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On the connection between the solutions to the Dirac and Weyl equations and the corresponding electromagnetic four-potentials

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Communications in Theoretical Physics 2020年第4期72卷 52-63页

作者： Aristides I Kechriniotis Christos A Tsonos Konstantinos K Delibasis Georgios N Tsigaridas Department of Physics University of ThessalyGR 35100 LamiaGreece Department of Computer Science and Biomedical Informatics University of ThessalyGR-35100 LamiaGreece Department of Physics School of Applied Mathematical and Physical SciencesNational Technical University of AthensGR-15780 Zografou AthensGreece

In this work we study in detail the connection between the solutions to the Dirac and Weyl equations and the associated electromagnetic ***,it is proven that all solutions to the Weyl equation are degenerate,in the sense that they correspond to an infinite number of electromagnetic *** far as the solutions to the Dirac equation are concerned,it is shown that they can be classified into two *** elements of the first class correspond to one and only one four-potential,and are called non-degenerate Dirac *** the other hand,the elements of the second class correspond to an infinite number of four-potentials,and are called degenerate Dirac ***,it is proven that at least two of these fourpotentials are gauge-inequivalent,corresponding to different electromagnetic *** order to illustrate this particularly important result we have studied the degenerate solutions to the forcefree Dirac equation and shown that they correspond to massless *** have also provided explicit examples regarding solutions to the force-free Weyl equation and the Weyl equation for a constant magnetic *** all cases we have calculated the infinite number of different electromagnetic fields corresponding to these ***,we have discussed potential applications of our results in cosmology,materials science and nanoelectronics.

关键词： Dirac equation Weyl equation degenerate solutions electromagnetic four-potentials electromagnetic fields massless particles

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Geometrization of Radial Particles in Non-Empty Space Complies with Tests of General Relativity

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Journal of Modern Physics 2012年第10期3卷 1342-1355页

作者： I. E. Bulyzhenkov Moscow Institute of Physics and Technology Moscow Russia

Curved space-time 4-interval of any probe particle does not contradict to flat non-empty 3-space which, in turn, assumes the global material overlap of elementary continuous particles or the nonlocal Universe with universal Euclidean geometry. Relativistic particle’s time is the chain function of particles speed and this time differs from the proper time of a motionless local observer. Equal passive and active relativistic energy-charges are employed to match the universal free fall and the Principle of Equivalence in non-empty (material) space, where continuous radial densities of elementary energy-charges obey local superpositions and mutual penetrations. The known planetary perihelion precession, the radar echo delay, and the gravitational light bending can be explained quantitatively by the singularity-free metric without departure from Euclidean spatial geometry. The flatspace precession of non-point orbiting gyroscopes is non-New- tonian one due to the Einstein dilation of local time within the Earth’s radial energy-charge rather than due to unphysical warping of Euclidean space.

关键词： Euclidean Material Space Metric four-potentials Radial Masses Energy-to-Energy Gravitation Nonlocal Universe

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