Work

Optimality theorems for linear fractional optimization problems involving integral functions defined on $C^n [0,1]$: inequality constraints

Year: 2025

Type: article

Abstract: We consider a linear fractional optimization problem involving integral functions defined on C n [0, 1], which has a geometric constraint and inequality constraints and obtain optimality theorems for the problem which hold without any constraint qualification.Moreover, we characterize solution set for the problem in terms of sequential Lagrange multipliers of a known solution of the problem.

Source: Optimization Eruditorum

DOI: 10.69829/oper-025-0201-ta04

Language: English

Topic: Optimization and Variational Analysis

Subfield: Computational Theory and Mathematics

Field: Computer Science

Domain: Physical Sciences

Open Access status: bronze

Funders: National Research Foundation, National Research Foundation of Korea, Ministry of Education, India, Ministry of Science and ICT, South Korea

OpenAlex ID: W4409204866

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