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20112017
most citedPhase Retrieval By Projections

26 citations · 48 across the 5 of their papers we have counts for

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8 papers · 1 filter

math.FA2017

Hadamard Equiangular Tight Frames

Matthew Fickus, John Jasper, Dustin G. Mixon +1

An equiangular tight frame (ETF) is a type of optimal packing of lines in Euclidean space. They are often represented as the columns of a short, fat matrix. In certain applications…

math.FA2016

Polyphase equiangular tight frames and abelian generalized quadrangles

Matthew Fickus, John Jasper, Dustin G. Mixon +2

An equiangular tight frame (ETF) is a type of optimal packing of lines in a finite-dimensional Hilbert space. ETFs arise in various applications, such as waveform design for wirele…

math.FA2016

Tremain equiangular tight frames

Matthew Fickus, John Jasper, Dustin G. Mixon +1

Equiangular tight frames provide optimal packings of lines through the origin. We combine Steiner triple systems with Hadamard matrices to produce a new infinite family of equiangu…

math.FA2015

Equiangular tight frames with centroidal symmetry

Matthew Fickus, John Jasper, Dustin G. Mixon +2

An equiangular tight frame (ETF) is a set of unit vectors whose coherence achieves the Welch bound, and so is as incoherent as possible. Though they arise in many applications, onl…

math.FA2013★ 26 cited

Phase Retrieval By Projections

Jameson Cahill, Peter G. Casazza, Jesse Peterson +1

The problem of recovering a vector from the absolute values of its inner products against a family of measurement vectors has been well studied in mathematics and engineering. A ge…

math.FA2012

Group-theoretic constructions of erasure-robust frames

Matthew Fickus, John Jasper, Dustin G. Mixon +1

In the field of compressed sensing, a key problem remains open: to explicitly construct matrices with the restricted isometry property (RIP) whose performance rivals those generate…