The eigenvectors of square matrices in max-min algebra correspond to steady states in
discrete events system in various application areas, such as design of switching circuits …

The interval eigenproblem in max-min algebra is studied. A classification of interval
eigenvectors is introduced and six types of interval eigenvectors are described …

The optimization problems, such as scheduling or project management, in which the
objective function depends on the operations maximum and plus, can be naturally …

Max-plus algebra plays a key role in the study of discrete event systems in connection with
optimization problems such as scheduling or project management in which the objective …

Kybernetika Page 1 Kybernetika Martin Gavalec; Hana Tomášková Eigenspace of a
circulant max–min matrix Kybernetika, Vol. 46 (2010), No. 3, 397--404 Persistent URL: http://dml.cz/dmlcz/140755 …

The behaviour of a discrete-event dynamic system is often conveniently described using a
matrix algebra with operations max and plus. Such a system moves forward in regular steps …

Let ℝ be the set of all real number and ε=-∞. Max-plus algebra is the set ℝ ε= ℝ∪{ε} that is
equipped with maximum (⊕) and addition (⊗) operations. For each A∈ ℝ ε n× n can be …

This book deals with properties of some special classes of matrices that are useful in
economics and decision making problems. In various fields of evaluation, selection, and …

In max–min fuzzy algebra, the standard pair of operations—plus and times—is substituted
by a different pair of operations—maximum and minimum—which are involved in many …

The eigenproblem for matrices in max-plus algebra was investigated by several authors. In
the contribution, the eigenproblem is studied for circulant matrices in the general case. Four …