collaborators

11 papers

math.CA2026

Dynamical phase retrieval for Schr{ö}dinger evolution on finite graphs

Philippe Jaming, Azita Mayeli

The paper studies when magnitude‑only (phaseless) measurements of a quantum state evolving under a graph Schrödinger operator uniquely determine the initial state, giving spectral…

math.FA2026

Localized frames on Euclidean balls

Kevin Hughes, Arie Israel, Azita Mayeli

We construct explicit wave packet frames adapted to Euclidean balls and use them to obtain quantitative eigenvalue estimates for spatio--spectral limiting operators. Let \(d\geq 2\…

math.CA2026

Trace bounds for limiting operators on rough domains

Kevin Hughes, Arie Israel, Azita Mayeli

This work concerns a quantitative form of Landau's eigenvalue theorem for spatio-spectral limiting operators. We isolate a simple mechanism that converts the problem of estimating…

math.CA2026

Spectral synthesis on Riemannian manifolds

A. Iosevich, A. Mayeli, E. Wyman

We study spectral synthesis for measures supported on thin subsets of compact Riemannian manifolds. We prove that under natural non-concentration conditions, such measures admit qu…

math.FA2026

Wave Packets and Eigenvalue Estimates for Limiting Operators on the Disk

Kevin Hughes, Arie Israel, Azita Mayeli

We study two-dimensional spatio-spectral limiting operators \[ T_R := P_{D(R)} B_S P_{D(R)} : L^2(\mathbb{R}^2) \rightarrow L^2(\mathbb{R}^2), \] where is a disk of radius $…

math.CA2026

Wave packet systems and connections to spectral analysis of limiting operators

Kevin Hughes, Arie Israel, Azita Mayeli

We discuss the design of ``wave packet systems'' that admit strong concentration properties in phase space. We make a connection between this problem and topics in signal processin…