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Minimization of a convex linear-fractional separable function subject to a convex inequality constraint or linear inequality constraint and bounds on the variables

机译:凸不等式约束或线性不等式约束以及变量边界的极小线性可分可分离函数的极小值

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摘要

We consider the problem of minimizing a convex linear-fractional separable function over a feasible region defined by a convex inequality constraint or linear inequality constraint, and bounds on the variables (box constraints). These problems are interesting from both theoretical and practical points of view because they arise in some mathematical programming problems and in various practical problems. Polynomial algorithms for solving such problems are proposed and their convergence is proved. Some examples and results of numerical experiments are also presented.
机译:我们考虑在由凸不等式约束或线性不等式约束以及变量(框约束)界定的可行区域上使凸线性分数可分函数最小化的问题。从理论和实践的角度来看,这些问题都很有趣,因为它们出现在某些数学编程问题和各种实际问题中。提出了解决此类问题的多项式算法,并证明了其收敛性。还提供了一些数值实验的例子和结果。

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  • 来源
    《Applied Mathematics Research eXpress》 |2006年第2006期|1-1|共1页
  • 作者

    Stefan M. Stefanov;

  • 作者单位

    Department of Mathematics South-West University “Neofit Rilski” 2700 Blagoevgrad Bulgaria E-mail address: stefm{at}aix.swu.bg;

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  • 正文语种 eng
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