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Автор Michael Tsamparlis
Автор Dimitris Nikolopoulos
Автор Pantelis S Apostolopoulos
Дата выпуска 1998-09-01
dc.description The conformal algebra of a 1 + 3 decomposable spacetime can be computed from the conformal Killing vectors (CKV) of the 3-space. It is shown that the general form of such a 3-CKV is the sum of a gradient CKV and a Killing or homothetic 3-vector. It is proved that spaces of constant curvature always admit such conformal Killing vectors. As an example, the complete conformal algebra of a Gödel-type spacetime is computed. Finally it is shown that this method can be extended to compute the conformal algebra of more general non-decomposable spacetimes.
Формат application.pdf
Издатель Institute of Physics Publishing
Название Computation of the conformal algebra of 1 + 3 decomposable spacetimes
Тип paper
DOI 10.1088/0264-9381/15/9/032
Electronic ISSN 1361-6382
Print ISSN 0264-9381
Журнал Classical and Quantum Gravity
Том 15
Первая страница 2909
Последняя страница 2921
Аффилиация Michael Tsamparlis; Department of Physics, Section of Astronomy-Astrophysics-Mechanics, University of Athens, Panepistemiopolis, Athens 157 83, Greece
Аффилиация Dimitris Nikolopoulos; Department of Physics, Section of Astronomy-Astrophysics-Mechanics, University of Athens, Panepistemiopolis, Athens 157 83, Greece
Аффилиация Pantelis S Apostolopoulos; Department of Physics, Section of Astronomy-Astrophysics-Mechanics, University of Athens, Panepistemiopolis, Athens 157 83, Greece
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