Real World Applications of Network Related Problems and Breakthroughs in Solving Them Efficiently

Author:

Glover Fred1,Klingman Darwin2

Affiliation:

1. Department of Management Science, University of Colorado, Boulder, CO

2. Center for Cybernetic Studies, University of Texas at Austin, Austin, TX

Publisher

Association for Computing Machinery (ACM)

Subject

Applied Mathematics,Software

Reference38 articles.

1. The transportation problem and its variants;APPA G.M;Oper. Res. Quart.,1973

2. BABAYEV D. Mathematical model for optimal location of oil platforms and assignment of directed wells. Inst. of Cybernetics Acad. of Sci. SSR Baku. BABAYEV D. Mathematical model for optimal location of oil platforms and assignment of directed wells. Inst. of Cybernetics Acad. of Sci. SSR Baku.

3. On the generalized transportation problem;BALAS E.;Manage. Sci.,1964

4. BARR R. S. GLOVER F. AND KLINGMAN D. An improved version of the out-of-kilter method and a comparative study of computer codes. To appear in Math. Programming. BARR R. S. GLOVER F. AND KLINGMAN D. An improved version of the out-of-kilter method and a comparative study of computer codes. To appear in Math. Programming.

5. BENNINGTON G.E. An efficient minimal cost flow algorithm. Oper. l~es. Rep. 75 North Carolina State U. Raleigh N. C. June 1972. BENNINGTON G.E. An efficient minimal cost flow algorithm. Oper. l~es. Rep. 75 North Carolina State U. Raleigh N. C. June 1972.

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1. Transportation Algorithms;Wiley Encyclopedia of Operations Research and Management Science;2011-02-15

2. Vector processing approach to constrained network problems;Naval Research Logistics;1991-02

3. OR Practice—An Efficient Decision Support System for Academic Course Scheduling;Operations Research;1989-12

4. Network flow problems with one side constraint: A comparison of three solution methods;Computers & Operations Research;1988-01

5. Recursive Piecewise-Linear Approximation Methods for Nonlinear Networks;Evaluating Mathematical Programming Techniques;1982

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