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Value Functions and Their Directional Derivatives in Parametric Nonlinear Programming
Bondarevsky, V., Leschov, A., Minchenko, L. L.
of onlinear mathematical programming problems depending on parameters. To this end, we use
Optimal Trajectories Synthesis of a Mobile Robots Group Using Cartesian Genetic Programming
Diveev A., Balandina G.
The paper is devoted to application of Cartesian Genetic Programming (CGP) for generating optimal
Second-order variational analysis of parametric constraint and variational systems
Gfrerer H., Mordukhovich B.S.
with a large class of parametric constraint systems (PCS) that appear, in particular, in nonpolyhedral
On the Second Order Sufficient Optimality Conditions for a Problem of Mathematical Programming
Arutyunov A.V., Zhukovskiy S.E.
with smooth constraints of equality and inequality type. We show that for this problem, under the known
On optimality conditions for linear copositive programming
Kostyukova, O. I., Костюкова, О. И., Tchemisova, T. V.
A linear problem of Copositive Programming consists in minimization of a linear function subject
Necessary optimality conditions for constrained optimization problems under relaxed constraint qualifications
Arutyunov A.V., Avakov E.R., Izmailov A.F.
problems under the constraint qualification-type conditions significantly weaker than Robinson's constraint
Matrix-represented constraints satisfaction methods: practical aspects of their implementation
Zuenko, A. A., Oleinik, Yu. A.
of qualitative constraints of a subject domain in the framework of constraint programming technology
TRAJECTORY TRACKING CONTROL OF PROGRAMMED MOTION IN SECOND ORDER NONHOLONOMIC SYSTEMS
DERESSA C.T.
control of programmed motion with acceleration level constraints. The concept of dividing constraints
Strong Second Order Necessary Optimality Conditions
Minchenko, L. L., Leschov, A. E.
Nonlinear programming
Construction of Equations of Dynamics of a Given Structure Based on Equations of Program Constraints
Mukharlyamov R.G.
of constraint equations and reducing them to the form of Lagrange equations with dissipative forces that ensure

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