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Motion of spinning test bodies in Kerr spacetime
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We investigate the motion of spinning test bodies in General Relativity. By means of a multipolar approximation method for extended test bodies we derive the equations of motion, and classify the orbital motion of pole-dipole test bodies in the equatorial plane of the Kerr geometry. An exact expression for the periastron shift of a spinning test body is given. Implications of test body spin corrections are studied and compared with the results obtained by means of other approximation schemes.
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Comparing effective-one-body and Mathisson-Papapetrou-Dixon results for a spinning test particle on circular equatorial orbits around a Kerr black hole
For circular equatorial orbits, EOB and MPD dynamics and gravitational-wave fluxes agree for Schwarzschild primaries, while for Kerr the difference grows with spin and is largest for high positive primary spin.
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