activity
20112017
most citedPhase Retrieval By Projections

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

collaborators

12 papers

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…

cs.IT2015

Probably certifiably correct k-means clustering

Takayuki Iguchi, Dustin G. Mixon, Jesse Peterson +1

Recently, Bandeira [arXiv:1509.00824] introduced a new type of algorithm (the so-called probably certifiably correct algorithm) that combines fast solvers with the optimality certi…

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…

cs.LG2015★ 1 cited

Learning Boolean functions with concentrated spectra

Dustin G. Mixon, Jesse Peterson

This paper discusses the theory and application of learning Boolean functions that are concentrated in the Fourier domain. We first estimate the VC dimension of this function class…