most citedSteiner equiangular tight frames

4 citations · 6 across the 3 of their papers we have counts for

collaborators

5 papers

math.FA20112 cited

Constructing all self-adjoint matrices with prescribed spectrum and diagonal

Matthew Fickus, Dustin G. Mixon, Miriam J. Poteet +1

The Schur-Horn Theorem states that there exists a self-adjoint matrix with a given spectrum and diagonal if and only if the spectrum majorizes the diagonal. Though the original pro…

math.FA2011

Constructing finite frames of a given spectrum and set of lengths

Jameson Cahill, Matthew Fickus, Dustin G. Mixon +2

When constructing finite frames for a given application, the most important consideration is the spectrum of the frame operator. Indeed, the minimum and maximum eigenvalues of the…

math.FA2011

Local histograms and image occlusion models

Melody L. Massar, Ramamurthy Bhagavatula, Matthew Fickus +1

The local histogram transform of an image is a data cube that consists of the histograms of the pixel values that lie within a fixed neighborhood of any given pixel location. Such…

math.FA2011

Guaranteeing Convergence of Iterative Skewed Voting Algorithms for Image Segmentation

Doru C. Balcan, Gowri Srinivasa, Matthew Fickus +1

In this paper we provide rigorous proof for the convergence of an iterative voting-based image segmentation algorithm called Active Masks. Active Masks (AM) was proposed to solve t…

math.FA20104 cited

Steiner equiangular tight frames

Matthew Fickus, Dustin G. Mixon, Janet C. Tremain

We provide a new method for constructing equiangular tight frames (ETFs). The construction is valid in both the real and complex settings, and shows that many of the few previously…