A. Mayeli

activity

20062026

most citedContinuous Wavelets on Compact Manifolds

74 citations · 214 across the 50 of their papers we have counts for

collaborators

Showing math.FAShow all

24 papers · 1 filter

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.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 $D (R)$ is a disk of radius $…

math.FA2022

A characterization of Gabor Riesz bases with separable time-frequency shifts

Christina Frederick, Azita Mayeli

A Gabor system generated by a window function $g \in L^{2} (R^{d})$ and a separable set $Λ \times Γ \subset R^{2 d}$ is the collection of time-frequency shifts of $g$ give…

math.FA2017

Non-separable lattices, Gabor orthonormal bases and Tilings

Chun-Kit Lai, Azita Mayeli

Let $K \subset R^{d}$ be a set with positive and finite Lebesgue measure. Let $Λ = M (Z^{2 d})$ be a lattice in $R^{2 d}$ with density dens $(Λ) = 1$ . It is well-known that if…

math.FA2017

Calderón-type inequalities for affine frames

Davide Barbieri, Eugenio Hernández, Azita Mayeli

We prove sharp upper and lower bounds for generalized Calderón's sums associated to frames on LCA groups generated by affine actions of cocompact subgroup translations and general…

math.FA2017

Tight Wavelet Frame Sets in Finite Vector Spaces

Alex Iosevich, Chun-Kit Lai, Azita Mayeli

Let $q \geq 2$ be an integer, and $F_{q}^{d}$ , $d \geq 1$ , be the vector space over the cyclic space $F_{q}$ . The purpose of this paper is two-fold. First, we obtain sufficient c…