Generalized -univex -set functions and semiparametric duality models in multiobjective fractional subset programming.

Zalmai, G.J.

Displaying similar documents to “Generalized $(ℱ, b, φ, ρ, θ)$ -univex $n$ -set functions and semiparametric duality models in multiobjective fractional subset programming.”

Generalized $(ℱ, b, φ, ρ, θ)$ -univex $n$ -set functions and global semiparametric sufficient efficiency conditions in multiobjective fractional subset programming.

Zalmai, G.J. (2005)

International Journal of Mathematics and Mathematical Sciences

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Generalized $(ℱ, b, φ, ρ, θ)$ -univex $n$ -set functions and parametric duality models in minmax fractional subset programming.

Zalmai, G.J. (2005)

International Journal of Mathematics and Mathematical Sciences

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Optimality conditions in nondifferentiable $G$ -invex multiobjective programming.

Kim, Ho Jung, Seo, You Young, Kim, Do Sang (2010)

Journal of Inequalities and Applications [electronic only]

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Efficiency and generalized convex duality for nondifferentiable multiobjective programs.

Bae, Kwan Deok, Kang, Young Min, Kim, Do Sang (2010)

Journal of Inequalities and Applications [electronic only]

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Generalized $(ℱ, b, φ, ρ, θ)$ -univex $n$ -set functions and global parametric sufficient optimality conditions in minmax fractional subset programming.

Zalmai, G.J. (2005)

International Journal of Mathematics and Mathematical Sciences

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Duality without constraint qualification in nonsmooth optimization.

Nobakhtian, S. (2006)

International Journal of Mathematics and Mathematical Sciences

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Another proof of a result of Jech and Shelah

Péter Komjáth (2013)

Czechoslovak Mathematical Journal

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Shelah’s pcf theory describes a certain structure which must exist if $ℵ_{ω}$ is strong limit and $2^{ℵ_{ω}} > ℵ_{ω_{1}}$ holds. Jech and Shelah proved the surprising result that this structure exists in ZFC. They first give a forcing extension in which the structure exists then argue that by some absoluteness results it must exist anyway. We reformulate the statement to the existence of a certain partially ordered set, and then we show by a straightforward, elementary (i.e., non-metamathematical) argument that...

Nonsmooth equations approach to a constrained minimax problem

Yan Gao, Xuewen Li (2005)

Applications of Mathematics

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An equivalent model of nonsmooth equations for a constrained minimax problem is derived by using a KKT optimality condition. The Newton method is applied to solving this system of nonsmooth equations. To perform the Newton method, the computation of an element of the $b$ -differential for the corresponding function is developed.

Duality models for some nonclassical problems in the calculus of variations.

Zalmai, G. J. (2003)

International Journal of Mathematics and Mathematical Sciences

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Displaying similar documents to “Generalized ( ℱ , b , φ , ρ , θ ) -univex n -set functions and semiparametric duality models in multiobjective fractional subset programming.”

Displaying similar documents to “Generalized $(ℱ, b, φ, ρ, θ)$ -univex $n$ -set functions and semiparametric duality models in multiobjective fractional subset programming.”