2015
DOI: 10.1002/jccs.201500374
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The Dirac Electron: From Quantum Chemistry to Holistic Cosmology

Abstract: The Dirac equation, which was derived by combining the relativistic invariance condition with the quantum probability principle, showed its fecundity by explaining the half‐integer spin of fermions and by predicting antiparticles. In previous papers, we conjectured that the spinning motion of the electron was that of a massless charge moving at light velocity, this internal motion being responsible for the electron rest mass involved in external motions and interactions. Implications of this concept on basic p… Show more

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Cited by 16 publications
(4 citation statements)
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References 44 publications
(6 reference statements)
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“…where the curved-space Dirac matrices γ µ fulfill "local" commutation relations given in Eq. (15). These depend on the space-time coordinates.…”
Section: Covariant Gravitational Couplingmentioning
confidence: 99%
See 1 more Smart Citation
“…where the curved-space Dirac matrices γ µ fulfill "local" commutation relations given in Eq. (15). These depend on the space-time coordinates.…”
Section: Covariant Gravitational Couplingmentioning
confidence: 99%
“…14 For an illustrative and interpretive discussion of some interesting properties of the Dirac equation, see Ref. 15.…”
Section: Introductionmentioning
confidence: 99%
“…If one did not invoke the positive-energy projection operators in MCDF codes, then, for a system as simple as helium, nonsensical results would be obtained. Namely, one of the electrons could undergo a quantum jump into the positive-energy continuum, the other, into the negative-energy continuum, with the sum of the energies of the two continuum states (final state of the two-electron nonradiative transition) being equal to the sum of the two bound-state energies of the helium atom from which the transition started [3,8,9]. The "Brown-Ravnhall disease" is of course addressed, on the theoretical level, by invoking the Dirac sea, or, alternatively, by invoking the reinterpretation principle and quantum field theory.…”
Section: Introductionmentioning
confidence: 99%
“…Devido à notação introduzida por Paul Dirac, tais vetores são usualmente chamados kets. 42 Em suma, tanto as "funções de onda" quanto os "vetores de estado" (ou kets) representam os estados de um dado sistema físico de forma completa e equivalente, uma vez que as leis da MQ descrevem como os vetores de estado e as funções de onda evoluem no tempo. Estes objetos matemáticos abstratos, kets e funções de onda, permitem o cálculo da probabilidade de se obter resultados específicos em um experimento concreto.…”
Section: Superposição De Estados Quânticos E Coerênciaunclassified