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We consider an Early Dark Energy (EDE) cosmological model, and perform an analysis which takes into account both background and perturbation effects via the parameters $c^{2}_{\rm eff}$ and $c^{2}_{\rm vis}$, representing effective sound speed and viscosity, respectively.
1903
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D. J. Eisenstein, W. Hu, and M. Tegmark, Cosmic complementarity: h 0 h_{0} and ω m \omega_{m} from combining cosmic microwave background experiments and redshift surveys
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S. Perlmutter et al., Measurements of Ω \Omega and Λ \Lambda from 42 High-Redshift Supernovae
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A. Lewis, A. Challinor, and A. Lasenby, Efficient computation of CMB anisotropies in closed FRW models
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M. Chevallier and D. Polarski, Accelerating universes with scaling dark matter
2001
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A. Lewis and S. Bridle, Cosmological parameters from CMB and other data: A Monte Carlo approach
2002
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J. Xia and M. Viel, Early Dark Energy at High Redshifts: Status and Perspectives
2009
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astro-ph/0301623
D. Eisenstein, Large scale structure and future surveys · 2003
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J. Weller and A. M. Lewis, Large scale cosmic microwave background anisotropies and dark energy
2003
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C. Wetterich, Phenomenological parameterization of quintessence
2004
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D. Eisenstein and M. White, Theoretical uncertainty in baryon oscillations
2004
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R. Bean and O. Dore, Probing dark energy perturbations: The Dark energy equation of state and speed of sound as measured by WMAP
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2011
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V. Pettorino, L. Amendola, and C. Wetterich, How early is early dark energy?
2013
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2014
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2014
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2015
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G. Risaliti and E. Lusso, A Hubble diagram for quasars
2015
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2016
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2017
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2019
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