Results 1 to 10 of about 86,877,734 (157)
Minimax Control Problems: Optimality Conditions
Procedia Computer Science, 2021 Abstract The formulation of the minimax control problem is considered. We allow for parameter uncertainties in all functions involved: in the cost function, in the dynamical control system and in the equality and inequality constraints. Weak maximal principle for minimax optimal control problems with mixed state-control equality and inequality ...
P.G.P. Aquino +2 more
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Necessary optimality conditions for minimax optimal control problems with mixed constraints [PDF]
ESAIM: Control, Optimisation and Calculus of Variations, 2021 A weak maximal principle for minimax optimal control problems with mixed state-control equality and inequality constraints is provided. In the formulation of the minimax control problem we allow for parameter uncertainties in all functions involved: in the cost function, in the dynamical control system and in the equality and inequality constraints ...
Paola Geovanna Patzi Aquino +2 more
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Journal of Mathematics, 2021 In this paper, we study the quadratic cost minimax optimal control problems for a semilinear viscoelastic equation with long memory. A global well-posedness theorem regarding the solutions to its Cauchy problem is given.
Jin-soo Hwang
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Optimality conditions and duality for minimax fractional programming problems with data uncertainty
Journal of Industrial and Management Optimization, 2019 In this paper, we consider minimax nondifferentiable fractional programming problems with data uncertainty in both the objective and constraints. Via robust optimization, we establish the necessary and sufficient optimality conditions for an uncertain minimax convex-concave fractional programming problem under the robust subdifferentiable constraint ...
Xiao-Bing Li, Qi-Lin Wang, Zhi Lin
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Generalized Minimax Programming with Nondifferentiable (G, β)-Invexity [PDF]
Journal of Applied Mathematics, 2013 We consider the generalized minimax programming problem (P) in which functions are locally Lipschitz (G, β)-invex. Not only G-sufficient but also G-necessary optimality conditions are established for problem (P ...
D. H. Yuan, X. L. Liu
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SIAM Journal on OptimizationAbstract. It is well known that there have been many numerical algorithms for solving nonsmooth minimax problems; however, numerical algorithms for nonsmooth minimax problems with joint linear constraints are very rare. This paper aims to discuss optimality conditions and develop practical numerical algorithms for minimax problems ...
Yu-Hong Dai, Jiani Wang, Liwei Zhang
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Nondifferentiable generalized minimax fractional programming under (Ф,ρ)-invexity [PDF]
Yugoslav Journal of Operations Research, 2022 In this paper, a class of nonconvex nondifferentiable generalized minimax fractional programming problems is considered. Sufficient optimality conditions for the considered nondifferentiable generalized minimax fractional programming problem are ...
Upadhyay B.B. +3 more
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Intelligent decision support in the optimization of irrigation systems in agriculture [PDF]
E3S Web of Conferences, 2023 The issues of determining the optimal values of the regulatory parameters of irrigation systems engaged in the cultivation of agricultural crops are considered.
Kabildjanov Alexander +2 more
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Design of circular flexible plates under of corrosion wear [PDF]
E3S Web of Conferences, 2021 The problems of optimal design of metal structures are usually formulated as the problem of finding such values of the selected parameters of structures that provide the smallest (or largest) value of the selected optimality criterion in the area of ...
Mavzovin Vladimir, Ovchinnikov Igor
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Optimality and duality for a class of nondifferentiable minimax fractional programming problems [PDF]
Yugoslav Journal of Operations Research, 2009 Necessary and sufficient optimality conditions are established for a class of nondifferentiable minimax fractional programming problems with square root terms. Subsequently, we apply the optimality conditions to formulate a parametric dual problem and we
Bătătorescu Antoan +3 more
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