In a nonminimal Lorentz-violating Maxwell model with time-like d^μ, the point-charge self-energy is finite for odd spatial dimensions n and diverges for even n.
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The point-charge self-energy in a nonminimal Lorentz violating Maxwell Electrodynamics
In a nonminimal Lorentz-violating Maxwell model with time-like d^μ, the point-charge self-energy is finite for odd spatial dimensions n and diverges for even n.