Results 21 to 30 of about 516 (82)
Duality in nondifferentiable minimax fractional programming with B-(p, r)- invexity
, 2011 In this article, we are concerned with a nondifferentiable minimax fractional programming problem. We derive the sufficient condition for an optimal solution to the problem and then establish weak, strong, and strict converse duality theorems for the ...
I. Ahmad +3 more
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Total Lagrange duality for DC infinite optimization problems
Fixed Point Theory and Applications, 2013 We present some total Lagrange duality results for inequality systems involving infinitely many DC functions. By using properties of the subdifferentials of involved functions, we introduce some new notions of constraint qualifications.
D. Fang, Zhe Chen
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On ε-optimality conditions for multiobjective fractional optimization problems
, 2011 A multiobjective fractional optimization problem (MFP), which consists of more than two fractional objective functions with convex numerator functions and convex denominator functions, finitely many convex constraint functions, and a geometric constraint
M. Kim, G. Kim, G. Lee
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A fuzzy semi-infinite optimization problem
Journal of Inequalities and Applications, 2014 In this paper, we present a fuzzy semi-infinite optimization problem. Moreover, we will deduce the Fritz-John and Kuhn-Tucker necessary conditions of this problem.
A. A. Megahed
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Second-order composed contingent epiderivatives and set-valued vector equilibrium problems
Journal of Inequalities and Applications, 2014 In this paper, we introduce the concept of a second-order composed contingent epiderivative for set-valued maps and discuss some of its properties.
Qilin Wang +4 more
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Presolving linear bilevel optimization problems
EURO Journal on Computational Optimization, 2021 Linear bilevel optimization problems are known to be strongly NP-hard and the computational techniques to solve these problems are often motivated by techniques from single-level mixed-integer optimization.
Thomas Kleinert +3 more
doaj
Higher-order symmetric duality for a class of multiobjective fractional programming problems
, 2012 In this paper, a pair of nondifferentiable multiobjective fractional programming problems is formulated. For a differentiable function, we introduce the definition of higher-order (F, α, ρ, d)-convexity, which extends some kinds of generalized convexity,
Gao Ying
semanticscholar +1 more source
Exact upper and lower bounds on the difference between the arithmetic and geometric means
, 2015 Let $X$ denote a nonnegative random variable with $\mathsf{E ...
Pinelis, Iosif
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Topical functions: Hermite-Hadamard type inequalities and Kantorovich duality
, 2018 For a certain class of elementary functions consisting of min-type functions, we apply techniques from abstract convex analysis to study Hermite-Hadamard type inequalities for increasing and plus-homogeneous (topical) functions.
M. Daryaei, A. R. Doagooei
semanticscholar +1 more source
On the Aubin property of a class of parameterized variational systems [PDF]
, 2017 The paper deals with a new sharp criterion ensuring the Aubin property of solution maps to a class of parameterized variational systems. This class includes parameter-dependent variational inequalities with non-polyhedral constraint sets and also ...
Gfrerer, Helmut, Outrata, Jiří V
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