A New Genetic Algorithm for the Quadratic Assignment Problem

References

  • Ahuja R. K., Orlin J. B., Tiwari A. A descent genetic algorithm for the quadratic assignment problem. Computers and Oper. Res. (2000) 27:917–934CrossrefGoogle Scholar
  • Armour G. C., Buffa E. S. A heuristic algorithm and simulation approach to relative location of facilities. Management Sci. (1963) 9:294–309LinkGoogle Scholar
  • Battiti R., Tecchiolli G. The reactive tabu search. ORSA J. on Computing (1994) 6:126–140LinkGoogle Scholar
  • Burkard R. E., Mirchandani P. B., Francis R. L. Locations with spatial interactions: The quadratic assignment problem. Discrete Location Theory (1990) (Wiley, Berlin, Germany) Google Scholar
  • Burkard R. E., Rendl F. A thermodynamically motivated simulation procedure for combinatorial optimization problems. Eur. J. of Oper. Res. (1984) 17:169–174CrossrefGoogle Scholar
  • Cela E.The Quadratic Assignment Problem: Theory and Algorithms (1998) (Kluwer Academic Publishers, Dordrecht, The Netherlands) CrossrefGoogle Scholar
  • Drezner Z. Heuristic algorithms for the solution of the quadratic assignment problem. J. of Appl. Math. and Decision Sci. (2002) 6:163–173Google Scholar
  • Drezner Z., Salhi S. Using metaheuristics for the one-way and two-way network design problem. Naval Res. Logist. (2002) CrossrefGoogle Scholar
  • Eschermann B., Wunderlich H. J. Optimized synthesis of self-testable finite state machines. (1990) . 20th Internat. Sympos. On Fault-Tolerant Comput. (FFTCS 20), Newcastle upon Tyne, U.KCrossrefGoogle Scholar
  • Fleurent C., Ferland J. A., Pardalos P., Wolkowicz H. Genetic hybrids for the quadratic assignment problem. Quadratic Assignment and Related Problems. DIMACS Series in Discrete Mathematics and Theoretical Computer Science (1994) 16:173–187CrossrefGoogle Scholar
  • Gambardella L., Taillard E., Dorigo M. Ant colonies for the quadratic assignment problem. J. of the Oper. Res. Soc. (1999) 50:167–176CrossrefGoogle Scholar
  • Glover F., Laguna M.Tabu Search (1997) (Kluwer Academic Publishers, Boston MA) CrossrefGoogle Scholar
  • Goldberg D. E.Genetic Algorithms in Search, Optimization and Machine Learning (1989) (Addison-Wesley, Wokingham, U.K) Google Scholar
  • Krarup J., Pruzan P. M. Computer-aided layout design. Mathematical Programming Studies (1978) 9:75–94CrossrefGoogle Scholar
  • Li Y., Pardalos P. M., Resende M., Pardalos P., olkowicz H. A descent randomized adaptive search procedure for the quadratic assignment problem. Quadratic Assignment and Related Problems. DIMACS Series in Discrete Mathematics and Theoretical Computer Science (1994) 16:237–261Google Scholar
  • Nugent C. E., Vollman T. E., Ruml J. An experimental comparison of techniques for the assignment of facilities to locations. Oper. Res. (1968) 16:150–173LinkGoogle Scholar
  • Radcliffe N. J., Fogarty T. Formal memetic algorithms. Evolutionary Computing. Springer Lecture Notes in Computer Science (1994) 865:250–263CrossrefGoogle Scholar
  • Salhi S., Marcoulides G. Heuristic search methods. Modern Methods for Business Research (1998) (Lawrence Erlbaum Associates, Mahwah, NJ) 147–175Google Scholar
  • Skorin-Kapov J. Tabu search applied to the quadratic assignment problem. ORSA J. on Comput. (1990) 2:33–45LinkGoogle Scholar
  • Steinberg L. The backboard wiring problem: A placement algorithm. SIAM Rev. (1961) 3:37–50CrossrefGoogle Scholar
  • Taillard E. D. Robust tabu search for the quadratic assignment problem. Parallel Comput. (1991) 17:443–455CrossrefGoogle Scholar
  • Taillard E. D. Comparison of iterative searches for the quadratic assignment problem. Location Sci. (1995) 3:87–105CrossrefGoogle Scholar
  • Tate D. M., Smith A. E. A genetic approach to the quadratic assignment problem. Comput. and Oper. Res. (1995) 22:73–83CrossrefGoogle Scholar
  • Thonemann U. W., Bolte A. An improved simulated annealing algorithm for the quadratic assignment problem. (1994) . Working paper, School of Business, Department of Production and Operations Research, University of Paderborn, GermanyGoogle Scholar
  • Wilhelm M. R., Ward T. L. Solving quadratic assignment problems by simulated annealing. IIE Trans. (1987) 19:107–119CrossrefGoogle Scholar
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