ОБ ОДНОМ СВОЙСТВЕ ЗАДАЧИ ЛИНЕЙНОГО ПРОГРАММИРОВАНИЯ С ПСЕВДОИНТЕРВАЛЬНЫМИ ПЕРЕМЕННЫМИ
Journal Title: Проблемы анализа-Issues of Analysis - Year 2006, Vol 13, Issue
Abstract
The optimization task with linear constraints of pseudo-interval variables is discussed in the article. It is proofed that if the task has optimal solution, then there is a solution that has not more than M non-zero variables (M is the number of constraints of the task).
Authors and Affiliations
Р. В. ВОРОНОВ, В. В. ПОЛЯКОВ
Keywords
Related Articles
- EP ID EP243939
- DOI -
- Views 101
- Downloads 0
BOUNDARY VALUE PROBLEMS FOR INTEGRAL EQUATIONS WITH OPERATOR MEASURES
We consider integral equations with operator measures on a segment in the infinite-dimensional case. These measures are defined on Borel sets of the segment and take values in the set of linear bounded operators acting i...
ГРАДИЕНТНАЯ ИДЕНТИФИКАЦИЯ ЭВОЛЮЦИОННЫХ СЕТОЧНЫХ ЗАДАЧ
В статье предлагается эффективный метод вычисления гра- диента конечномерного функционала на пространстве большой размерности с ограничениями особой структуры (уравнения не- линейной эволюционной сеточной краевой задачи)...
ПРЕОБРАЗОВАНИЕ ФУРЬЕ ФУНКЦИЙ УДОВЛЕТВОРЯЮЩИХ УСЛОВИЮ ЛИПШИЦА, НА ПЛОСКОСТИ ЛОБАЧЕВСКОГО
We prove the non-Euclidean analogue of the theorem of E. Titchmarsh about the description of image under Fourier transform of functions satisfying certain Lipschitz conditions.
FAMILIES OF ELLIPTIC FUNCTIONS AND UNIFORMIZATION OF COMPLEX TORI WITH A UNIQUE POINT OVER INFINITY
We investigate the problem of describing a one-parametric family of elliptic functions which uniformizes a given family of ramified coverings of the Riemann sphere with maximal possible ramification over infinity. We fin...
ЛИНЕЙНО-ИНВАРИАНТНЫЕ СЕМЕЙСТВА ГОЛОМОРФНЫХ ОТОБРАЖЕНИЙ ШАРА, ПЕРЕХОД К ВЫСШИМ РАЗМЕРНОСТЯМ
In the paper there has been given the complete proof of an extension theorem from [1], which concerns the changes of the order of linearly invariant families (LIF) during passage from arbitrarily fixed LIF in C^n to a LI...