New and improved observational facilities are sampling the night
sky with unprecedented temporal cadence and sensitivity across the
electromagnetic spectrum. This exercise led to the discovery of new
types of astronomical transients and...
Extremal set theory typically asks for the largest collection of
sets satisfying certain constraints. In the first talk of these
series, I'll cover some of the classical results and methods in
extremal set theory. In particular, I'll cover the...
Open Gromov-Witten (OGW) invariants should count
pseudoholomorphic maps from curves with boundary to a symplectic
manifold, with various constraints on boundary and interior marked
points. The presence of boundary poses an obstacle to invariance.
In...
In this work, we exploit the ill-posedness of linear inverse
problems to design algoithms to release differentially private data
or
measurements of the physical system. We discuss the spectral
requirements on a matrix such that only a small amount of...
We analyze modular invariance drawing inspiration from
tauberian
theorems. Given a modular invariant partition function with a
positive
spectral density, we derive lower and upper bounds on the number
of
operators within a given energy interval. They...
Extremal set theory typically asks for the largest collection of
sets satisfying certain constraints. In the first talk of these
series, I'll cover some of the classical results and methods in
extremal set theory. In particular, I'll cover the...
