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R. Chaubey

Publications and source records attributed to R. Chaubey.

5 recordsLinked to original sources

Late-Time Cosmic Acceleration in Ho\v{r}ava-Lifshitz Gravity: Observational Evidence from Cosmic Chronometers and Pantheon+SHOES Datasets

We investigate the cosmological implications of Horava-Lifshitz (HL) gravity using a redshift-dependent deceleration parameter of the form $q(z) = q_0 + \frac{q_1 \ln(1+z)}{1 + n\ln(1+z)}$, from which the Hubble parameter $H(z)$ is derived analytically. This parametrization captures the transition from early deceleration to late-time acceleration, with a logarithmic correction governed by $n$ that distinguishes it from standard kinematic models. Model parameters $H_0$, $q_0$, $q_1$, and $n$ are constrained via MCMC using cosmic chronometer (CC) and Pantheon+SHOES datasets, individually and in combination. Across all dataset combinations, $q_0 < 0$, confirming ongoing accelerated expansion. The reconstructed $H(z)$ is consistent with $\Lambda$CDM at low redshifts, with mild deviations at higher redshifts. The $\{r, s\}$ statefinder parameters indicate that the model evolves smoothly, beginning with Chaplygin gas-type behaviour, crossing the $\Lambda$CDM fixed point, and settling into a quintessence-like phase at late times. The $Om(z)$ diagnostic reveals negative slopes throughout, indicating quintessence-like dark energy ($w > -1$). Present-day cosmic age estimates from the individual and combined datasets yield $t_0 \approx 13.7$ Gyr, in agreement with Planck 2018 constraints.

gr-qc

Cosmological Model in $f(R, \mathcal{G})$ Gravity : Stability Analysis and Observational Constraints from DESI DR2

In this article, we examine the dynamical system of the Decoupled Power-law $f(R,\mathcal{G})$ gravity model. This $f(R,G)$ model framework is composed of interactions between dark matter and scalar field through the linear coupling term. The key objective of the present study is to describe the cosmological viability of the modified gravity theory formulated with gravity $ f(R, \mathcal{G}) $. We transform the cosmological equations into an autonomous system of ordinary differential equations by suitable transformation of variables. The decoupled power-law $ f(R,\mathcal{G})$ model governed by $ f(R, \mathcal{G}) = \alpha R^m + \beta \mathcal{G}^n $ has been investigated in detail to characterize the stability properties of the critical points of the autonomous system. The model may explain the late-time accelerating universe expansion corresponding to the attractor in the model. Depending on the effective equation of state parameter values corresponding to the critical points, we study the observational viability of the model using low-redshift observational data, such as observational Hubble data. Furthermore, we investigate the effects of parameters using the effective equation of the state parameter and the statefinder diagnostics. We further investigate the observational viability of the model by constraining its parameters through Markov Chain Monte Carlo (MCMC) analysis of the combined cosmic chronometer, Pantheon+SH0ES, CMB, and DESI DR2 BAO data. The constrained model predicts $H_0 = 69.71 \pm 0.61~\mathrm{km\,s^{-1}\,Mpc^{-1}}$, $q_0=-0.530$ with a transition redshift $z_t=0.646$, and a quintessence-like effective equation of state. The cosmographic parameters and cosmic age are also consistent with $\Lambda$CDM expectations.

gr-qc

Cosmic No-Hair Conjecture In Scalar-Tensor Theories

We have shown that, within the context of Scalar-Tensor theories, the anisotropic Bianchi-type cosmological models evolve towards de Sitter universe. A similar result holds in the case of cosmology in Lyra manifold. Thus the analogue of cosmic no-hair theorem of Wald (1983) hold in both the cases. In fact, during inflation there is no difference between scalar-tensor theories, Lyra's manifold and general relativity (GR).

gr-qc

Bianchi Type-I Universe with Wet Dark Fluid

The Bianchi type-I universe filled with dark energy from a wet dark fluid has been considered. A new equation of state for the dark energy component of the universe has been used. It is modeled on the equation of state $p=γ(ρ-ρ_\star)$ which can describe a liquid, for example water. The exact solutions to the corresponding field equations are obtained in quadrature form. The solution for constant deceleration parameter have been studied in detail for power-law and exponential forms both. The cases $γ=1$ and $γ=0$ have been also analysed.

gr-qc