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The Optimal Conditions of the Linear Fractional Programming Problem with Constraint 被引量:1
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作者 SUN Jian-she YE Liu-qing 《Chinese Quarterly Journal of Mathematics》 CSCD 北大核心 2006年第4期553-556,共4页
In this article,the authors discuss the optimal conditions of the linear fractionalprogramming problem and prove that a locally optional solution is a globally optional solution and the locally optimal solution can be... In this article,the authors discuss the optimal conditions of the linear fractionalprogramming problem and prove that a locally optional solution is a globally optional solution and the locally optimal solution can be attained at a basic feasible solution withconstraint condition. 展开更多
关键词 linear fractional programming problem pseudo-convex function optimal solution CONSTRAINT
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Two-Level Linear Relaxation Method for Generalized Linear Fractional Programming
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作者 Hong-Wei Jiao You-Lin Shang 《Journal of the Operations Research Society of China》 EI CSCD 2023年第3期569-594,共26页
This paper presents an efficient algorithm for globally solving a generalized linear fractional programming problem.For establishing this algorithm,we firstly construct a two-level linear relaxation method,and by util... This paper presents an efficient algorithm for globally solving a generalized linear fractional programming problem.For establishing this algorithm,we firstly construct a two-level linear relaxation method,and by utilizing the method,we can convert the initial generalized linear fractional programming problem and its subproblems into a series of linear programming relaxation problems.Based on the branch-and-bound framework and linear programming relaxation problems,a branch-and-bound algorithm is presented for globally solving the generalized linear fractional programming problem,and the computational complexity of the algorithm is given.Finally,numerical experimental results demonstrate the feasibility and efficiency of the proposed algorithm. 展开更多
关键词 Generalized linear fractional programming Global optimization Two-level linear relaxation method BRANCH-AND-BOUND
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