A class of higher-order symmetry duality in vector optimization problem under strongly higher-order (Q,T,tau,theta, e)-pseudoconvexity assumptions
Abstract
In this article, we studied a new types of classes of higher-order $(Q,T,\tau,\theta, e)$-pseudoconvex functions and strongly higher -order $(Q,T,\tau,\theta, e)$-pseudoconvex functions those generalizations of the higher-order $(Q,T,\tau,\theta, e)$-pseudoconvex functions presented in the previous research papers. New type of higher-order symmetric dual multiobjective nonlinear problems formulate over arbitrary cones. In addition,appropriate duality results derive with higher-order $(Q,T,\tau,\theta, e)$-pseudoconvex functions and strongly higher-order $(Q,T,\tau,\theta, e)$-pseudoconvex functions over arbitrary cones.
Published
2022-08-20
Issue
Section
Articles
How to Cite
A class of higher-order symmetry duality in vector optimization problem under strongly higher-order (Q,T,tau,theta, e)-pseudoconvexity assumptions. (2022). Nonlinear Studies, 29(3). https://nonlinearstudies.com/index.php/nonlinear/article/view/2995