A Sylvester-Kac matrix type and the Laplacian controllability of half graphs
Main Article Content
Abstract
In this paper, we provide a new family of tridiagonal matrices whose eigenvalues are perfect squares. This result motivates the computation of the spectrum of a particular antibidiagonal matrix. As an application, we consider the Laplacian controllability of a particular subclass of chain graphs known as half graphs.
Article Details
Issue
Section
Article