The eigenproblem for matrices in max-plus algebra describes the steady state of the system,
and therefore it has been intensively studied by many authors. In this paper, we propose an …

In this paper we discuss a generalization of power algorithms over max-plus algebra. We
are interested in finding such a generalization starting from various existing power …

Abstract Let R_ε= R∪{-∞}, with R being a set of all real numbers. The algebraic structure
(R_ε,⊕,⊗) is called max-plus algebra. The task of finding the eigenvalue and eigenvector is …

A square array whose all rows and columns are different permutations of the same length
over the same symbol set is known as a Latin square. A Latin square may or may not be …

This work discusses the eigenproblems of bipartite (min, max,+)-systems when the system
matrices are Latin squares. We propose an approach to characterize and compute the …

A square array whose all rows and columns are different permutations of the same length
over the same symbol set is known as a Latin square. A Latin square may or may not be …