Duality for Fractional Minimax Programming∗∗The research is partly supported by NSC, Taiwan.$ef:
From MaRDI portal
Publication:4346892
DOI10.1080/02331939708844330zbMath0918.90127OpenAlexW2059878366MaRDI QIDQ4346892
Chuen-Sheng Wu, Jen-chwan Liu, Ruey-Lin Sheu
Publication date: 19 August 1999
Published in: Optimization (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/02331939708844330
Fractional programming (90C32) Optimality conditions for minimax problems (49K35) Convexity of real functions of several variables, generalizations (26B25)
Related Items (17)
Nondifferentiable minimax programming problems with applications ⋮ Second-order duality for a nondifferentiable minimax fractional programming under generalized \(\alpha\)-univexity ⋮ Optimality and duality for nondifferentiable minimax fractional programming with generalized convexity ⋮ On second order duality for minimax fractional programming ⋮ Three types dual model for minimax fractional programming ⋮ Nonsmooth minimax fractional programming involvingη-pseudolinear functions ⋮ On duality theorems for a nondifferentiable minimax fractional programming ⋮ On minimax fractional optimality and duality with generalized convexity ⋮ Optimality conditions for minimax optimization problems with an infinite number of constraints and related applications ⋮ On minimax fractional optimality conditions with invexity ⋮ On minimax fractional optimality conditions with \((F,\rho)\)-convexity ⋮ Second order duality for minmax fractional programming ⋮ Mixed duality without a constraint qualification for minimax fractional programming ⋮ Duality for a minimax programming problem containing \(n\)-set functions ⋮ Necessary and sufficient conditions for minimax fractional programming ⋮ A sixth bibliography of fractional programming ⋮ Optimality conditions and duality for a minimax fractional programming with generalized convexity
Cites Work
This page was built for publication: Duality for Fractional Minimax Programming∗∗The research is partly supported by NSC, Taiwan.$ef: