : The chain type level meets the L.-S. category
Speaker : Katsuhiko Kuribayashi (Faculty of Science, Shinshu University)
Room : A-427

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[Participants] [ Algebraic Toplogy: A guide to literature]