Results 211 to 220 of about 69,290 (244)
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On the Bilevel Integer Linear Fractional Programming Problem
OPSEARCH, 2001The bilevel programming problem is a leader follower game in which two players try to maximize their own objective function over a common feasible region. In this paper we consider the bilevel programming problem in which both the objective functions are linear fractional and the variables take non-negative integral values.
Alemayehu, Getinet, Arora, S. R.
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A Decomposition Method for Interval Linear Fractional Programming
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1976AbstractThe aim of the paper is to obtain a decomposition principle for maximizing a ratio of two linear functions subject to constraints in the ‘interval programming’ form. At each step of the method, two or more linear interval programming problems are to be solved, the optimal solutions of which are written explicitely with the help of Ben‐Israel ‘s
Lata, Manju, Mittal, B. S.
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An Algorithm for Linear Fractional Functionals Programming Problems
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1977AbstractIn this paper an algorithm is given for solving linear fractional functionals programming problems. This method permits to replace in each iteration several basic variables by an equal number of non‐basic ones so as to obtain a new basic feasible solution with the new value of the objective function which is, at least, as good as the old one ...
Rani, Oma, Shivpuri, Saroj
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Ranking in integer linear fractional programming problems
ZOR Zeitschrift f�r Operations Research Methods and Models of Operations Research, 1990An algorithm is developed which ranks the feasible solutions of an integer fractional programming problem in decreasing order of the objective function values.
Vanita Verma, H. C. Bakhshi, M. C. Puri
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Extreme point linear fractional functional programming
Zeitschrift für Operations Research, 1974This paper deals with the optimization of the ratio of two linear functions subject to a set of linear constraints with the additional restriction that the optimal solution is to be an extreme point of another convex polyhedron. In this paper, an enumerative procedure for solving such type of problems is developed.
M. C. Puri, Kanti Swarup
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Parametric Solution of Bicriterion Linear Fractional Programs
Operations Research, 1985We show how certain bicriterion fractional programs can be reduced to a one parameter linear program and a series of one-dimensional maximizations. The resulting algorithm is easily implemented using the PARAROW option of MPSX, and has readily solved problems having up to 300 variables and 150 constraints.
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Dual of the sum of a linear and linear fractional program
European Journal of Operational Research, 1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Multicriteria linear fractional programming
2010The object of this thesis is to study the multi-criteria linear fractional programming problems (MLFP). The characterizations of efficiency, weak efficiency and proper efficiency are derived. In the bicriteria case, the set E of all efficient solutions of (MLFP) is path-connected by a finite number of line segments and the efficient frontier F(E) can ...
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A new deterministic global computing algorithm for solving a kind of linear fractional programming
Optimization, 2023Yuelin Gao
exaly
Two-Level Linear Relaxation Method for Generalized Linear Fractional Programming
Journal of the Operations Research Society of China, 2022Hongwei Jiao
exaly

