Quick search Find article
Quick search
Find article

The cosmological constant problem and quintessence

Varun Sahni

Show affiliations


I briefly review the cosmological constant problem and the issue of dark energy (or quintessence). Within the framework of quantum field theory, the vacuum expectation value of the energy momentum tensor formally diverges as k4. A cutoff at the Planck or electroweak scale leads to a cosmological constant which is, respectively, 10123 or 1055 times larger than the observed value, Λ/8πG simeq 10−47 GeV4. The absence of a fundamental symmetry which could set the value of Λ to either zero or a very small value leads to the cosmological constant problem. Most cosmological scenarios favour a large time-dependent Λ-term in the past (in order to generate inflation at z gg 1010), and a small Λ-term today, to account for the current acceleration of the universe at z lesssim 1. Constraints arising from cosmological nucleosynthesis, CMB and structure formation constrain Λ to be sub-dominant during most of the intermediate epoch 1010 < z < 1. This leads to the cosmic coincidence conundrum which suggests that the acceleration of the universe is a recent phenomenon and that we live during a special epoch when the density in Λ and in matter are almost equal. Time varying models of dark energy can, to a certain extent, ameliorate the fine-tuning problem (faced by Λ), but do not resolve the puzzle of cosmic coincidence. I briefly review tracker models of dark energy, as well as more recent brane inspired ideas and the issue of horizons in an accelerating universe. Model independent methods which reconstruct the cosmic equation of state from supernova observations are also assessed. Finally, a new diagnostic of dark energy—statefinder— is discussed.


PACS

98.80.Es Observational cosmology (including Hubble constant, distance scale, cosmological constant, early Universe, etc)

95.36.+x Dark energy

98.70.Vc Background radiations

98.80.Ft Origin, formation, and abundances of the elements

97.60.Bw Supernovae

11.10.-z Field theory

MSC

81Txx Quantum field theory; related classical field theories (See also 70Sxx)

85A40 Cosmology (For relativistic cosmology, see 83F05)

Subjects

Gravitation and cosmology

Particle physics and field theory

Astrophysics and astroparticles

Dates

Issue 13 (7 July 2002)

Received 2 May 2002

Published 12 June 2002



  1. The cosmological constant problem and quintessence

    Varun Sahni 2002 Class. Quantum Grav. 19 3435

  2. Semiclassical states in quantum cosmology: Bianchi I coherent states

    Brett Bolen et al 2004 Class. Quantum Grav. 21 4087

  3. The information paradox: a pedagogical introduction

    Samir D Mathur 2009 Class. Quantum Grav. 26 224001

  4. On the motion of spinning test particles in plane gravitational waves

    M Mohseni et al 2001 Class. Quantum Grav. 18 3007

  5. Evolution of second-order cosmological perturbations

    Karim A Malik and David Wands 2004 Class. Quantum Grav. 21 L65

  6. Regional averaging and scaling in relativistic cosmology

    Thomas Buchert and Mauro Carfora 2002 Class. Quantum Grav. 19 6109

  7. Angular momentum at null infinity

    T Dray and M Streubel 1984 Class. Quantum Grav. 1 15

  8. A discrete time presentation of quantum dynamics

    G Date 2003 Class. Quantum Grav. 20 303

  9. Natural extension of the generalized uncertainty principle

    C Bambi and F R Urban 2008 Class. Quantum Grav. 25 095006

  10. Classical dynamics as constrained quantum dynamics

    Stephen D Bartlett and David J Rowe 2003 J. Phys. A: Math. Gen. 36 1683

View by subject




Export








Please login to access our web services, or create an account if you don't yet have one.

You must have cookies enabled in your web browser to be able to login.

Username
Password

Forgotten your password? Get a new one here.