  We discuss a class of quantum Abraham models in which the N-particle spinor
wave function of N electrons solves a Pauli respectively Schroedinger equation,
featuring regularized classical electromagnetic potentials which solve the
semi-relativistic Maxwell-Lorentz equations for regularized point charges,
which move according to some de Broglie-Bohm law of quantum motion. Thus there
is a feedback loop from the actual particle motions to the wave function. The
electrons have a bare charge and positive bare mass different from their
empirical charge and mass due to renormalization by the self-fields. In the
classical limit the various models reduce to the Hamilton-Jacobi version of
corresponding Abraham models of classical electron theory.
