The geodesics of the Kaluza-Klein wormhole soliton

Details The geodesics of the Kaluza-Klein wormhole soliton The geodesics of the Kaluza-Klein wormhole soliton

Oct 1990

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1990gregr..22.1119a&link_type=abstract

General Relativity and Gravitation, Volume 22, Issue 10, pp.1119-1133

Physics

8

Scientific paper

The Kaluza-Klein wormhole soliton metric is a regular localized solution with Minkowskian signature, to the sourceless five-dimensional Einstein equations. We apply five-to-three dimensional reduction to convert the problem of geodesic motion of neutral or charged test particles in this metric to a non-relativistic potential problem, which we discuss in detail, studying bound and scattering states. We show that there is no observable difference between scattering of a spinless test particle by a point charge and by a wormhole soliton.

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