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Universality and Constant Scalar Curvature Invariants
Author(s) -
A. A. Coley,
Sigbjørn Hervik
Publication year - 2011
Publication title -
isrn geometry
Language(s) - English
Resource type - Journals
eISSN - 2090-6315
pISSN - 2090-6307
DOI - 10.5402/2011/248615
Subject(s) - universality (dynamical systems) , spacetime , curvature , scalar curvature , mathematical physics , scalar (mathematics) , physics , quantum , theoretical physics , constant (computer programming) , quantum gravity , metric (unit) , classical mechanics , mathematics , quantum mechanics , geometry , computer science , operations management , economics , programming language
A classical solution is called universal if the quantum correction is a multiple of the metric. Universal solutions consequently play an important role in the quantum theory. We show that in a spacetime which is universal all of the scalar curvature invariants are constant (i.e., the spacetime is CSI).

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