Abstract
Critical slowing down poses a major obstacle to reaching the steady-state distribution in large-scale numerical simulations. We demonstrate how to alleviate this problem by means of Fourier acceleration, a method consisting of updating in space with a -dependent time step. The method is general and applicable to a wide range of problems. We demonstrate its use by numerical experiments on random resistor networks at the percolation threshold.
- Received 14 April 1986
DOI:https://doi.org/10.1103/PhysRevLett.57.1336
©1986 American Physical Society