1,367 research outputs found

    Probing for the Cosmological Parameters with PLANCK Measurement

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    We investigate the constraints on cosmological parameters especially for EoS of dark energy, inflationary parameters, neutrino mass and curvature of universe using simulated Planck data. Firstly we determine cosmological parameters with current observations including ESSENCE, WMAP3, Boomerang-2K2, CBI, VSA, ACBAR, SDSS LRG and 2dFGRS, and take best-fit model as the fiducial model in simulations. In simulations we pay attention to the effects of dynamical dark energy in determination of cosmological parameters. We add simulated SNAP data to do all the simulations. Using present data, we find Quintom dark energy model is mildly favored while \LambdaCDM remains a good fit. In the framework of dynamical dark energy, the constraints on inflationary parameters, m_{\nu} and \Omega_{K} become weak compared with the constraints in \LambdaCDM. Intriguingly, we find that the inflationary models with a "blue" tilt, which are excluded about 2\sigma in \LambdaCDM model, are well within 2\sigma region with the presence of the dynamics of dark energy. The upper limits of neutrino mass are weakened by a factor of 2 (95% C.L.), say, m_{\nu}<1.59 eV and m_{\nu}<1.53 eV for two forms of parametrization of the equation of state of dark energy. The flat universe is a good fit to the current data, namely, |\Omega_{K}|<0.03 (95% C.L.). With the simulated Planck and SNAP data, dynamical dark energy and \LambdaCDM might be distinguished at 4\sigma. And uncertainties of inflationary parameters, m_{\nu} and \Omega_{K} can be reduced obviously. We also constrain the rotation angle \Delta\alpha, denoting possible cosmological CPT violation, with simulated Planck and CMBpol data and find that our results are much more stringent than current constraint and will verify cosmological CPT symmetry with a higher precision. (Abridged)Comment: 15 pages, 8 figures and 3 tables, Accepted for publication in Int.J.Mod.Phys.

    Determining Cosmological Parameters with Latest Observational Data

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    In this paper, we combine the latest observational data, including the WMAP five-year data (WMAP5), BOOMERanG, CBI, VSA, ACBAR, as well as the Baryon Acoustic Oscillations (BAO) and Type Ia Supernoave (SN) "Union" compilation (307 sample) to determine the cosmological parameters. Our results show that the Λ\LambdaCDM model remains a good fit to the current data. In a flat universe, we obtain the tight limit on the constant EoS of dark energy as, w=0.977±0.056w=-0.977\pm0.056 (1σ1 \sigma). For the dynamical dark energy models with time evolving EoS, we find that the best-fit values are w0=1.08w_0=-1.08 and w1=0.368w_1=0.368, implying the preference of Quintom model whose EoS gets across the cosmological constant boundary. For the curvature of universe, our results give 0.012<Ωk<0.009-0.012<\Omega_k<0.009 (95% C.L.) when fixing w_{\DE}=-1. When considering the dynamics of dark energy, the flat universe is still a good fit to the current data. Regarding the neutrino mass limit, we obtain the upper limits, mν<0.533\sum m_{\nu}<0.533 eV (95% C.L.) within the framework of the flat Λ\LambdaCDM model. When adding the SDSS Lyman-α\alpha forest power spectrum data, the constraint on mν\sum m_{\nu} can be significantly improved, mν<0.161\sum m_{\nu}<0.161 eV (95% C.L.). Assuming that the primordial fluctuations are adiabatic with a power law spectrum, within the Λ\LambdaCDM model, we find that the upper limit on the ratio of the tensor to scalar is r<0.200r<0.200 (95% C.L.) and the inflationary models with the slope ns1n_s\geq1 are excluded at more than 2σ2 \sigma confidence level. However, in the framework of dynamical dark energy models, the allowed region in the parameter space of (nsn_s,rr) is enlarged significantly. Finally, we find no evidence for the large running of the spectral index. (Abridged)Comment: 8 pages, 5 figures, 2 tables, More discussion on NE

    A new adaptive multiple modelling approach for non-linear and non-stationary systems

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    This paper proposes a novel adaptive multiple modelling algorithm for non-linear and non-stationary systems. This simple modelling paradigm comprises K candidate sub-models which are all linear. With data available in an online fashion, the performance of all candidate sub-models are monitored based on the most recent data window, and M best sub-models are selected from the K candidates. The weight coefficients of the selected sub-model are adapted via the recursive least square (RLS) algorithm, while the coefficients of the remaining sub-models are unchanged. These M model predictions are then optimally combined to produce the multi-model output. We propose to minimise the mean square error based on a recent data window, and apply the sum to one constraint to the combination parameters, leading to a closed-form solution, so that maximal computational efficiency can be achieved. In addition, at each time step, the model prediction is chosen from either the resultant multiple model or the best sub-model, whichever is the best. Simulation results are given in comparison with some typical alternatives, including the linear RLS algorithm and a number of online non-linear approaches, in terms of modelling performance and time consumption

