10 citations · 24 across the 5 of their papers we have counts for
5 papers
Gauge invariant formulation of the self-interacting Duffin-Kemmer-Petiau equations
P. D. Jarvis, S. M. Inglis
We show that the Duffin-Kemmer-Petiau equation, minimally coupled to an Abelian gauge field, can be regarded as a matrix equation for the gauge potential produced internally from t…
The self-coupled Einstein-Cartan-Dirac equations in terms of Dirac bilinears
Shaun Inglis, Peter Jarvis
In this article we present the algebraic rearrangement, or matrix inversion of the Dirac equation in a curved Riemann-Cartan spacetime with torsion, the presence of non-vanishing t…
Maxwell-Dirac stress-energy tensor in terms of Fierz bilinear currents
Shaun Inglis, Peter Jarvis
We analyze the stress-energy tensor for the self-coupled Maxwell-Dirac system in the bilinear current formalism, using two independent approaches. The first method used is that att…
Fierz bilinear formulation of the Maxwell-Dirac equations and symmetry reductions
Shaun Inglis, Peter Jarvis
We study the Maxwell-Dirac equations in a manifestly gauge invariant presentation using only the spinor bilinear scalar and pseudoscalar densities, and the vector and pseudovector…
Algebraic inversion of the Dirac equation for the vector potential in the non-abelian case
S. M. Inglis, P. D. Jarvis
We study the Dirac equation for spinor wavefunctions minimally coupled to an external field, from the perspective of an algebraic system of linear equations for the vector potentia…