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A Branch-and-Bound Method for the Fixed Charge Transportation Problem
by
Zionts, Stanley
, Palekar, Udatta S
, Karwan, Mark H
in
Algorithms
/ Applied sciences
/ branch-and-bound
/ Charge density
/ combinatorial optimization
/ Exact sciences and technology
/ Fixed charges
/ Flows in networks. Combinatorial problems
/ Innerbetrieblicher Transport
/ Integer programming
/ Mathematische Optimierung
/ Objective functions
/ Operational research and scientific management
/ Operational research. Management science
/ Optimal solutions
/ Test ranges
/ Theorie
/ Transport
/ Transportation
/ Transportation costs
/ Variable costs
1990
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A Branch-and-Bound Method for the Fixed Charge Transportation Problem
by
Zionts, Stanley
, Palekar, Udatta S
, Karwan, Mark H
in
Algorithms
/ Applied sciences
/ branch-and-bound
/ Charge density
/ combinatorial optimization
/ Exact sciences and technology
/ Fixed charges
/ Flows in networks. Combinatorial problems
/ Innerbetrieblicher Transport
/ Integer programming
/ Mathematische Optimierung
/ Objective functions
/ Operational research and scientific management
/ Operational research. Management science
/ Optimal solutions
/ Test ranges
/ Theorie
/ Transport
/ Transportation
/ Transportation costs
/ Variable costs
1990
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Do you wish to request the book?
A Branch-and-Bound Method for the Fixed Charge Transportation Problem
by
Zionts, Stanley
, Palekar, Udatta S
, Karwan, Mark H
in
Algorithms
/ Applied sciences
/ branch-and-bound
/ Charge density
/ combinatorial optimization
/ Exact sciences and technology
/ Fixed charges
/ Flows in networks. Combinatorial problems
/ Innerbetrieblicher Transport
/ Integer programming
/ Mathematische Optimierung
/ Objective functions
/ Operational research and scientific management
/ Operational research. Management science
/ Optimal solutions
/ Test ranges
/ Theorie
/ Transport
/ Transportation
/ Transportation costs
/ Variable costs
1990
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A Branch-and-Bound Method for the Fixed Charge Transportation Problem
Journal Article
A Branch-and-Bound Method for the Fixed Charge Transportation Problem
1990
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Overview
In this paper we develop a new conditional penalty for the fixed charge transportation problem. This penalty is stronger than both the Driebeek penalties and the Lagrangean penalties of Cabot and Erenguc. Computational testing shows that the use of these penalties leads to significant reductions in enumeration and solution times for difficult problems in the size range tested. We also study the effect of problem parameters on the difficulty of the problem. The ratio of fixed charges to variable costs, the shape of the problem, arc density in the underlying network and fixed charge arc density are shown to have a significant effect on problem difficulty for problems involving up to 40 origins and 40 destinations.
Publisher
INFORMS,Institute of Management Sciences,Institute for Operations Research and the Management Sciences
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