Chiral Symmetry and Vertex Symmetry in the Extended Moeller-Rosenfeld Model
arXiv:hep-th/0302102
Abstract
Vertex symmetry for interacting fermions will be shown to lead to a Lagrangian exhibiting invariance associated with the subgroup generated by -odd and -even spin operators. Approximate vertex symmetry as well as chiral invariance will then be shown to follow from a principle of maximum smoothness (Möller-Rosenfeld) of the bound state quark wave function.
28 pages, Latex format