Results 101 to 110 of about 565 (171)
Invexity of constraint maps in mathematical programs
International audienceIn this paper, we study a multiobjective programming problem with constraints of equality and inequality types which are maps from a Banach space into other Banach spaces.
Nguyen, Manh-Hung
core
MULTIOBJECTIVE DUALITY WITH ρ − (η,θ)-INVEXITY
Under ρ − (η,θ)-invexity assumptions on the functions involved, weak, strong, and con-verse duality theorems are proved to relate properly efficient solutions of the primal and dual problems for a multiobjective programming problem ...
S. Nanda, C. Nahak
core
A Review on Non-Linear Programming and Generalized Invexity [PDF]
Over past few years the concept of NLPP and their related results based on generalized invexity has become one of the prominent and important areas of classical optimization This paper presents a brief review on such problems and their respective ...
L. V. Reddy, bhavanari satyannarayana
core
Beyond convexity-Contraction and global convergence of gradient descent. [PDF]
Wensing PM, Slotine JJ.
europepmc +1 more source
(F, ρ)-invexity of higher order for multiobjective fractional variational problem [PDF]
Multiobjective fractional variational problem is considered and sufficient optimality conditions, characterizing efficiency of higher order, are obtained under the assumptions of (F,ρ)−invexity of higher order on the functionals involved.
Kumar, P., Sharma, B.
core
Semi-infinite multiobjective programming with generalized invexity
Motivated by important applications, the theory of mathematical programming has been extended to the case of infinitely many restrictions. At the same time, this theory knew remarcable developments since invexity and its further generalizations have been
Ferrara M. +2 more
core
Generalized Convexity and Invexity in Optimization Theory: Some New Results
Convex like properties, without vector space structure are intensively used in the minimax theory Since Ky Fan has proved the first minimax theorem for concave-convexlike functions, several authors have proposed other extensions or generalizations for ...
PUGLISI, ALFIO
core
Symmetric duality for minimax mixed integer programming problems with pseudo-invexity
In this paper, we consider the pair of symmetric dual multiobjective variational mixed integer programs proposed by Chen and Yang [X. Chen, J. Yang, Symmetric duality for minimax multiobjective variational mixed integer programming problems with partial ...
Wang, S.Y., Lai, K.K., Mishra, S.K.
core
Multiobjective programming under nondifferentiable G-V-invexity
In the paper, new Fritz John type necessary optimality conditions and new Karush-Kuhn-Tucker type necessary opimality conditions are established for the considered nondifferentiable multiobjective programming problem involving locally Lipschitz ...
Tadeusz Antczak
core +1 more source

