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- W2099934931 abstract "We consider for the Dirac electron the operator $stackrel{ensuremath{rightarrow}}{mathrm{m}}=(frac{1}{2})estackrel{ensuremath{rightarrow}}{mathrm{x}}ifmmodetimeselsetexttimesfi{}stackrel{stackrel{ifmmodebulletelsetextbulletfi{}}{ensuremath{rightarrow}}}{x}$ in the Heisenberg representation, and prove, by separating the center-of-mass coordinate ${stackrel{ensuremath{rightarrow}}{mathrm{x}}}_{A}$ and the relative coordinate $stackrel{ensuremath{rightarrow}}{ensuremath{xi}}$ of the charge with respect to the center of mass (i.e., Zitterbewegung), that the orbital angular momentum of the Zitterbewegung is equal to the spin with the correct $g$ factor 2. The odd and even parts of $stackrel{ensuremath{rightarrow}}{mathrm{m}}$ and the correct identification of the $stackrel{ensuremath{rightarrow}}{mathrm{L}}$ and $stackrel{ensuremath{rightarrow}}{mathrm{S}}$ operators are discussed." @default.
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- W2099934931 date "1981-12-15" @default.
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- W2099934931 title "Magnetic-moment operator of the relativistic electron" @default.
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- W2099934931 doi "https://doi.org/10.1103/physrevd.24.3333" @default.
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