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Massless Cosmic Strings in Spacetimes with Global Parabolic Isometries
A class of curved spacetimes with global parabolic isometries (GPI) is introduced. These isometries have fixed point sets on two-dimensional null surfaces which can be interpreted as worldsheets of massless cosmic strings. Back reaction effects of the strings in such spacetimes can be described exac...
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Published in: | Physics of particles and nuclei 2020-07, Vol.51 (4), p.735-738 |
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container_title | Physics of particles and nuclei |
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creator | Fursaev, D. V. |
description | A class of curved spacetimes with global parabolic isometries (GPI) is introduced. These isometries have fixed point sets on two-dimensional null surfaces which can be interpreted as worldsheets of massless cosmic strings. Back reaction effects of the strings in such spacetimes can be described exactly, in terms of a nontrivial holonomy at the worldsheet. We show that the GPI spacetimes are type
geometries of the Petrov classification. We describe a number of features of these spacetimes, including properties of Killing horizons associated to GPI. As an example, we consider a circular massless cosmic string in the de Sitter universe and present the metric in new coordinates centered at the string worldsheet. |
doi_str_mv | 10.1134/S1063779620040279 |
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title | Massless Cosmic Strings in Spacetimes with Global Parabolic Isometries |
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