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A mildly exponential approximation algorithm for the permanent
Authors:M. Jerrum  U. Vazirani
Affiliation:(1) Department of Computer Science, University of Edinburgh, The King's Buildings, EH9 3JZ Edinburgh, Scotland;(2) Department of Computer Science, University of California, 94720 Berkeley, CA, USA
Abstract:A new approximation algorithm for the permanent of ann ×n 0,1-matrix is presented. The algorithm is shown to have worst-case time complexity exp(O(n 1/2 log2 n)). Asymptotically, this represents a considerable improvement over the best existing algorithm, which has worst-case time complexity exp(THgr(n)).Supported by SERC Grant GR/F 90363; work done in part while visiting DIMACS (Center for Discrete Mathematics and Computer Science).Supported by an NSF PYI grant, with matching equipment grant from the AT&T Foundation; work done in part while visiting DIMACS.
Keywords:Approximation algorithms  Combinatorial enumeration  Perfect matchings  Permanent  Rapidly mixing Markov chains
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