Abstract
A representation of the spin matrices
I
μv
and of the matrices
α
μ
, associated with the wave equations of part I, is constructed. In this representation
s
, the total spin, is diagonal, which simplifies the calculation of the simultaneous mass and spin eigenvalues. Examples of mass-spin spectra are given, and it is proved that in certain, easily recognized, cases the mass eigenvalues are not all independent. The matrix elements of the magnetic moment are calculated, and an example is given of a particle with an intrinsic magnetic moment equal to that of the proton.
Cited by
3 articles.
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1. Relativistic Invariance in Quantum Mechanics;Part I: Particles and Fields. Part II: Foundations of Quantum Mechanics;1997
2. De Sitter Symmetric Field Theory. I. One‐Particle Theory;Journal of Mathematical Physics;1969-02
3. Factorization of the algebra of particles of half-odd spin;Mathematical Proceedings of the Cambridge Philosophical Society;1952-01