activity
20192024
most citedExact Penalty Functions for Optimal Control Problems I: Main Theorem and Free-Endpoint Problems

17 citations · 17 across the 6 of their papers we have counts for

collaborators

6 papers

math.OC2024

Method for finding solution to "quasidifferentiable" differential inclusion

Alexander Fominyh

The paper explores the differential inclusion of a special form. It is supposed that the support function of the set in the right-hand side of an inclusion may contain the sum of t…

math.OC2023

A method for finding a solution to the nonsmooth differential inclusion of a special structure

Alexander Fominyh

The paper explores the differential inclusion of a special form. It is supposed that the support function of the set in the right-hand side of an inclusion may contain the maximum…

math.OC2022

A Method of the Quasidifferential Descent in a Problem of Bringing a Nonsmooth System from One Point to Another

Alexander Fominyh

The paper considers the problem of constructing program control for an object described by a system with a quasidifferentiable right-hand side. The control aim is to bring the syst…

math.OC2022

The Subdifferential Descent Method in a Nonsmooth Variational Problem

Alexander Fominyh

The paper is devoted to the classical variational problem with a nonsmooth integrand of the functional to be minimized. The integrand is supposed to be subdifferentiable. Under som…

math.OC2022

On differential inclusions arising from some discontinuous systems

Alexander Fominyh

The paper deals with systems of ordinary differential equations containing in the right-hand side controls which are discontinuous in phase variables. These controls cause the occu…

math.OC2019★ 17 cited

Exact Penalty Functions for Optimal Control Problems I: Main Theorem and Free-Endpoint Problems

M. V. Dolgopolik, A. V. Fominyh

In this two-part study we develop a general approach to the design and analysis of exact penalty functions for various optimal control problems, including problems with terminal an…