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• W2020470069 abstract "We study the electric potential of a charge placed in a strong magnetic field $Bensuremath{gg}{B}_{0}ensuremath{simeq}4.4ifmmodetimeselsetexttimesfi{}{10}^{13}text{ }text{ }mathrm{G}$, as modified by the vacuum polarization. In such a field the electron Larmour radius is much less than its Compton length. At the Larmour distances a scaling law occurs, with the potential determined by a magnetic-field-independent function. The scaling regime implies short-range interaction, expressed by the Yukawa law. The electromagnetic interaction regains its long-range character at distances larger than the Compton length, the potential decreasing across $mathbf{B}$ faster than along. Correction to the nonrelativistic ground-state energy of a hydrogenlike atom is found. In the limit $B=ensuremath{infty}$, the modified potential becomes the Dirac $ensuremath{delta}$ function plus a regular background. With this potential the ground-state energy is finite---the best pronounced effect of the vacuum polarization." @default.
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• W2020470069 date "2007-05-02" @default.
• W2020470069 modified "2023-10-03" @default.
• W2020470069 title "Modified Coulomb Law in a Strongly Magnetized Vacuum" @default.
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• W2020470069 doi "https://doi.org/10.1103/physrevlett.98.180403" @default.
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