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.
Keywords:source, source placement, nonlocal condition, optimality condition, gradient of a functional.
Presented by the member of Editorial Board:B. M. Miller