The Mass Power Spectrum in Quintessence Cosmological Models
Open Access
- 10 August 1999
- journal article
- research article
- Published by American Astronomical Society in The Astrophysical Journal
- Vol. 521 (1) , L1-L4
- https://doi.org/10.1086/312183
Abstract
We present simple analytic approximations for the linear and fully evolved nonlinear mass power spectrum of matter density fluctuations for spatially flat cold dark matter (CDM) cosmological models with quintessence (Q). Quintessence is a time-evolving, spatially inhomogeneous energy component with negative pressure and an equation of state wQ < 0. It clusters gravitationally on large length scales but remains smooth like the cosmological constant on small length scales. We show that the clustering scale is determined by the Compton wavelength of the Q-field and derive a shape parameter, ΓQ, to characterize the linear mass power spectrum. The growth of linear perturbations as functions of redshift, wQ, and matter density, Ωm, is also quantified. Calibrating to N-body simulations, we construct a simple extension of Ma's 1998 formula that closely approximates the nonlinear power spectrum for a range of plausible QCDM models.Keywords
All Related Versions
This publication has 16 references indexed in Scilit:
- Baryonic Features in the Matter Transfer FunctionThe Astrophysical Journal, 1998
- Cosmological Imprint of an Energy Component with General Equation of StatePhysical Review Letters, 1998
- The 4 YearCOBENormalization and Large‐Scale StructureThe Astrophysical Journal, 1997
- PARTICLE-MESH METHODS ON THE CONNECTION MACHINEInternational Journal of Modern Physics C, 1994
- COBE background radiation anisotropies and large-scale structure in the UniverseMonthly Notices of the Royal Astronomical Society, 1992
- The Cosmological ConstantAnnual Review of Astronomy and Astrophysics, 1992
- Reconstructing the primordial spectrum of fluctuations of the universe from the observed nonlinear clustering of galaxiesThe Astrophysical Journal, 1991
- Cosmological N-Body SimulationsComputers in Physics, 1991
- The statistics of peaks of Gaussian random fieldsThe Astrophysical Journal, 1986
- The growth of density perturbations in zero pressure Friedmann-Lemaitre universesMonthly Notices of the Royal Astronomical Society, 1977