Optimality theorems for linear fractional optimization problems involving integral functions defined on Cn [0,1]

DOI10.23952/jnva.7.2023.2.08OpenAlexW4384616566WikidataQ122261773 ScholiaQ122261773MaRDI QIDQ5889943

Gwi Soo Kim, Moon Hee Kim, Gue Myung Lee

Publication date: 28 April 2023

Published in: Journal of Nonlinear and Variational Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.23952/jnva.7.2023.2.08

zbMATH Keywords

optimal solutionsconstraint qualificationsintegral functionsoptimality theoremslinear fractional optimization problem

Mathematics Subject Classification ID

Operator theory (47-XX) Functional analysis (46-XX)

Cites Work

• Lagrange multiplier characterizations of robust best approximations under constraint data uncertainty
• Liberating the subgradient optimality conditions from constraint qualifications
• Advanced analysis on the real line
• A new geometric condition for Fenchel's duality in infinite dimensional spaces
• Strong Duality in Robust Convex Programming: Complete Characterizations
• On Extension of Fenchel Duality and its Application
• The SECQ, Linear Regularity, and the Strong CHIP for an Infinite System of Closed Convex Sets in Normed Linear Spaces
• New Sequential Lagrange Multiplier Conditions Characterizing Optimality without Constraint Qualification for Convex Programs
• Linear fractional optimization problems on Jordan Euclidean algebras
• ON OPTIMALITY CONDITIONS FOR ABSTRACT CONVEX VECTOR OPTIMIZATION PROBLEMS
• Convex analysis and monotone operator theory in Hilbert spaces
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