Nonflat Histogram Techniques for Spin Glasses
arXiv:2011.08560 · doi:10.1103/PhysRevE.102.053303
Abstract
We study the bimodal Edwards-Anderson spin glass comparing established methods, namely the multicanonical method, the -ensemble and parallel tempering, to an approach where the ensemble is modified by simulating power-law-shaped histograms in energy instead of flat histograms as in the standard multicanonical case. We show that by this modification a significant speed-up in terms of mean round-trip times can be achieved for all lattice sizes taken into consideration.
References in corpus (6)
- Feedback-optimized parallel tempering Monte Carlo
- Optimizing the ensemble for equilibration in broad-histogram Monte Carlo simulations
- The critical behavior of three-dimensional Ising spin glass models
- Make life simple: unleash the full power of the parallel tempering algorithm
- Comparing Monte Carlo methods for finding ground states of Ising spin glasses: population annealing, simulated annealing and parallel tempering
- Dynamics of the Wang-Landau algorithm and complexity of rare events for the three-dimensional bimodal Ising spin glass