Graviton and topology contributions to self-consistent cosmology

We study the graviton contribution and the topological effects of antipodal identification in constant curvature solutions of semiclassical Einstein equations. We analyze the curvature R as a function of the cosmological constant Γ, of the topology (labelled here by a discrete parameter σ), and of t...

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Autores principales: Castignino, M.A., Paz, J.P., Sánchez, N.
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Acceso en línea:http://hdl.handle.net/20.500.12110/paper_03702693_v193_n1_p13_Castignino
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spelling todo:paper_03702693_v193_n1_p13_Castignino2023-10-03T15:28:41Z Graviton and topology contributions to self-consistent cosmology Castignino, M.A. Paz, J.P. Sánchez, N. We study the graviton contribution and the topological effects of antipodal identification in constant curvature solutions of semiclassical Einstein equations. We analyze the curvature R as a function of the cosmological constant Γ, of the topology (labelled here by a discrete parameter σ), and of the trace anomaly λ, the mass m and the coupling ξ of quantum matter fields. For m=0, we find eight possible (some of them classically forbidden) configurations depending on the graviton-matter balance. Even if Γ>0, R can be negative and even if Γ≠0, R goes to zero when N (the number of matter fields) goes to infinity. For m≠0 we find five characteristic types of behaviours depending on the values of ξ and σ. The "back-reaction" effects of the topology appear more important for small ξ and increasing R. © 1987. JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_03702693_v193_n1_p13_Castignino
institution Universidad de Buenos Aires
institution_str I-28
repository_str R-134
collection Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
description We study the graviton contribution and the topological effects of antipodal identification in constant curvature solutions of semiclassical Einstein equations. We analyze the curvature R as a function of the cosmological constant Γ, of the topology (labelled here by a discrete parameter σ), and of the trace anomaly λ, the mass m and the coupling ξ of quantum matter fields. For m=0, we find eight possible (some of them classically forbidden) configurations depending on the graviton-matter balance. Even if Γ>0, R can be negative and even if Γ≠0, R goes to zero when N (the number of matter fields) goes to infinity. For m≠0 we find five characteristic types of behaviours depending on the values of ξ and σ. The "back-reaction" effects of the topology appear more important for small ξ and increasing R. © 1987.
format JOUR
author Castignino, M.A.
Paz, J.P.
Sánchez, N.
spellingShingle Castignino, M.A.
Paz, J.P.
Sánchez, N.
Graviton and topology contributions to self-consistent cosmology
author_facet Castignino, M.A.
Paz, J.P.
Sánchez, N.
author_sort Castignino, M.A.
title Graviton and topology contributions to self-consistent cosmology
title_short Graviton and topology contributions to self-consistent cosmology
title_full Graviton and topology contributions to self-consistent cosmology
title_fullStr Graviton and topology contributions to self-consistent cosmology
title_full_unstemmed Graviton and topology contributions to self-consistent cosmology
title_sort graviton and topology contributions to self-consistent cosmology
url http://hdl.handle.net/20.500.12110/paper_03702693_v193_n1_p13_Castignino
work_keys_str_mv AT castigninoma gravitonandtopologycontributionstoselfconsistentcosmology
AT pazjp gravitonandtopologycontributionstoselfconsistentcosmology
AT sanchezn gravitonandtopologycontributionstoselfconsistentcosmology
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