Subsets and the canonical partition functions
arXiv:1211.3990 · doi:10.1103/PhysRevD.87.034510
Abstract
We explain the physical nature of the subset solution to the sign problem in chiral random matrix theory: The subset sum is shown to project out the canonical determinant with zero quark charge from a given configuration. As the grand canonical chiral random matrix partition function is independent of the chemical potential, the zero quark charge sector provides the full result.
9 pages
References in corpus (8)
- Phase of the Fermion Determinant at Nonzero Chemical Potential
- The QCD Sign Problem for Small Chemical Potential
- Matrix Models and QCD with Chemical Potential
- QCD at non-zero density and canonical partition functions with Wilson fermions
- Equivalence of QCD in the epsilon-regime and chiral Random Matrix Theory with or without chemical potential
- Chiral Condensate at Nonzero Chemical Potential in the Microscopic Limit of QCD
- Sign problems, noise, and chiral symmetry breaking in a QCD-like theory
- Phase Diagram of the Dirac Spectrum at Nonzero Chemical Potential