Multimethod Optimization of Control in Complicated Applied Problems


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Abstract

An algorithm consisting of gradient and quasilinearization iterations is constructed for obtaining a high-accuracy numerical solution of a boundary value problem. An “ideal” solution of a multiobjective optimal control problem is produced by applying primal and dual algorithms, which ensure an efficient search for both scalarization coefficients and an optimal control. The efficiency of the proposed multimethod algorithms is demonstrated by soling application problems.

About the authors

A. I. Tyatyushkin

Institute of System Dynamics and Control Theory, Siberian Branch, Russian Academy of Sciences

Author for correspondence.
Email: tjat@icc.ru
Russian Federation, Irkutsk, 664033

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