Výsledky vyhledávání - Smooth quasiconvex multiobjective programming problems with constraints*

Second-order optimality conditions for efficiency in $$C^{1,1}$$-smooth quasiconvex multiobjective programming problem

Autoři: Tran Van Su Dinh Dieu Hang

Zdroj: Computational and Applied Mathematics. 40

Témata: 0211 other engineering and technologies, 02 engineering and technology

Přístupová URL adresa: https://link.springer.com/article/10.1007/s40314-021-01625-0

Constraint Qualifications and Optimality Conditions for Nonsmooth Semidefinite Multiobjective Programming Problems with Mixed Constraints Using Convexificators.

Autoři: Upadhyay, Balendu Bhooshan Singh, Shubham Kumar Stancu-Minasian, Ioan

Zdroj: Mathematics (2227-7390); Oct2024, Vol. 12 Issue 20, p3202, 21p

Témata: SEMIDEFINITE programming, SYMMETRIC spaces, SYMMETRIC matrices

Robust Optimality and Duality for Nonsmooth Multiobjective Programming Problems with Vanishing Constraints Under Data Uncertainty.

Autoři: Upadhyay, Balendu Bhooshan Singh, Shubham Kumar Stancu-Minasian, I. M. a další

Zdroj: Algorithms; Nov2024, Vol. 17 Issue 11, p482, 30p

Témata: ROBUST optimization, CONSTRAINED optimization

Second-order optimality conditions for efficiency in C1,1-smooth quasiconvex multiobjective programming problem.

Autoři: Su, Tran Van Hang, Dinh Dieu

Zdroj: Computational & Applied Mathematics; Sep2021, Vol. 40 Issue 6, p1-20, 20p

Constraint Qualifications for Nonsmooth Multiobjective Programming Problems with Switching Constraints on Hadamard Manifolds.

Autoři: Upadhyay, Balendu Bhooshan Ghosh, Arnav Kanzi, Nader a další

Zdroj: Bulletin of the Malaysian Mathematical Sciences Society; Jul2024, Vol. 47 Issue 4, p1-28, 28p

Constraint Qualifications and Optimality Criteria for Nonsmooth Multiobjective Programming Problems on Hadamard Manifolds.

Autoři: Upadhyay, Balendu Bhooshan Ghosh, Arnav Treanţă, Savin

Zdroj: Journal of Optimization Theory & Applications; Feb2024, Vol. 200 Issue 2, p794-819, 26p

Témata: SUBDIFFERENTIALS, SATISFACTION, MATHEMATICAL programming, GEODESICS

Strong Karush–Kuhn–Tucker optimality conditions for weak efficiency in constrained multiobjective programming problems in terms of mordukhovich subdifferentials.

Autoři: Van Su, Tran Hien, Nguyen Duc

Zdroj: Optimization Letters; Jun2021, Vol. 15 Issue 4, p1175-1194, 20p

Optimality and duality for \begin{document}$ E $\end{document}-differentiable multiobjective programming problems involving \begin{document}$ E $\end{document}-type Ⅰ functions.

Autoři: Abdulaleem, Najeeb

Zdroj: Journal of Industrial & Management Optimization; Feb2023, Vol. 19 Issue 2, p1513-1527, 15p

OPTIMALITY AND DUALITY FOR SEMIDEFINITE MULTIOBJECTIVE PROGRAMMING PROBLEMS USING CONVEXIFICATORS.

Autoři: MISHRA, SHASHI KANT KUMAR, RAHUL LAHA, VIVEK a další

Zdroj: Journal of Applied & Numerical Optimization; 2022, Vol. 4 Issue 1, p103-118, 16p

Témata: SEMIDEFINITE programming, OPTIMAL control theory, CONVEX functions, DUALITY theory (Mathematics), CONSTRAINED optimization

On nondifferentiable semi-infinite multiobjective programming with interval-valued functions.

