Divergence of the axial current and fermion density in Gross-Neveu models
Felix Karbstein, Michael Thies

TL;DR
This paper investigates the divergence of the axial current in 1+1 dimensional Gross-Neveu models, relating fermion density derivatives to condensates and fermion mass, providing new insights into baryon number assignment.
Contribution
It introduces a novel use of axial current divergence to analyze fermion densities and resolves a conflict in baryon number assignment in these models.
Findings
Relates fermion density derivatives to condensates and mass
Clarifies baryon number assignment in multi-fermion states
Provides a new test of known results in Gross-Neveu models
Abstract
The divergence of the axial current is used to relate the spatial derivative of the fermion density to the bare fermion mass and scalar/pseudoscalar condensates in 1+1 dimensional Gross-Neveu models. This serves as a novel test of known results, to explain simple features of the continuous chiral model and to resolve a conflict concerning the assignment of baryon number to certain multi-fermion bound states.
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