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19982005
most citedOn signal reconstruction without noisy phase

47 citations · 50 across the 3 of their papers we have counts for

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19 papers · 1 filter

math.FA20053 cited

A fundamental identity for Parseval frames

R. Balan, P. G. Casazza, D. Edidin +1

In this paper we establish a suprising fundamental identity for Parseval frames in a Hilbert space. Several variations of this result are given, including an extension to general f…

math.FA200447 cited

On signal reconstruction without noisy phase

Radu Balan, Pete Casazza, Dan Edidin

We construct new classes of Parseval frames for a Hilbert space which allow signal reconstruction from the absolute value of the frame coefficients. As a consequence, signal recons…

math.FA2003

Frames of subspaces

Peter G. Casazza, Gitta Kutyniok

One approach to ease the construction of frames is to first construct local components and then build a global frame from these. In this paper we will show that the study of the re…

math.FA2001

A Banach space with a symmetric basis which is of weak cotype 2 but not of cotype 2

Peter G. Casazza, Niels J. Nielsen

We prove that the symmetric convexified Tsirelson space is of weak cotype 2 but not of cotype 2

math.FA2000

Perturbations of Weyl-Heisenberg frames

Peter G. Casazza, Ole Christensen, Mark C. Lammers

We develop a usable perturbation theory for Weyl-Heisenberg frames. In particular, we prove that if $(E_{mb}T_{na}g)_{m,n\inmathbb Z}$ is a WH-frame and is a function which is…

math.FA2000

An example of an asymptotically Hilbertian space which fails the approximation property

P. G. Casazza, C. L. Garcia, W. B. Johnson

Following Davie's example of a Banach space failing the approximation property [D], we show how to construct a Banach space E which is asymptotically Hilbertian and fails the appro…