Representation Theory
Representation theory is the branch of mathematics that studies abstract algebraic structures by representing their elements as linear transformations of vector spaces, and studies modules over these abstract algebraic structures. Our leading faculty are at the forefront of this field, uncovering deep connections that link algebra to geometry, number theory, and mathematical physics.
Members
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Geometric representation theory
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Invariant theory, representation theory of quivers, tensors, applied algebra
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Geometric and combinatorial representation theory, knot theory
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Categorification, low-dimensional topology, representation theory
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Functor categories, algebraic analysis
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Representation theory, cluster theory
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Quantum groups, singularities, algebraic
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Representation theory, cluster algebras, tensor categories, Poisson geometry
Related Seminars
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Organizers: Matan Harel, Matt Hogancamp, Jonathan Weitsman
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509 Lake Hall | Thursdays, 3:00-4:00 p.m. ET
Organizers: Do Kien Hoang, Pablo Boixeda Alvarez, Iva Halacheva, Sasha Pevzner, Valerio Toledano Laredo -
509 Lake Hall | Fridays (alternating), 1:30-2:30 p.m. ET
Organizers: Alia Yusaini Arturo Ortiz San Miguel -
509 Lake Hall | Fridays, 10:30-11:30 a.m. ET
Organizers: Alex Martsinkovsky, Milen Yakimov