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New exponent in self-avoiding walks
Zeitschrift f�r Physik B Condensed Matter, 1984A new exponent is reported in the problem of non-intersecting self-avoiding random walks. It is connected with the asymptotic behaviour of the growth of number of such walks. The value of the exponent is found to be nearly 0.90 for all two dimensional and nearly 0.96 for all three dimensional, lattices studied here.
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NEW PROBLEMS OF PATTERN AVOIDANCE
Developments In Language Theory, 2000JOHN LOFTUS +2 more
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