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К условиям регулярности в математическом программировании
Минченко, Л. И., Сиротко, С. И., Minchenko, L. I., Sirotko, S. I.
оптимизации и является достаточно общим условием регулярности (constraint qualification) в задачах
О СООТНОШЕНИИ МЕЖДУ СТАБИЛИЗАЦИЕЙ СВЯЗЕЙ И ДИССИПАТИВНОЙ ФУНКЦИИ ПРИ РЕШЕНИИ ОБРАТНОЙ ЗАДАЧИ ДИНАМИКИ
Каспирович И.Е.
solution with respect to the constraint equations. To obtain a stable numerical solution, the method
DYNAMIC EQUATIONS OF CONTROLLED MECHANICA L SYSTEM WITH REDUNDANT HOLONOMIC CONSTRAINTS
Mukharlyamov R.G., Deressa C.T.
are discussed. The case of redundant constraints and positive semidefinite mass matrix in obtaining
Solution of elliptic optimal control problem with pointwise and non-local state constraints
Lapin A., Zalyalov D.
elliptic equation, with pointwise control constraints and pointwise and non-local (integral) state
Assessment of the proximity of design to minimum material capacity solution of problem of optimization of the flange width of i-shaped cross-section rods with allowance for stability constraints or constraints for the value of the first national frequency and strength requirements
Lyakhovich L.S., Akimov P.A., Tukhfatullin B.A.
with stability constraints or the constraints for the value of the first natural frequency. Corresponding
Minimax optimal control problem with state constraints
Karamzin D., Oliveira V.D., Pereira F., Silva G.
for the so-called “minimax” optimal control problems with state constraints. In this class of problems
State Constraints in Impulsive Control Problems: Gamkrelidze-Like Conditions of Optimality
Arutyunov A.V., Karamzin D.Y., Pereira F.L.
An impulsive control problem with state constraints is considered. A Pontryagin maximum principle
Iterative Method for Solving Parabolic Linear-Quadratic Optimal Control Problem with Constraints on the Time Derivative of the State
Lapin A., Romanenko A.
boundary condition. Pointwise constraints for control functions and for time derivative of the state
Two-dimensional path finding subject to geometric constraints
Andreychuk A.A., Yakovlev K.S.
special form. Algorithms that are able to solve this problem in the case of geometric constraints, more
A minimization algorithm with approximation of an epigraph of the objective function and a constraint set
Zabotin I., Shulgina O., Yarullin R.
constraint set

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