Mathematics – Logic
Scientific paper
Jan 1999
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1999cqgra..16..149g&link_type=abstract
Classical and Quantum Gravity, Volume 16, Issue 1, pp. 149-165 (1999).
Mathematics
Logic
28
Scientific paper
We propose a new time evolution law for the cosmological `constant' 0264-9381/16/1/011/img1 in a spatially flat (k = 0) Friedmann-Lemaître-Robertson-Walker spacetime. From a thermodynamic model of the vacuum based upon work of Gibbons, Hawking and Davies, we obtain the law 0264-9381/16/1/011/img2 where r is the proper radius of the cosmological event horizon. From the field equations we can deduce a second-order differential equation for 0264-9381/16/1/011/img1, that we solve numerically, showing that the cosmological `constant' problem could be solved phenomenologically. The decay of 0264-9381/16/1/011/img4 takes place during the deflationary era, and has the effect of creating a perfect fluid of strings. Finally, our model suggests a mechanism of destabilization of the de Sitter spacetime to explain the exit from inflation and the matter creation.
Gariel J'er^ome
LeDenmat G.
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