The Loop-Cluster Algorithm for the Case of the 6 Vertex Model
arXiv:hep-lat/9211047 · doi:10.1016/0920-5632(93)90208-N
Abstract
We present the loop algorithm, a new type of cluster algorithm that we recently introduced for the F model. Using the framework of Kandel and Domany, we show how to GENERALIZE the algorithm to the arrow flip symmetric 6 vertex model. We propose the principle of least possible freezing as the guide to choosing the values of free parameters in the algorithm. Finally, we briefly discuss the application of our algorithm to simulations of quantum spin systems. In particular, all necessary information is provided for the simulation of spin $\half$ Heisenberg and models.
4 pages, Latex, uses espcrc2.sty (included). FSU-SCRI-92-165
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- The Loop Algorithm
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- Susceptibility and Low Temperature Thermodynamics of Spin-1/2 Heisenberg Ladders
- Dual Monte Carlo and Cluster Algorithms
- The square-lattice F model revisited: a loop-cluster update scaling study
- Recent progress on cluster and meron algorithms for strongly correlated systems