Calculations of the dynamical critical exponent using the asymptotic series summation method

A. S. Krinitsyn; P. V. Prudnikov; V. V. Prudnikov

Calculations of the dynamical critical exponent using the asymptotic series summation method

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arxiv cond-mat/0606530 v1 pith:66ZELW2S submitted 2006-06-20 cond-mat.dis-nn

V. V. Prudnikov , P. V. Prudnikov , A. S. Krinitsyn This is my paper · ORCID

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We consider how the Pad'e-Borel, Pad'e-Borel-Leroy, and conformal mapping summation methods for asymptotic series can be used to calculate the dynamical critical exponent for homogeneous and disordered Ising-like systems.

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The dynamic critical exponent $z$ of the three-dimensional Ising universality class: Monte Carlo simulations of the improved Blume-Capel model
cond-mat.stat-mech 2019-08 conditional novelty 5.0 of 10

Monte Carlo simulations of the improved Blume-Capel model give the dynamic critical exponent of the 3D Ising universality class as z = 2.0245(15).

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