arXiv:cond-mat/0402295AbstractReferencesReviewsResources
Improved extremal optimization for the Ising spin glass
Published 2004-02-10, updated 2004-03-15Version 2
A version of the extremal optimization (EO) algorithm introduced by Boettcher and Percus is tested on 2D and 3D spin glasses with Gaussian disorder. EO preferentially flips spins that are locally ``unfit''; the variant introduced here reduces the probability to flip previously selected spins. Relative to EO, this adaptive algorithm finds exact ground states with a speed-up of order $10^{4}$ ($10^{2}$) for $16^{2}$- ($8^{3}$-) spin samples. This speed-up increases rapidly with system size, making this heuristic a useful tool in the study of materials with quenched disorder.
Comments: 4 pages, 3 color figs; minor text changes and new data point in v. 2
Journal: Physical Review E 69, 055701 (R) (2004)
Categories: cond-mat.dis-nn
Keywords: ising spin glass, extremal optimization, algorithm finds exact ground states, adaptive algorithm finds exact ground, eo preferentially flips spins
Tags: journal article
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