Generalized -univex -set functions and global parametric sufficient optimality conditions in minmax fractional subset programming.

Zalmai, G.J.

Displaying similar documents to “Generalized $(ℱ, b, φ, ρ, θ)$ -univex $n$ -set functions and global parametric sufficient optimality conditions in minmax 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

Similarity:

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

Similarity:

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

Zalmai, G.J. (2005)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Duality without constraint qualification in nonsmooth optimization.

Nobakhtian, S. (2006)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Efficiency and Duality in Nonsmooth Multiobjective Fractional Programming Involving η-pseudolinear Functions

S.K. Mishra, B.B. Upadhyay (2012)

The Yugoslav Journal of Operations Research

Similarity:

Duality for Multiobjective Fractional Programming Problems Involving $d$ -Type-I -Set $n$ -Functions

I.M. Stancu-Minasian, Gheorghe Dogaru, Andreea Mădălina Stancu (2009)

The Yugoslav Journal of Operations Research

Similarity:

Comparison between different duals in multiobjective fractional programming

Radu Boţ, Robert Chares, Gert Wanka (2007)

Open Mathematics

Similarity:

The present paper is a continuation of [2] where we deal with the duality for a multiobjective fractional optimization problem. The basic idea in [2] consists in attaching an intermediate multiobjective convex optimization problem to the primal fractional problem, using an approach due to Dinkelbach ([6]), for which we construct then a dual problem expressed in terms of the conjugates of the functions involved. The weak, strong and converse duality statements for the intermediate problems...