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• W2111748605 abstract "A new spinning particle with a definite sign of the energy is defined on spacelike hypersurfaces after a critical discussion of the standard spinning particles. They are the pseudoclassical basis of the positive energy $({1over 2},0)$ [or negative energy $(0,{1over 2})$] parts of the $({1over 2},{1over 2})$ solutions of the Dirac equation. The study of the isolated system of N such spinning charged particles plus the electromagnetic field leads to their description in the rest-frame Wigner-covariant instant form of dynamics on the Wigner hyperplanes orthogonal to the total 4-momentum of the isolated system (when it is timelike). We find that on such hyperplanes these spinning particles have a nonminimal coupling only of the type spin-magnetic field like the nonrelativistic Pauli particles to which they tend in the nonrelativistic limit. The Lienard-Wiechert potentials associated with these charged spinning particles are found. Then, a comment on how to quantize the spinning particles respecting their fibered structure describing the spin structure is done." @default.
• W2111748605 created "2016-06-24" @default.
• W2111748605 creator A5033669716 @default.
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• W2111748605 date "1999-04-10" @default.
• W2111748605 modified "2023-10-10" @default.
• W2111748605 title "SPINNING PARTICLES ON SPACELIKE HYPERSURFACES AND THEIR REST FRAME DESCRIPTION" @default.
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• W2111748605 doi "https://doi.org/10.1142/s0217751x99000749" @default.
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