Search Results - Differentiable semi-infinite multiobjective programming problem with vanishing constraints*

Optimality conditions and Mond–Weir duality for a class of differentiable semi-infinite multiobjective programming problems with vanishing constraints

Authors: Tadeusz Antczak

Source: 4OR. 20:417-442

Subject Terms: 0211 other engineering and technologies, 02 engineering and technology, 16. Peace & justice

Access URL: https://link.springer.com/content/pdf/10.1007/s10288-021-00482-1.pdf
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https://link.springer.com/content/pdf/10.1007/s10288-021-00482-1.pdf

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

Authors: Upadhyay, Balendu Bhooshan Singh, Shubham Kumar Stancu-Minasian, I. M. et al.

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

Subject Terms: ROBUST optimization, CONSTRAINED optimization

On optimality and duality for multiobjective interval-valued programming problems with vanishing constraints.

Authors: Rani, B. Japamala Ahmad, I. Kummari, K.

Source: Iranian Journal of Numerical Analysis & Optimization; 2023, Vol. 13 Issue 3, p354-384, 31p

Subject Terms: MATHEMATICAL programming, CONVEX domains, PROBLEM solving, HYPOTHESIS, MATHEMATICAL formulas

Optimality analysis and duality conditions for a class of conic semi-infinite program having vanishing constraints.

Authors: Yadav, Tamanna Gupta, S. K. Kumar, Sumit

Source: Annals of Operations Research; Sep2024, Vol. 340 Issue 2/3, p1091-1123, 33p

Optimality conditions and duality theorems for nonsmooth semi-infinite interval-valued mathematical programs with vanishing constraints.

Authors: Van Su, Tran Hang, Dinh Dieu

Source: Computational & Applied Mathematics; Dec2022, Vol. 41 Issue 8, p1-17, 17p

On directionally differentiable multiobjective programming problems with vanishing constraints.

Authors: Antczak, Tadeusz

Source: Annals of Operations Research; Sep2023, Vol. 328 Issue 2, p1181-1212, 32p

Subject Terms: CONVEX functions, NONLINEAR equations, HYPOTHESIS

A linearized approach for solving differentiable vector optimization problems with vanishing constraints.

Authors: Antczak, Tadeusz

Source: Mathematical Methods in the Applied Sciences; Mar2024, Vol. 47 Issue 4, p2402-2411, 10p

Subject Terms: CONVEX functions, MULTI-objective optimization

Optimality and duality analysis for multiobjective interval-valued semi-infinite optimization problem having vanishing constraints.

Authors: Yadav, Tamanna Gupta, S. K.

Source: Computational & Applied Mathematics; Feb2024, Vol. 43 Issue 1, p1-34, 34p

On optimality conditions and duality for multiobjective fractional optimization problem with vanishing constraints.

Authors: Wang, Haijun Kang, Gege Zhang, Ruifang

Source: Electronic Research Archive; Aug2024, Vol. 32 Issue 8, p1-18, 18p

Subject Terms: SUBDIFFERENTIALS, GENERALIZATION, LIPSCHITZ spaces, DUALITY theory (Mathematics), CONVEX functions

On semi-infinite interval-valued optimization problems with vanishing constraints involving generalized convex functions.

Authors: Joshi, B. C. Mohan, R. Minocha, A.

Source: Mathematics in Engineering, Science & Aerospace (MESA); 2023, Vol. 14 Issue 1, p1-17, 17p

Subject Terms: CONVEX functions

On Semi-Infinite Optimization Problems with Vanishing Constraints Involving Interval-Valued Functions.

Authors: Joshi, Bhuwan Chandra Roy, Murari Kumar Hamdi, Abdelouahed

Source: Mathematics (2227-7390); Apr2024, Vol. 12 Issue 7, p1008, 19p

Subject Terms: CONVEX functions, SET-valued maps

Approximate optimality conditions and mixed type duality for semi-infinite multiobjective programming problems involving tangential subdifferentials.

Authors: Liu, Juan Long, Xian-Jun Huang, Nan-Jing

Source: Journal of Industrial & Management Optimization; Sep2023, Vol. 19 Issue 9, p1-20, 20p

Subject Terms: SUBDIFFERENTIALS, LITERATURE

Duality theorems for nondifferentiable semi-infinite interval-valued optimization problems with vanishing constraints.

Authors: Wang, Haijun Wang, Huihui

Source: Journal of Inequalities & Applications; 11/6/2021, Vol. 2021 Issue 1, p1-19, 19p

Optimality conditions and Mond–Weir duality for a class of differentiable semi-infinite multiobjective programming problems with vanishing constraints.

Authors: Antczak, Tadeusz

Source: 4OR (1619-4500); Sep2022, Vol. 20 Issue 3, p417-442, 26p

Lagrange duality and saddle point criteria for semi-infinite variational programming problem with Caputo-Fabrizio fractional derivative.

Authors: Jayswal, Anurag Uniyal, Gaurav

Source: Journal of Applied Mathematics & Computing; Aug2025, Vol. 71 Issue 4, p5955-5975, 21p

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

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

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

Subject Terms: SEMIDEFINITE programming, SYMMETRIC spaces, SYMMETRIC matrices

Optimality and Duality for an Interval-Valued Variational Programming Problem with a Caputo–Fabrizio Fractional Derivative Under Generalized Convexity.

Authors: Kummari, Krishna Rayanki, Vivekananda Ahmad, Izhar

Source: International Journal of Applied & Computational Mathematics; Dec2025, Vol. 11 Issue 6, p1-27, 27p

ON NONSMOOTH MULTIOBJECTIVE SEMI-INFINITE PROGRAMMING WITH SWITCHING CONSTRAINTS.

Authors: JENNANE, MOHSINE KALMOUN, EL MOSTAFA LAFHIM, LAHOUSSINE

Source: Journal of Applied & Numerical Optimization; 2023, Vol. 5 Issue 1, p93-109, 17p

Subject Terms: OPTIMALITY theory (Linguistics), SUBDIFFERENTIALS, CONVEX functions, MATHEMATICAL programming, FUNCTIONAL equations

On Wolfe duality for mathematical programs with equilibrium constraints using directional convexificators.

Authors: Sachan, Prachi Laha, Vivek Samei, Mohammad Esmael

Source: Boundary Value Problems; 8/5/2025, Vol. 2025 Issue 1, p1-12, 12p

Subject Terms: MATHEMATICAL programming, EQUILIBRIUM, BILEVEL programming, DUALITY theory (Mathematics)

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

Authors: Upadhyay, Balendu Bhooshan Ghosh, Arnav Kanzi, Nader et al.

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