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

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

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

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

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

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

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

Subject Terms: SUBDIFFERENTIALS, SATISFACTION, MATHEMATICAL programming, GEODESICS

NECESSARY AND SUFFICIENT OPTIMALITY CONDITIONS FOR FRACTIONAL INTERVAL-VALUED VARIATIONAL PROBLEMS.

Authors: RAYANKI, Vivekananda KUMMARI, Krishna

Source: Yugoslav Journal of Operations Research; 2023, Vol. 33 Issue 2, p199-231, 33p

Lagrange Duality and Saddle Point Optimality Conditions for Multiobjective Semi-Infinite Programming with Vanishing Constraints.

Authors: Le Thanh Tung Dang Hoang Tam Tran Thien Khai

Source: Numerical Functional Analysis & Optimization; 2024, Vol. 45 Issue 1, p44-81, 38p

Subject Terms: LAGRANGE problem, CONSTRAINT programming

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

Authors: Upadhyay, Balendu Bhooshan Ghosh, Arnav

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

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

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

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

Subject Terms: GEODESICS

On conjugate direction-type method for interval-valued multiobjective quadratic optimization problems.

Authors: Upadhyay, B. B. Pandey, Rupesh K. Zeng, Shengda et al.

Source: Numerical Algorithms; Sep2025, Vol. 100 Issue 1, p455-485, 31p

Subject Terms: MULTI-objective optimization, QUADRATIC programming, OPTIMIZATION algorithms, ITERATIVE methods (Mathematics), PARETO optimum, MATHEMATICAL optimization, EMPIRICAL research

Optimality Conditions and Duality for Nonsmooth Multiobjective Semi-infinite Programming Problems on Hadamard Manifolds.

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

Source: Bulletin of the Iranian Mathematical Society; Aug2023, Vol. 49 Issue 4, p1-36, 36p

Qualifications and stationarity for nonsmooth multiobjective problems with switching constraints.

Authors: Niknam, Sahar Kanzi, Nader Parizi, Maryam Naderi et al.

Source: International Journal of Nonlinear Analysis & Applications; Feb2025, Vol. 16 Issue 2, p115-128, 14p

Subject Terms: MATHEMATICAL models, SUBDIFFERENTIALS, CONVEX functions, LIPSCHITZ spaces, FUNCTION spaces

On stationarity for nonsmooth multiobjective problems with vanishing constraints.

Authors: Sadeghieh, Ali Kanzi, Nader Caristi, Giuseppe et al.

Source: Journal of Global Optimization; Apr2022, Vol. 82 Issue 4, p929-949, 21p

Subject Terms: NONSMOOTH optimization, MULTICASTING (Computer networks)

Applying Convexificators in Nonsmooth Multiobjective Semi-infinite Fractional Interval-Valued Optimization: Applying Convexificators in Nonsmooth Multiobjective ⋯: N. Gadhi, A. Ichatouhane.

Authors: Gadhi, Nazih Abderrazzak Ichatouhane, Aissam

Source: Journal of the Operations Research Society of China; Mar2025, Vol. 13 Issue 1, p210-226, 17p

Optimality Conditions and Duality for Multiobjective Semi-infinite Programming on Hadamard Manifolds.

Authors: Tung, Le Thanh Tam, Dang Hoang

Source: Bulletin of the Iranian Mathematical Society; Oct2022, Vol. 48 Issue 5, p2191-2219, 29p

Subject Terms: GEODESICS

The Optimality Conditions for Generalized Uniform η – V – I Invariant Convexity Programming.

Authors: Wang, R B Zhang, Z Y Feng, Q

Source: Journal of Physics: Conference Series; 2024, Vol. 2747 Issue 1, p1-6, 6p

Wolfe-Type Duality for Mathematical Programs with Switching Constraints.

Authors: Li, Gaoxi Tang, Liping Liu, Liying et al.

Source: Asia-Pacific Journal of Operational Research; Dec2023, Vol. 40 Issue 6, p1-16, 16p

Constraint Qualifications and Stationary Conditions for Mathematical Programming with Non-differentiable Vanishing Constraints.

Authors: Kazemi, Sajjad Kanzi, Nader

Source: Journal of Optimization Theory & Applications; Dec2018, Vol. 179 Issue 3, p800-819, 20p

Subject Terms: MATHEMATICAL programming, CONSTRAINT algorithms, NONDIFFERENTIABLE functions, STATIONARY processes, OPTIMAL control theory