879 research outputs found

    Chaplygin gas in light of recent Integrated Sachs--Wolfe effect data

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    We investigate the possibility of constraining Chaplygin dark energy models with current Integrated Sachs Wolfe effect data. In the case of a flat universe we found that generalized Chaplygin gas models must have an energy density such that Ωc>0.55\Omega_c >0.55 and an equation of state w<0.6w <-0.6 at 95% c.l.. We also investigate the recently proposed Silent Chaplygin models, constraining Ωc>0.55\Omega_c >0.55 and w<0.65w <-0.65 at 95% c.l.. Better measurements of the CMB-LSS correlation will be possible with the next generation of deep redshift surveys. This will provide independent and complementary constraints on unified dark energy models such as the Chaplygin gas.Comment: 5 pages, 4 figure

    Generalized Chaplygin Gas Models tested with SNIa

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    The so called Generalized Chaplygin Gas (GCG) with the equation of state p=Aραp = - \frac{A}{{\rho}^{\alpha}} was recently proposed as a candidate for dark energy in the Universe. In this paper we confront the GCG with SNIa data. Specifically we have tested the GCG cosmology in three different classes of models with (1) Ωm=0.3\Omega_m= 0.3, ΩCh=0.7\Omega_{Ch}= 0.7; (2) Ωm=0.05\Omega_m= 0.05, ΩCh=0.95\Omega_{Ch}= 0.95 and (3) Ωm=0\Omega_m = 0, ΩCh=1\Omega_{Ch} = 1, as well as the model withouth any assumption on Ωm\Omega_m. The best fitted models are obtained by minimalizing the χ2\chi^2 function and χ2\chi^2 levels in the (A0,α)(A_0, \alpha) plane. We supplemented our analysis with confidence intervals in the (A0,α)(A_0, \alpha) plane, as well as one-dimensional probability distribution functions for models parameter. The general conclusion is that SNIa data strongly support the Chaplygin gas (with α=1\alpha = 1). Extending our analysisby relaxing the flat prior lead to the result that even though the best fitted values of Ωk\Omega_k are formally non-zero, still they are close to flat case. It should be viewed as an advantage of the GCG model since in similar analysisof Λ\LambdaCDM model high negative value of Ωk\Omega_{k} were found to be bestfitted to the data and independent inspiration from CMBR and extragalactic astronomy has been invoked to fix the curvature problem. Our results show clearly that in Generalized Chaplygin Gas cosmology distant z>1z >1 supernovae should be brighter than in Λ\LambdaCDM model.This prediction seems to be confirmed with new Riess high redshift SNIa sample. Moreover, we argue that with the future SNAP data it would be possible to differentiate between models with various value of α\alpha parameter and/or discriminated between GCG, Cardassian and Λ\LambdaCDM modelsComment: 54 pages 29 figures improved version analysis flat prior relaxed high redshift Riess SNIa sample include

    Chaplygin Gravitodynamics

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    We consider a new approach for gravity theory coupled to Chaplygin matter in which the {\it{relativistic}} formulation of the latter is of crucial importance. We obtain a novel form of matter with dust like density ((volume)1)(\sim (volume)^{-1}) and negative pressure. We explicitly show that our results are compatible with a relativistic generalization of the energy conservation principle, derived here.Comment: Title changed, Revised version,N o change in conclusions, Journal ref.: MPL A21 (2006)1511-151

    Remarks on the Generalized Chaplygin Gas

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    We have developed an action formulation for the Generalized Chaplygin Gas (GCG). The most general form for the nonrelativistic GCG action is derived consistent with the equation of state. We have also discussed a relativistic formulation for GCG by providing a detailed analysis of the Poincare algebra.Comment: References addede

    Quasi-Chaplygin Systems and Nonholonimic Rigid Body Dynamics

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    We show that the Suslov nonholonomic rigid body problem can be regarded almost everywhere as a generalized Chaplygin system. Furthermore, this provides a new example of a multidimensional nonholonomic system which can be reduced to a Hamiltonian form by means of Chaplygin reducing multiplier. Since we deal with Chaplygin systems in the local sense, the invariant manifolds of the integrable examples are not necessary tori.Comment: minor changes, to appear in Letters in Mathematical Physic

    Chaplygin electron gas model

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    We provide a new electromagnetic mass model admitting Chaplygin gas equation of state. We investigate three specializations, the first characterized by a vanishing effective pressure, the second provided with a constant effective density and the third is described by a constant effective pressure. For these specializations two particular cases are discussed. In addition, for specialization I, case I we found isotropic coordinate as well as Kretschmann scalar, and for specialization III, case II two special scenarios have been studied.Comment: LaTex, some typos correcte

    Some new class of Chaplygin Wormholes

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    Some new class of Chaplygin wormholes are investigated in the framework of a Chaplygin gas with equation of state p=Aρ p = - \frac{A}{\rho}, A>0A>0. Since empty spacetime (p=ρ=0 p = \rho = 0 ) does not follow Chaplygin gas, so the interior Chaplygin wormhole solutions will never asymptotically flat. For this reason, we have to match our interior wormhole solution with an exterior vacuum solution i.e. Schwarzschild solution at some junction interface, say r=a r = a . We also discuss the total amount of matter characterized by Chaplygin gas that supplies fuel to construct a wormhole.Comment: 14 pages, 12 figures, Accepted for publication in Mod.Phys.Lett.

    Dilaton thin-shell wormholes supported by a generalized Chaplygin gas

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    In this article, we construct spherical thin-shell wormholes with charge in dilaton gravity. The exotic matter required for the construction is provided by a generalized Chaplygin gas. We study the stability under perturbations preserving the symmetry. We find that the increase of the coupling between the dilaton and the electromagnetic fields reduces the range of the parameters for which stable configurations are possible.Comment: 14 pages, 6 figures. v3: typos correcte
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