Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Measure of stability and quasistability to a vector integer programming problem in the l1 l metric.
Authors: Vladimir A. Emelichev, Olga V. Karelkina, Kirill G. Kuzmin
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Abstract
This paper is devoted to a multicriterion vector integer programming problem with Pareto principle of optimality. Quantitative characteristics of two types of stability under perturbations of the vector criterion parameters with l1 metric are obtained.E-mails: , ,
Fulltext
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Contents
- Properties of one-sided ideals of topological rings.
- The Multidimensional Directed Euler Tour of Cubic Manifold.
- A test for completeness with respect to implicit reducibility in the chain super-intutionistic logics.
- Dynamic Programming Approach for Solving Discrete Optimal Control Problem and its Multicriterion Version.
- Measure of stability and quasistability to a vector integer programming problem in the l1 l metric.
- On determining the minimum cost flows in dynamic networks.
- Functional bases of centro-affine invariants for the three-dimensional quadratic differential systems.
- Limits of solutions to the semilinear wave equation with small parameter.
- Unsteady flow of an Oldroyd-B fluid induced \\ by a constantly accelerating plate.
- About commutative Moufang loops of finite special rank.
- An application of Briot-Bouquet differential subordinations.
- Junior spatial groups of (22 )-symmetry.
