10:00-11:30 | 13:30-15:00 | 15:30-17:00 | ||||
21 July (TUE) |
N. Takayama 1 Basics on ideals and Gröbner basis: Dickson's lemma, division or reduction, Buchberger's criterion, confluence. |
Lunch | R. Bahloul 1 Gröbner bases in D-modules and application to Bernstein-Sato ideals |
Coffee Break |
P. Malbos 1 Non-commutative Gröbner basis : applications and generalizations |
|
22 July (WED) |
N. Takayama 2 Integration of D-modules and an algorithm for it. (Wednesday lecture starts from 10:30.) |
Lunch (Wednesday luch starts from 12:00) | R. Bahloul 2 Gröbner bases in D-modules and application to Bernstein-Sato ideals |
Coffee Break |
P. Malbos 2 Non-commutative Gröbner basis : applications and generalizations |
|
23 July (THU) |
S. Aoki 1 Markov basis and Gröbner basis in statistics |
Lunch | P. Malbos 3 Non-commutative Gröbner basis : applications and generalizations |
Coffee Break |
N. Hage Study of plactic monoids by rewriting methods. |
C. Chenavier Confluence algebras and acyclicity of the Koszul complex |
24 July (FRI) |
R. Bahloul 3 Gröbner bases in D-modules and application to Bernstein - Sato ideals |
Lunch | P. Malbos 4 Non-commutative Gröbner basis : applications and generalizations |
Coffee Break |
C. Alleaume Study of monoidal linear categories by rewriting methods |
10:00-11:30 | 13:30-15:00 | 15:30-17:00 | ||||
27 July (MON) |
K. Iohara 1 Introduction to representations of quivers. |
Lunch | K. Iohara 2 Introduction to representations of quivers. |
Coffee Break |
A. Caradot Deformations and resolutions of Kleinian singularities |
|
28 July (TUE) |
Y. Kimura 1 Introduction to quiver varieties | Lunch | Y. Kimura 2 Introduction to quiver varieties | Coffee Break |
Y. Takayama Quivers and moduli spaces of instantons and sheaves |
|
29 July (WED) |
M-H. Saito Application of quiver varieties to the control theory |
Lunch | N. Tahara Explicit families of certain linear connections on P1 \{0, 1, } |
K. Miyazaki On some examples of moduli spaces of meromorphic connections on P1 |
||
30 July (THU) |
D. Yamakawa 1 Applications of quiver varieties to moduli spaces of connections on P1,T. |
Lunch | D. Yamakawa 2 Applications of quiver varieties to moduli spaces of connections on P1 ,T. |
Coffee Break |
A. Komyo Geometric description of the moduli space of parabolic connections on P1 \{t1,...,t5} and the universal family. |
|
31 July (FRI) |
K. Hiroe 1 Applications of quiver varieties to moduli spaces of connections on P1,U. |
Lunch | K. Hiroe Q Applications of quiver varieties to moduli spaces of connections on P1 ,U. |
Dep. of Mathematics
Graduate School of Science,
Kobe University
657-8501
1-1 Rokkodai-cho, Nada-ku, Kobe
E-Mail :kobe-lyon-2015
_at_math.kobe-u.ac.jp