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SCIENTIFIC PROGRAMS AND ACTIVITIES |
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December 3, 2024 | ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
Specialized Workshops
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Commutative Algebra, Algebraic Geometry and Representation Theory |
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YURI BEREST, Cornell University | |
1.Cherednik algebras and differential operators on quasi-invariants | |
2. Ideals of the Weyl algebra | |
IGOR BURBAN, Universitaet Kaiserslautern | |
Derived categories of coherent aheaves on degenerations of elliptic curves | |
YURIY DROZD, University of Kiev | |
Vector bundles and Cohen-Macaulay modules | |
MIKHAIL KHOVANOV, University of California, Davis | |
How and why semisimple representations become Grothendieck groups | |
JAN SCHROER, University of Leeds | |
Irreducible components of varieties of modules |
Finite Dimensional Algebras, Algebraic Groups and Lie Theory |
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HENNING HAAHR ANDERSEN, Aarhus University | |
Tilting modules for algebraic and quantum groups | |
SUSUMU ARIKI, Kyoto University | |
A tame/wild problem for Hecke algebras of type B | |
STEPHEN BERMAN, University of Saskatchewan | |
Covering algebras of Kac-Moody algebras and extended affine Lie algebras | |
JIE DU, University of New South Wales | |
1.Stratified algebras and representations of finite groups of Lie type | |
2. Ringel-Hall algebras and the geometric setting ofquantum GL_n | |
MATTHEW DYER, University of Notre Dame | |
Shellability and heighest weight representations | |
KARIN ERDMANN, University of Oxford | |
Tilting modules for Schur algebras | |
YUN GAO, York University | |
A
primer to extended affine Lie algebras (1.Extended affine Lie algebras: classification 2. Extended affine Lie algebras: representation) |
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J.E. HUMPHREYS, University of Massachusetts, Amherst | |
Cells in affine Weyl groups and reduced enveloping algebras | |
ALEXANDER S. KLESHCHEV, University of Oregon | |
Cartan determinants and Shapovalov forms | |
ZONGZHU LIN, Kansas State University | |
TBA | |
VOLODYMYR MAZORCHUK, Uppsala University | |
Stratified algebras arising in Lie theory | |
BRIAN PARSHALL, University of Virginia | |
TBA | |
ARTURO PIANZOLA, University of Alberta | |
Torsors and infinite dimensional Lie algebras | |
TOSHIYUKI TANISAKI, Osaka University | |
Character formulas of Kazhdan-Lusztig type | |
PETER J. WEBB, University of Minnesota | |
Lie theory in the context of finite groups |
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GEORGIA BENKART, University of Wisconsin, Madison | |
Two-parameter quantum groups - they are doubly good | |
VYJAYANTHI CHARI, University of California, Riverside | |
Weyl modules and the fusion product for representations of affine Lie algebras | |
BANGMING DENG, Beijing Normal University | |
Hall algebra and their relations to quantized enveloping algebras | |
SEOK-JIN KANG, Korea Institute for Advanced Study | |
Quantum affine algebras and combinatorics of Young walls | |
ZONGZHU LIN, Kansas State University | |
Hall algebra and their relations to quantized enveloping algebras | |
KONSTANZE RIETSCH, University of Oxford | |
Introduction to perverse sheaves | |
YOSHIHISA SAITO, University of Tokyo | |
Introduction to perverse sheaves and canonical bases | |
OLIVIER SCHIFFMANN, Yale University | |
1.Hall algebra of the cyclic quiver | |
2. Elliptic algebras and weighted projective lines | |
JIE XIAO, Tsinghua University | |
Hall algebra and their relations to quantized enveloping algebras |