COSMOLOGY WITH NONMINIMAL DERIVATIVE COUPLINGS

被引:252
作者
AMENDOLA, L
机构
[1] Osservatorio Astronomico di Roma, I-00136 Rome
关键词
D O I
10.1016/0370-2693(93)90685-B
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
We study a theory which generalizes the nonminimal coupling of matter to gravity by including derivative couplings. This leads to several interesting new dynamical phenomena in cosmology. In particular, the range of parameters in which inflationary attractors exist is greatly expanded. We also numerically integrate the field equations and draw the phase space of the model in second order approximation. The model introduced here may display different inflationary epochs, generating a non-scale-invariant fluctuation spectrum without the need of two or more fields. Finally, we comment on the bubble spectrum arising during a first-order phase transition occurring in our model.
引用
收藏
页码:175 / 182
页数:8
相关论文
共 48 条
[1]   EXTENDED INFLATION WITH INDUCED GRAVITY [J].
ACCETTA, FS ;
TRESTER, JJ .
PHYSICAL REVIEW D, 1989, 39 (10) :2854-2863
[2]   INDUCED-GRAVITY INFLATION [J].
ACCETTA, FS ;
ZOLLER, DJ ;
TURNER, MS .
PHYSICAL REVIEW D, 1985, 31 (12) :3046-3051
[3]   BREAKING SCALE-INVARIANCE WITH QUANTUM-GRAVITY [J].
AMENDOLA, L ;
OCCHIONERO, F ;
SAEZ, D .
ASTROPHYSICAL JOURNAL, 1990, 349 (02) :399-407
[4]   THE PHASE-SPACE VIEW OF INFLATION .1. THE NONMINIMALLY COUPLED SCALAR FIELD [J].
AMENDOLA, L ;
LITTERIO, M ;
OCCHIONERO, F .
INTERNATIONAL JOURNAL OF MODERN PHYSICS A, 1990, 5 (20) :3861-3886
[5]   COUPLING 1ST-ORDER PHASE-TRANSITIONS TO CURVATURE-SQUARED INFLATION [J].
AMENDOLA, L ;
CAPOZZIELLO, S ;
LITTERIO, M ;
OCCHIONERO, F .
PHYSICAL REVIEW D, 1992, 45 (02) :417-425
[6]  
AMENDOLA L, UNPUB, P64007
[7]  
APPLEQUIST T, 1983, PHYS REV LETT, V50, P141
[8]   INFLATION AND THE CONFORMAL STRUCTURE OF HIGHER-ORDER GRAVITY THEORIES [J].
BARROW, JD ;
COTSAKIS, S .
PHYSICS LETTERS B, 1988, 214 (04) :515-521
[9]   DOES THE MISSING MASS PROBLEM SIGNAL THE BREAKDOWN OF NEWTONIAN GRAVITY [J].
BEKENSTEIN, J ;
MILGROM, M .
ASTROPHYSICAL JOURNAL, 1984, 286 (01) :7-14
[10]  
Birrell N. D., 1982, Quantum fields in curved space