In modern representation theory we often study the category of
modules over an algebra, in particular its intrinsic and
combinatorial structures. Vice versa one can ask the question:
which categories have a given combinatorics? This is the
basic...
In modern representation theory we often study the category of
modules over an algebra, in particular its intrinsic and
combinatorial structures. Vice versa one can ask the question:
which categories have a given combinatorics? This is the
basic...
With an eye toward coordinating with the advanced course, we
will start with the representation theory of the symmetric group
and related combinatorics. We will focus on the functors of
induction and restriction. We will then consider related...
In the first part of this talk, I'll explain a geometric
categorification of the Hecke algebra in terms of perverse sheaves
on the flag variety. In the second part, we'll study the affine
Hecke algebra. In this case, there are two categorical...
In modern representation theory we often study the category of
modules over an algebra, in particular its intrinsic and
combinatorial structures. Vice versa one can ask the question:
which categories have a given combinatorics? This is the
basic...
With an eye toward coordinating with the advanced course, we
will start with the representation theory of the symmetric group
and related combinatorics. We will focus on the functors of
induction and restriction. We will then consider related...
In modern representation theory we often study the category of
modules over an algebra, in particular its intrinsic and
combinatorial structures. Vice versa one can ask the question:
which categories have a given combinatorics? This is the
basic...
With an eye toward coordinating with the advanced course, we
will start with the representation theory of the symmetric group
and related combinatorics. We will focus on the functors of
induction and restriction. We will then consider related...
Dr. Monica Vazirani is a professor at UC Davis. She
received her PhD from UC Berkeley in 1999, after which she had an
NSF postdoc she spent at UC San Diego and UC Berkeley, as well as
postdoctoral positions at MSRI and Caltech. Dr.
Vazirani's...
Abstract: Quantitative geometric measure theory has played a
fundamental role in the development of harmonic analysis, potential
theory and partial differential equations on non-smooth domains. In
general the tools used in this area differ greatly...
