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Observational constraints on Modified Chaplygin Gas from Large Scale Structure
Cosmology and Nongalactic Astrophysics · Submitted 24 Oct 2014
abstract compiled · 2026-09-23 · no language-model review
The authors' main claim It is noted that MCG models satisfactorily accommodate an accelerating phase followed by a matter dominated phase of the universe.
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The paper's own sentences, arranged. Each label is drawn from a closed vocabulary; the number beside it is the probability the classifier gave that label. Numbers in the tables are the authors', checked by code. No sentence in this record was written by a model.
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The abstract, sentence by sentence
We study cosmological models with modified Chaplygin gas (in short, MCG) to determine observational constraints on its EoS parameters. The observational data of the background and the growth tests are employed. The background test data namely, H(z)-z data, CMB shift parameter, Baryonic acoustic oscillations (BAO) peak parameter, SN Ia data are considered to study the dynamical aspects of the universe. The growth test data we employ here consists of the linear growth function for the large scale structures of the universe, models are explored assuming MCG as a candidate for dark energy. Considering the observational growth data for a given range of redshift from the Wiggle-Z measurements and rms mass fluctuations from Ly-$\alpha$ measurements, cosmological models are analyzed numerically to determine constraints on the MCG parameters. In this case, the Wang-Steinhardt ansatz for the growth index $\gamma$ and growth function $f$ (defined as $f=\Omega_{m}^{\gamma} (a)$) are also taken into account for the numerical analysis. The best-fit values of the equation of state parameters obtained here are used to study the variation of the growth function ($f$), growth index ($\gamma$), equation of state parameter ($\omega$), squared sound speed $c^2_{s}$ and deceleration parameter with redshift. The observational constraints on the MCG parameters obtained here are then compared with those of the GCG model for viable cosmology. It is noted that MCG models satisfactorily accommodate an accelerating phase followed by a matter dominated phase of the universe. The permitted range of values of the EoS parameters and the associated parameters ($f$, $\gamma$, $\omega$, $\Omega$, $c^2_{s}$, $q$) are compared with those obtained earlier using other observations.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | We study cosmological models with modified Chaplygin gas (in short, MCG) to determine observational constraints on its EoS parameters. | contribution 1.00 | 0.90 | 0.05 | asserted 0.76 |
| s1 | The observational data of the background and the growth tests are employed. | method 0.99 | 0.63 | 0.02 | asserted 0.96 |
| s2 | The background test data namely, H(z)-z data, CMB shift parameter, Baryonic acoustic oscillations (BAO) peak parameter, SN Ia data are considered to study the dynamical aspects of the universe. | method 1.00 | 0.59 | 0.02 | asserted 0.98 |
| s3 | The growth test data we employ here consists of the linear growth function for the large scale structures of the universe, models are explored assuming MCG as a candidate for dark energy. | method 0.97 | 0.76 | 0.03 | asserted 0.83 |
| s4 | Considering the observational growth data for a given range of redshift from the Wiggle-Z measurements and rms mass fluctuations from Ly-$\alpha$ measurements, cosmological models are analyzed numerically to determine constraints on the MCG parameters. | method 0.99 | 0.86 | 0.05 | asserted 0.98 |
| s5 | In this case, the Wang-Steinhardt ansatz for the growth index $\gamma$ and growth function $f$ (defined as $f=\Omega_{m}^{\gamma} (a)$) are also taken into account for the numerical analysis. | method 0.99 | 0.59 | 0.02 | asserted 0.98 |
| s6 | The best-fit values of the equation of state parameters obtained here are used to study the variation of the growth function ($f$), growth index ($\gamma$), equation of state parameter ($\omega$), squared sound speed $c^2_{s}$ and deceleration parameter with redshift. | method 0.62 | 0.90 | 0.09 | asserted 0.97 |
| s7 | The observational constraints on the MCG parameters obtained here are then compared with those of the GCG model for viable cosmology. | contribution 0.37 | 0.81 | 0.11 | asserted 0.86 |
| s8 | It is noted that MCG models satisfactorily accommodate an accelerating phase followed by a matter dominated phase of the universe. | result 0.75 | 0.79 | 0.43 | asserted 0.88 |
| s9 | The permitted range of values of the EoS parameters and the associated parameters ($f$, $\gamma$, $\omega$, $\Omega$, $c^2_{s}$, $q$) are compared with those obtained earlier using other observations. | result 0.75 | 0.67 | 0.14 | asserted 0.91 |
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The paper
Original abstract
We study cosmological models with modified Chaplygin gas (in short, MCG) to determine observational constraints on its EoS parameters. The observational data of the background and the growth tests are employed. The background test data namely, H(z)-z data, CMB shift parameter, Baryonic acoustic oscillations (BAO) peak parameter, SN Ia data are considered to study the dynamical aspects of the universe. The growth test data we employ here consists of the linear growth function for the large scale structures of the universe, models are explored assuming MCG as a candidate for dark energy. Considering the observational growth data for a given range of redshift from the Wiggle-Z measurements and rms mass fluctuations from Ly-$\alpha$ measurements, cosmological models are analyzed numerically to determine constraints on the MCG parameters. In this case, the Wang-Steinhardt ansatz for the growth index $\gamma$ and growth function $f$ (defined as $f=\Omega_{m}^{\gamma} (a)$) are also taken into account for the numerical analysis. The best-fit values of the equation of state parameters obtained here are used to study the variation of the growth function ($f$), growth index ($\gamma$), equation of state parameter ($\omega$), squared sound speed $c^2_{s}$ and deceleration parameter with redshift. The observational constraints on the MCG parameters obtained here are then compared with those of the GCG model for viable cosmology. It is noted that MCG models satisfactorily accommodate an accelerating phase followed by a matter dominated phase of the universe. The permitted range of values of the EoS parameters and the associated parameters ($f$, $\gamma$, $\omega$, $\Omega$, $c^2_{s}$, $q$) are compared with those obtained earlier using other observations.
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How the literature uses it
7 arXiv papers cite this in 14 sentences
Papers whose main result relates to this one's
States the same result 1 paper
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We note that MCG satisfactorily accommodates an accelerating phase followed by a matter dominated universe.
Observational Constraints on Modified Chaplygin Gas from Cosmic Growth · 0.99
Papers citing it · 10 sentences without a confident label
Uses its data or values 1 paper
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The values of the parameters obtained in this way [ref] satisfy the relations: $A_S≈0.8$, $B≤0.1$, and $α≤0.2$.
APPLIED COSMOGRAPHY: A Pedagogical Review · Chaplygin gas · 0.89
Compares with it 1 paper
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These estimates for the MCG model should be compared with similar results for this model in papers [ref] .
Observational constraints on cosmological models with Chaplygin gas and quadratic equation of state · Modified Chaplygin gas · 0.99
Cites it as background 2 papers
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The first category is usually inside the framework of general relativity and based on a particular form of matter/field, such as quintessence [ref] , k-essence [ref] and Chaplygin gas (CG) [ref] or other fields/interactions.
Constraining Chaplygin models using diffuse supernova neutrino background · Introduction · 0.99
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Some of the most famous are the so-called variable Chaplygin gas model [ref] (where the parameter $A$ appearing of <ref> is promoted to a $ϕ$-dependent function), the new generalized Chaplygin gas model [ref] (where $A$ is $a$-dependent), the modified Chaplygin gas model [ref] (where a term linear in $ρ$ is added in <ref>) or the Extended Chaplygin gas model [ref] (where a series of positive powers of $ρ$ is included in <ref>).
Hamilton-Jacobi formalism for Generalized Chaplygin Gas models · Discussion and conclusions · 0.93
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