Abstract:
We present the NUT generalization of the Curzon metric with its
multipole extension. The Schwarzschild quadrupole potential in the prolate
spheroidal coordinates turns out to cancel the quadrupole moment of a NUT-Curzon
particle. It is also shown that this space-time admits closed time-like curves,
whereas the NUT extension of a rod, unless its mass is made negative, does not
admit such paradoxical curves
Description:
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