Autoři: Antczak, Tadeusz Farajzadeh, Ali

Zdroj: Journal of Industrial & Management Optimization; Aug2023, Vol. 19 Issue 8, p1-26, 26p

Témata: ABSOLUTE value, FUZZY sets, INTERVAL analysis

Optimality Criteria and Duality in Multiobjective Programming Involving Nonsmooth Invex Functions.

Autoři: S. Nobakhtian

Zdroj: Journal of Global Optimization; Aug2006, Vol. 35 Issue 4, p593-606, 14p

Optimality Conditions and Duality in Nonsmooth Multiobjective Programs.

Autoři: Do Sang Kim Hyo Jung Lee

Zdroj: Journal of Inequalities & Applications; 2010, Vol. 2010, p1-12, 12p

Témata: DUALITY theory (Mathematics), CONVEX programming, MATHEMATICAL inequalities, NONSMOOTH optimization, CONVEX sets

Constraint Qualifications and Optimality Conditions for Multiobjective Mathematical Programming Problems with Vanishing Constraints on Hadamard Manifolds.

Autoři: Upadhyay, Balendu Bhooshan Ghosh, Arnav Treanţă, Savin a další

Zdroj: Mathematics (2227-7390); Oct2024, Vol. 12 Issue 19, p3047, 24p

Témata: MATHEMATICAL programming

Second-Order Optimality Conditions and Duality for Multiobjective Semi-Infinite Programming Problems on Hadamard Manifolds.

Autoři: Upadhyay, Balendu Bhooshan Ghosh, Arnav Stancu-Minasian, I. M.

Zdroj: Asia-Pacific Journal of Operational Research; Apr2024, Vol. 41 Issue 2, p1-26, 26p

Témata: GEODESICS

Pareto Efficiency Criteria and Duality for Multiobjective Fractional Programming Problems with Equilibrium Constraints on Hadamard Manifolds.

Autoři: Ghosh, Arnav Upadhyay, Balendu Bhooshan Stancu-Minasian, I. M.

Zdroj: Mathematics (2227-7390); Sep2023, Vol. 11 Issue 17, p3649, 28p

Témata: FRACTIONAL programming, EQUILIBRIUM

On Nonsmooth Multiobjective Semi-Infinite Programming Problems with Mixed Constraints.

Autoři: Soroush, H.

Zdroj: Journal of Mathematical Extension; 2023, Vol. 17 Issue 1, p1-16, 16p

A neurodynamic approach for a class of pseudoconvex semivectorial bilevel optimization problems.

Autoři: Thang, Tran Ngoc Hoang, Dao Minh Dung, Nguyen Viet

Zdroj: Optimization Methods & Software; Feb2025, Vol. 40 Issue 1, p129-156, 28p

Témata: BILEVEL programming, PROBLEM solving, ALGORITHMS

Optimality conditions and duality for multiobjective semi-infinite optimization problems with switching constraints on Hadamard manifolds.

Autoři: Upadhyay, Balendu Bhooshan Ghosh, Arnav

Zdroj: Positivity; Sep2024, Vol. 28 Issue 4, p1-38, 38p

Optimality Conditions for Multiobjective Mathematical Programming Problems with Equilibrium Constraints on Hadamard Manifolds.

Autoři: Treanţă, Savin Upadhyay, Balendu Bhooshan Ghosh, Arnav a další

Zdroj: Mathematics (2227-7390); Oct2022, Vol. 10 Issue 19, p3516, 20p

Témata: MATHEMATICAL programming, EQUILIBRIUM, GEODESICS

Characterizations of the solution set of nonsmooth semi-infinite programming problems on Hadamard manifolds.

Autoři: Upadhyay, Balendu Bhooshan Sain, Shivani

Zdroj: RAIRO: Operations Research (2804-7303); 2024, Vol. 58 Issue 4, p2817-2844, 28p

Témata: LAGRANGIAN functions, SUBDIFFERENTIALS, GEODESICS, LAGRANGE multiplier