Interval systems of max-separable linear equations

L- and R-localized solvabilities of max-separable interval linear equations and its applications

In this paper, we propose new types of solutions (an L-localized solution and an R-localized solution) to interval systems ofmax-separable linear equationsA⊗x = b, whereA = [A, A] and b = [b, b]. We provide some small application examples to emphasize the importance of our proposed solutions. We give necessary and sufficient conditions for checking L-localized and R-localized solvabilities and ...

Solvability of Systems of Linear Interval Equations

Duality in linear interval equations

In this paper we nd solution of linear interval equation in dual form based on the generalizedprocedure of interval extension which is called interval extended zero method.Moreover, proposed method has signicant advantage, is that it substantially decreasesthe excess width eect.

duality in linear interval equations

in this paper we nd solution of linear interval equation in dual form based on the generalizedprocedure of interval extension which is called interval extended zero method.moreover, proposed method has signicant advantage, is that it substantially decreasesthe excess width eect.

Solving Systems of Two-Sided (Max, Min)-Linear Equations

A finite iteration method for solving systems of (max, min)-linear equations is presented. The systems have variables on both sides of the equations. The algorithm has polynomial complexity and may be extended to wider classes of equations with a similar structure.