activity
20132017
most citedInteger Frames

2 citations · 2 across the 3 of their papers we have counts for

collaborators

6 papers

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

Weaving Schauder frames

Peter G. Casazza, Daniel Freeman, Richard G. Lynch

We extend the concept of weaving Hilbert space frames to the Banach space setting. Similar to frames in a Hilbert space, we show that for any two approximate Schauder frames for a…

math.FA2015

A brief introduction to Hilbert space frame theory and its applications

Peter G. Casazza, Richard G. Lynch

This is a short introduction to Hilbert space frame theory and its applications for those outside the area who want to enter the subject. We will emphasize finite frame theory sinc…

math.FA2015

Weaving Frames

Travis Bemrose, Peter G. Casazza, Karlheinz Gröchenig +2

We study an intriguing question in frame theory we call "Weaving Frames" that is partially motivated by preprocessing of Gabor frames. Two frames and $\{ψ_i \}_{…

math.FA2014

The Unconditional Constants for Hilbert Space Frame Expansions

Travis Bemrose, Peter G. Casazza, Victor Kaftal +1

The most fundamental notion in frame theory is the frame expansion of a vector. Although it is well known that these expansions are unconditionally convergent series, no characteri…

math.FA2013★ 2 cited

Integer Frames

Peter G. Casazza, Richard G. Lynch, Janet C. Tremain +1

Finite frame theory has become a powerful tool for many applications of mathematics. In this paper we introduce a new area of research in frame theory: Integer frames. These are fr…