Abstract

We study the problem of optimization of the locations and parameter values of lumped sources that affect the operation of a complex object. The object consists of many one-dimensional objects, the state of each of which is described by a system of ordinary differential equations with nonseparated boundary conditions. The necessary optimality conditions for the source parameters and for the source concentration places obtained. A model problem is used as an example for which the results of numerical experiments are presented.

中文翻译：

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网络结构对象的源位置和参数优化

摘要

我们研究了影响复杂对象操作的集总源的位置和参数值的优化问题。该对象由许多一维对象组成，每个对象的状态由具有非分离边界条件的常微分方程组描述。获得的源参数和源集中位置的必要优化条件。以模型问题为例，给出了数值实验的结果。