2 citations · 2 across the 3 of their papers we have counts for
3 papers
math.CO2016
Spectrally arbitrary pattern extensions
In-Jae Kim, Bryan L. Shader, Kevin N. Vander Meulen +1
A matrix pattern is often either a sign pattern with entries in {0,+,-} or, more simply, a nonzero pattern with entries in {0,*}. A matrix pattern A is spectrally arbitrary if for…
math.CO2005★ 2 cited
Smith Normal Form and Acyclic Matrics
Bryan L. Shader, In-Jae Kim
An approach, based on the Smith Normal Form, is introduced to study the spectra of symmetric matrices with a given graph. The approach serves well to explain how the path cover num…
math.RA2005
On Determining Minimal Spectrally Arbitrary Patterns
Michael S. Cavers, In-Jae Kim, Bryan L. Shader +1
In this paper we present a new family of minimal spectrally arbitrary patterns which allow for arbitrary spectrum by using the Nilpotent-Jacobian method. The novel approach here is…