Calculations of the dynamical critical exponent using the asymptotic series summation method
arXiv:cond-mat/0606530 · doi:10.1007/s11232-006-0063-z
Abstract
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.
21 RevTeX pages, 2 figures
References in corpus (1)
Cited by in corpus (9)
- Non-perturbative Approach to Critical Dynamics
- Frequency regulators for the nonperturbative renormalization group: A general study and the model A as a benchmark
- Short-time dynamics and critical behavior of three-dimensional site-diluted Ising model
- The dynamic critical exponent for 2d and 3d Ising models from five-loop expansion
- Relaxational dynamics in 3D randomly diluted Ising models
- Model A of critical dynamics: 5-loop expansion study
- Effective and asymptotic criticality of structurally disordered magnets
- Emergence of the 3D diluted Ising model universality class in a mixture of two magnets
- Equilibrium and out-of-equilibrium critical dynamics of the three-dimensional Heisenberg model with random cubic anisotropy