    Testing CPT Symmetry with CMB Measurements: Update after WMAP5

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    In this Letter we update our previous result on the test of CPT symmetry with Cosmic Microwave Background (CMB) measurements. A CPT violating interaction in the photon sector LcspμAνF~μν{\cal L}_{cs} \sim p_{\mu}A_{\nu}\tilde F^{\mu\nu} gives rise to a rotation of the polarization vectors of the propagating CMB photons. Recently the WMAP group used the newly released polarization data of WMAP5 to measure this rotation angle Δα\Delta\alpha and obtained Δα=1.7±2.1\Delta\alpha=-1.7\pm2.1 deg (1σ1\sigma). However, in their analysis the BOOMERanG 2003 data is not included. Here we revisit this issue by combining the full data of WMAP5 and BOOMERanG 2003 angular power spectra for the measurement of this rotation angle Δα\Delta\alpha and find that Δα=2.6±1.9\Delta\alpha=-2.6\pm1.9 deg at a 68% confidence level.Comment: 3 pages, 1 figure, Some typos are correcte

    Overcoming the Circular Problem for \gamma-ray Bursts in Cosmological Global Fitting Analysis

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    Due to the lack of low redshift long Gamma-Ray Bursts (GRBs), the circular problem has been a severe obstacle for using GRBs as cosmological candles. In this paper, we present a new method to deal with such a problem in MCMC global fitting analysis. Assuming that a certain type of correlations between different observables exists in a subsample of GRBs, for the parameters involved in the correlation relation, we treat them as free parameters and determine them simultaneously with cosmological parameters through MCMC analysis on GRB data together with other observational data. Then the circular problem is naturally eliminated in this procedure. We take the Ghirlanda relation as an example while keeping in mind the debate about its physical validity. Together with SNe Ia, WMAP and SDSS data, we include 27 GRBs with the reported Ghirlanda relation in our study, and perform MCMC global fitting. We consider the Λ\LambdaCDM model and dynamical dark energy models. In each case, in addition to the constraints on the relevant cosmological parameters, we obtain the best fit values as well as the distributions of the correlation parameters AA and CC. We find that the observational data sets other than GRBs can affect AA and CC considerably through their degeneracies with the cosmological parameters. The results on AA and CC for different cosmological models are in well agreement within 1σ1\sigma range. The best fit value of AA in all models being analyzed is A1.53A\sim 1.53 with σ0.08\sigma \sim 0.08. For CC, we have the best value in the range of 0.940.980.94-0.98 with σ0.1\sigma\sim 0.1. It is also noted that the distributions of AA and CC are generally broader than the priors used in many studies in literature. (Abriged)Comment: 9 pages, 2 figures, 2 tables, Accepted for publication in Ap

    Probing for dynamics of dark energy and curvature of universe with latest cosmological observations

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    We use the newly released 182 Type Ia supernova data combined with the third-year Wilkinson Microwave Anisotropic Probe data (WMAP3) and large scale structure (LSS) information including SDSS and 2dFGRS to constrain the dark energy equation of state (EoS) as well as the curvature of universe ΩK\Omega_K. Using the full dataset of Cosmic Microwave Background (CMB) and LSS rather than the shift parameter and linear growth factor, we make a Markov Chain Monte Carlo (MCMC) global fit, while paying particular attention to the dark energy perturbation. Parameterizing the EoS as wDE(a)=w0+w1(1a)w_{DE}(a) = w_{0} + w_{1}(1-a), we find the best fit of (w0,w1w_0,w_1) is (1.053,0.944-1.053,0.944) and for wDE(a)=w0+w1sin(3/2πln(a))w_{DE}(a) = w_{0} + w_{1}\sin({3/2}\pi \ln(a)), the best fit for (w0,w1w_0,w_1) is (1.614,1.046-1.614,-1.046). We find that a flat universe is a good approximation, namely, ΩK>0.06|\Omega_K|>0.06 has been excluded by 2σ\sigma yet the inclusion of ΩK\Omega_K can affect the measurement of DE parameters owing to their correlation and the present systematic effects of SNIa measurements.Comment: The wrongly-generated last page of pdf file is remove

    On using the WMAP distance priors in constraining the time evolving equation of state of dark energy

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    Recently, the WMAP group has published their five-year data and considered the constraints on the time evolving equation of state of dark energy for the first time from the WMAP distance information. In this paper, we study the effectiveness of the usage of these distance information and find that these compressed CMB information can give similar constraints on dark energy parameters compared with the full CMB power spectrum if dark energy perturbations are included, however, once incorrectly neglecting the dark energy perturbations, the difference of the results are sizable.Comment: 4 pages, 3 figures, 2 table
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