Study of the 2-d CP(N-1) models at θ=0 and π
arXiv:hep-lat/0409074 · doi:10.1016/j.nuclphysbps.2004.11.367
Abstract
We present numerical results for 2-d CP(N-1) models at θ=0 and πobtained in the D-theory formulation. In this formulation we construct an efficient cluster algorithm and we show numerical evidence for a first order transition for CP(N-1\geq 2) models at θ= π. By a finite size scaling analysis, we also discuss the equivalence in the continuum limit of the D-theory formulation of the 2-d CP(N-1) models and the usual lattice definition.
arXiv comment3 pages, 2 figures. Talk presented at Lattice2004(spin), Fermilab, June 21-26, 2004
References in corpus (7)
- Cluster Algorithm for Vertex Models
- Quantum Link Models: A Discrete Approach to Gauge Theories
- The Loop Algorithm
- QCD as a Quantum Link Model
- Meron-Cluster Simulation of the -Vacuum in the 2-d -Model
- Wolff-Type Embedding Algorithms for General Nonlinear -Models
- D-Theory: Field Quantization by Dimensional Reduction of Discrete Variables