| A Comparison of Three Algorithms for Linear Zero-One Programs |
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ACM Transactions on Mathematical Software (TOMS)
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Volume 2 , Issue 4 (December 1976)
table of contents
Pages: 331 - 334
Year of Publication: 1976
ISSN:0098-3500
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Authors
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A. Mahendrarajah
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Department of Mathematics, Carleton University, Ottawa, Ont., Canada
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F. Fiala
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Department of Mathematics, Carleton University, Ottawa, Ont., Canada
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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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BALINSKI, M.L., AND SPIELBERG, K. Methods for integer programming: algebraic, combinational, and enumerative. In Progress in Operations Res., Vol III, J.S. Aronofsky, Ed. Wiley, New York, 1969, pp. 195-292.
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BYRNE, J.L., AND PROLL, L.G. Initialising Geoffrion's implicit enumeration algorithm for the zero-one hnear programming problem. Computer J. 12, 4 (Nov. 1969), 381-384.
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FIALA, F. An optimal and near optimal solution to linear 0-1 programming problems. No. 86, Carleton Math. Series, May 1973.
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GEOFFRION, A M. Integer programming by irq, pliclt enumeration and Balas' method. SIAM Rev. 9, 2 (April 1967), 178-190.
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GLOVER, F. A multiphase-dual algorithm for the zero-one integer programming problem. Operatwns Res. 18, 6 (Nov./Dec. 1965), 879-919.
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HALDI, J. 25 integer programming test problems. Working Paper No. 43, Grad. School of Business, Stanford U., Stanford, Calif., Dee. 1964.
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HAMMER, P.L., AND RUDEANU, S. Boolean Methods in Operations Research and Related Areas. Springer, New York, 1968.
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LAWLER, E.L., AND BELL, M.D. A method for solving discrete optimization problems. Operations Res. 14, 6 (Nov./Dec. 1966), 1098-1112.
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TRAUTH, JR., C.A., AND WOOLSEY, R.E. Practical aspects of integer linear programming. Monog. SC-R-66-925, Sandia Corp., Aug. 1966.
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