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Computationally attractive non-linear models for combinatorial optimisation.

B. Alidaee, G. Kochenberger, K. Lewis, M. Lewis, and H. Wang. IJMOR, 1 (1/2): 9-19 (2009)

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Theorems Supporting r-flip Search for Pseudo-Boolean Optimization.B. Alidaee, G. Kochenberger, and H. Wang. Int. J. of Applied Metaheuristic Computing, 1 (1): 93-109 (2010)A unified modeling and solution framework for combinatorial optimization problems.G. Kochenberger, F. Glover, B. Alidaee, and C. Rego. OR Spectrum, 26 (2): 237-250 (2004)An Interactive Clustering Methodology for High Dimensional Data Mining.H. Wang, B. Alidaee, F. Glover, and G. Kochenberger. PACIS, page 88. AISeL, (2004)Evaluating a Clique Partitioning Problem Model for Clustering High-Dimensional Data Mining.H. Wang, B. Alidaee, and G. Kochenberger. AMCIS, page 234. Association for Information Systems, (2004)A new approach for modeling and solving set packing problems.B. Alidaee, G. Kochenberger, K. Lewis, M. Lewis, and H. Wang. European Journal of Operational Research, 186 (2): 504-512 (2008)Scheduling parallel machines to minimize total weighted and unweighted tardiness.B. Alidaee, and D. Rosa. Computers & OR, 24 (8): 775-788 (1997)Critical Infrastructure Management for Telecommunication Networks.H. Wang, B. Alidaee, W. Wang, and W. Ning. IJKSS, 5 (1): 1-13 (2014)An effective modeling and solution approach for the generalized independent set problem.G. Kochenberger, B. Alidaee, F. Glover, and H. Wang. Optimization Letters, 1 (1): 111-117 (2007)One-pass heuristics for large-scale unconstrained binary quadratic problems.F. Glover, B. Alidaee, C. Rego, and G. Kochenberger. European Journal of Operational Research, 137 (2): 272-287 (2002)Clustering of Microarray data via Clique Partitioning.G. Kochenberger, F. Glover, B. Alidaee, and H. Wang. J. Comb. Optim., 10 (1): 77-92 (2005)

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Computationally attractive non-linear models for combinatorial optimisation.

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Disambiguation of "Alidaee, Bahram"

copydeleteadd this publication to your clipboardcommunity posthistory of this postURLDOIBibTeXEndNoteAPAChicagoDIN 1505HarvardMSOffice XML Computationally attractive non-linear models for combinatorial optimisation.

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Computationally attractive non-linear models for combinatorial optimisation.