activity
20132022
most citedA null space analysis of the L1 synthesis method in dictionary-based compressed sensing

3 citations · 8 across the 10 of their papers we have counts for

collaborators

12 papers

cs.IT2022

A Unified Recovery of Structured Signals Using Atomic Norm

Xuemei Chen

In many applications we seek to recover signals from linear measurements far fewer than the ambient dimension, given the signals have exploitable structures such as sparse vectors…

math.OC2021

Regularized Kaczmarz Algorithms for Tensor Recovery

Xuemei Chen, Jing Qin

Tensor recovery has recently arisen in a lot of application fields, such as transportation, medical imaging and remote sensing. Under the assumption that signals possess sparse and…

math.MG2020

On the Search for Tight Frames of Low Coherence

Xuemei Chen, Douglas P. Hardin, Edward B. Saff

We introduce a projective Riesz -kernel for the unit sphere and investigate properties of -point energy minimizing configurations for such a kernel. We sho…

cs.IT2019

Identify Equivalent Frames

Xuemei Chen, Yang Chu, Min Zheng

A frame is an overcomplete set that can represent vectors(signals) faithfully and stably. Two frames are equivalent if signals can be essentially represented in the same way, which…

cs.IT2017

Preserving Injectivity under Subgaussian Mappings and Its Application to Compressed Sensing

Pete Casazza, Xuemei Chen, Richard Lynch

The field of compressed sensing has become a major tool in high-dimensional analysis, with the realization that vectors can be recovered from relatively very few linear measurement…

math.FA2015★ 1 cited

Frame Scalings: A Condition Number Approach

Peter Casazza, Xuemei Chen

Scaling frame vectors is a simple and noninvasive way to construct tight frames. However, not all frames can be modifed to tight frames in this fashion, so in this case we explore…