Duality for multiobjective fractional programming involving \(n\)-set functions

DOI10.1006/jmaa.1994.1331zbMath0823.90120OpenAlexW2089300759MaRDI QIDQ1340522

C. R. Bector, Shashi Pandey, Davinder Bhatia

Publication date: 14 December 1994

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jmaa.1994.1331

zbMATH Keywords

multiobjective fractional programmingduality resultsproperly efficient solutionsdifferentiable \(n\)-set functions

Mathematics Subject Classification ID

Multi-objective and goal programming (90C29) Fractional programming (90C32)

Related Items (15)

A fifth bibliography of fractional programming^* ⋮ The saddle theorem for multiobjective generalized fractional programming problems with set functions ⋮ APPROXIMATE EFFICIENCY FOR n-SET MULTIOBJECTIVE FRACTIONAL PROGRAMMING ⋮ Optimality conditions for multiobjective programming with generalized \(({\mathfrak J},\rho,\theta)\)-convex set functions ⋮ Duality for minmax \(B\)-vex programming involving \(n\)-set functions ⋮ Lagrangian duality for preinvex set-valued functions ⋮ Sufficiency in multiobjective subset programming involving generalized type-I functions ⋮ A survey of recent[1985-1995advances in generalized convexity with applications to duality theory and optimality conditions] ⋮ On a general duality model in multiobjective fractional programming with \(n\)-set functions ⋮ Optimality and duality for multiobjective programming involving subdifferentiable set functions ⋮ Efficiency Criteria and Duality Models for Multiobjective Fractional Programming Problems Containing Locall'y Subdifferentiable and ρ-Convex Functions ⋮ Optimality and duality for multiobjective fractional programming involving \(n\)-set functions ⋮ Duality for a minimax programming problem containing \(n\)-set functions ⋮ Lagrange duality in multiobjective fractional programming problems with \(n\)-set functions ⋮ Efficiency conditions and duality models for multiobjective fractional subset programming problems with generalized \(({\mathcal F},\alpha,\rho,\theta)\)-\(V\)-convex functions

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