Sarita Choudhury

Saddle point criteria for second order

The purpose of this paper is to apply second order

\eta

\eta

-approximated vector optimization problems

-approximation method introduced to optimization theory by Antczak [2] to obtain a new second order

An Exact Minimax Penalty Function Method and Saddle Point Criteria for Nonsmooth Convex Vector Optimization Problems

\eta

On composite vector variational-like inequalities and vector optimization problems

-saddle point criteria for vector optimization problems involving second order invex functions. Therefore, a second order

An Exact l 1 Exponential Penalty Function Method for Multiobjective Optimization Problems with Exponential-Type Invexity

\eta

Exponential type vector variational-like inequalities and vector optimization problems with exponential type invexities

-saddle point and the second order

Convergence of exponential penalty function method for multiobjective fractional programming problems

\eta

Second order duality for variational problems involving generalized convexity

-Lagrange function are defined for the second order

Exponential type vector variational-like inequalities and nonsmooth vector optimization problems

\eta