Abstract
Simulated annealing method, as a general stochastic algorithm, has proven to be particularly successful for combinatorial optimization problems. But it requires a long running time for some large scale problems. This paper introduces the synchronous and partially synchronous spatial process, instead of the Metropolis procedure, in the simulated annealing method, and shows the possibility of distributed computing. We use the module partition problem as an example to show the quality of the solutions obtained by our method and point out that a parallel computing is able to be executed to shorten the running time.
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Takeshi FUKAO, ZHAO Yue: "Stochastic distributed optimization algorithm", The Transaction of Institute of Electronics and Conununication Engineers of Japan, J-69A, 12,pp.1492–1501 (1986)
S. Kirkpatrick, C.D. Gelatt, Jr. and M.P. Vecchi:"Optimization by simulated annealing", Science, 220, 4598, pp.671–680 (1983)
M. Vecchi and S. Kirkpatrick:"Global wiring by simulated annealing", IEEE Trans. On Computer Aided Design, Vol CAD-2, No 4, Oct.1983, pp 215–222.
S. Metropolis, A. Rosenbluth, A. Teller, and E. Teller:"Ewuation of state calculations by fast computing machines",Jr.Chem.Phys., Vol 21, pp 1087, 1953.
F.Romeo, A.Vincentelli, and C. Sechen:"Research on simulated annealing at Berkekey", Proceedings ICCD, oct. 1984,pp 652–657
F.Romeo, A.Vincentelli:"Probabilistic hill climbing algorithms: properties and applications", University of California, Berkeley, UCB/ERL M84/34,1984.
D.Mitra, F.Romeo, A.Sangiovanni-Vincentelli:"Convergence and finite-time behavior of simulated annealing" University of California, Berkeley, UCB/ERL M85/23,1985.
S.White:"Concepts of scale in simulated annealing", Proceedings ICCD, Oct 1984, pp 646–651
J.W. Greene, K.J. Supowit:"Simulated annealing without rejected moves", IEEE Trans.− on− Computer-Aided − Design, Vol. CAD-5 No 1, Jan.1986. pp 221–228.
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© 1988 International Federation for Information Processing
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Yue, Z., Fukao, T. (1988). Distributed computing of a stochastic algorithm for combinatorial optimization problems. In: Iri, M., Yajima, K. (eds) System Modelling and Optimization. Lecture Notes in Control and Information Sciences, vol 113. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0042800
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DOI: https://doi.org/10.1007/BFb0042800
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Publisher Name: Springer, Berlin, Heidelberg
Print ISBN: 978-3-540-19238-1
Online ISBN: 978-3-540-39164-7
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