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  1. Matrix relativistic wave equations.Arthur A. Frost - 1977 - Foundations of Physics 7 (11-12):861-870.
    The matrix notation of paper I is extended to include first-rank spinors expressed as two-component spin-vectors. Well-known two-component and four-component spinor equations are expressed in this notation. In addition, it is shown how other covariant wave equations can easily be invented. A certain nonlinear equation is found to have only positive-energy solutions for particles and antiparticles.
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  • A vector product formulation of special relativity and electromagnetism.Charles P. Poole, Horacio A. Farach & Yakir Aharonov - 1980 - Foundations of Physics 10 (7-8):531-553.
    The vector product method developed in previous articles for space rotations and Lorentz transformations is extended to the cases of four-vectors, anti-symmetric tensors, and their transformations in Minkowski space. The electromagnetic fields are expressed in “six-vector” form using the notationH +iE, and this vector form is shown to be relativistically invariant. The wave equations of electromagnetism are derived using these vector products. The following three equations are deduced, which summarize electrodynamics in a compact form: (1) Maxwell's four equations expressed as (...)
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