Results 31 to 40 of about 767,552 (139)
Multiobjective Control Problem with Generalized Invexity
Journal of Mathematical Analysis and Applications, 1995 Wolfe and Mond-Weir duals are obtained for a multiobjective optimal control problem, under invex and generalized invex hypotheses.
Bhatia, D., Kumar, P.
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Nondifferentiable higher order symmetric duality under invexity/generalized invexity
Filomat, 2014 In this paper, we introduce a pair of nondifferentiable higher-order symmetric dual models. Weak, strong and converse duality theorems for this pair are established under the assumption of higher order invexity/generalized invexity. Self duality has been discussed assuming the function involved to be skew-symmetric.
T.R. Gulati, Khushboo Verma
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Results in Control and OptimizationIn this paper, under various generalized convexity assumptions, we investigate optimality criteria associated with a class of variational control models governed by Caputo and Riemann–Liouville fractional derivatives.
Savin Treanţă +2 more
doaj +1 more source
, 2016 A new class of nonconvex smooth semi-infinite multiobjective fractional programming problems with both inequality and equality constraints is considered.
Tadeusz Antczak
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Mathematics, 2019 The aim of this article is to study new types of generalized nonsmooth exponential type vector variational-like inequality problems involving Mordukhovich limiting subdifferential operator.
Syed Shakaib Irfan +4 more
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, 2021 In this paper, we derive sufficient condition for global optimality for a nonsmooth semi-infinite mathematical program with equilibrium constraints involving generalized invexity of order σ > 0 assumptions.
Bhuwan Chandra Joshi
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Interval‐valued Caputo–Fabrizio fractional derivative in continuous programming
Asian Journal of Control, Volume 28, Issue 1, Page 497-514, January 2026.Abstract This study investigates a novel class of variational programming problems characterized by fractional interval values, formulated under the Caputo–Fabrizio fractional derivative with an exponential kernel. Invex and generalized invex functions are used to discuss the Mond–Weir‐type dual problem for the considered variational problem.
Krishna Kummari +2 more
wiley +1 more source
Visualizing Fractional Integral Inequalities Using Euler’s Beta Function and Extended Convexity
Journal of Applied Mathematics, Volume 2026, Issue 1, 2026.In this research article, we present various extensions and refinements of Hermite–Hadamard and related fractional integral inequalities by utilizing the unique characteristics of Euler’s beta and extended convex functions. In some of these results, Euler’s beta function is used as a weight function, while in the others, Euler’s incomplete beta ...
Muhammad Imran +6 more
wiley +1 more source
, 2000 Global invexity is characterized by a condition which is independent of the scale function describing the invexity. Consequently, weak duality holds for the Wolfe, or Mond-Weir, dual problem when a sufficient invexity hypothesis is replaced by a suitable
Craven, Bruce Desmond
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Sufficient Efficiency Criteria for New Classes of Non-Convex Optimization Models
AxiomsIn this paper, we introduce and study a new class of minimization models driven by multiple integrals as cost functionals. Concretely, we formulate and establish some sufficient efficiency criteria for a feasible point in the considered optimization ...
Savin Treanţă, Omar Mutab Alsalami
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