Normalization of the chiral condensate in the massive Schwinger model
arXiv:hep-th/9806211 · doi:10.1016/S0370-2693(98)01070-3
Abstract
Within mass perturbation theory, already the first order contribution to the chiral condensate of the massive Schwinger model is UV divergent. We discuss the problem of choosing a proper normalization and, by making use of some bosonization results, we are able to choose a normalization so that the resulting chiral condensate may be compared, e.g., with lattice data.
Latex file, 8 pages, 1 figure, needed macro: psbox.tex
References in corpus (2)
Cited by in corpus (9)
- Scaling tests with dynamical overlap and rooted staggered fermions
- Topological vacuum structure of the Schwinger model with matrix product states
- Hamiltonian simulation of the Schwinger model at finite temperature
- Finite-representation approximation of lattice gauge theories at the continuum limit with tensor networks
- On the renormalization of the bosonized multi-flavor Schwinger model
- Matrix product states for Hamiltonian lattice gauge theories
- Restoration and Dynamical Breakdown of the ϕ\to -ϕSymmetry in the (1+1)-dimensional Massive sine-Gordon Field Theory
- Renormal-order improvement of the Schwinger mass
- Nonperturbative Aspects of the two-dimensional Massive Gauged Thirring Model