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Abstract: Let $\mu$ be the self-avoiding walk connective constant on $\ZZ^d$. We showthat the asymptotic expansion for $\beta c=1-\mu$ in powers of $1-2d$satisfies Borel type bounds. This supports the conjecture that the expansion isBorel summable.



Autor: B.T. Graham

Fuente: https://arxiv.org/



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