Consider the function field F of a smooth curve over FqFq,
with q>2q>2.
L-functions of automorphic representations
of GL(2)GL(2) over FF are important objects for
studying the arithmetic properties of the field FF.
Unfortunately, they can be...
The anti-spherical modules over the affine Hecke algebras admit
two different realizations: one realization is in terms of the
space of Whittaker functions on the affine flag manifolds and the
other realization, due to Kazhdan-Lusztig, is in terms...
A discrete countable group is matricially stable if its finite
dimensional approximate unitary representations are perturbable to
genuine representations in the point-norm topology. We aim to
explain in accessible terms why matricial stability for a...
This talk introduces a directed analog of the
classical Laplacian matrix and discusses algorithms for
solving certain problems related to them. Of particular interest is
that using such algorithms, one can compute the stationary
distribution of a...
I will survey results related to graph comparison; graph
comparison is a certain type of restriction on a metric spaces
which is encoded by a given graph.
A few months ago, a group of theoretical computer scientists
posted a paper on the Arxiv with the strange-looking title "MIP* =
RE", impacting and surprising not only complexity theory but also
some areas of math and physics. Specifically, it...
We present spherically symmetric solutions to Einstein’s
equations, which are equivalent to canonical Schwarzschild and
Reissner-Nordstrom black holes on the exterior, but with singular
(Planck-density) shells at their respective event and inner...
I will survey results related to graph comparison; graph
comparison is a certain type of restriction on a metric spaces
which is encoded by a given graph.
A few months ago, a group of theoretical computer scientists
posted a paper on the Arxiv with the strange-looking title "MIP* =
RE", impacting and surprising not only complexity theory but also
some areas of math and physics. Specifically, it...
