English

Constraining $f(Q,\mathcal{L}_{m})$ gravity with redshift-dependent pressure: Insights from observational probes

General Relativity and Quantum Cosmology 2025-08-08 v1 High Energy Physics - Theory

Abstract

We explore the late time cosmological dynamics of the Universe within the framework of f(Q,Lm)f(Q,\mathcal{L}_{m}) gravity by considering the specific form f(Q,Lm)=Q+2Lm+γf(Q, \mathcal{L}_m)=-Q+2\mathcal{L}_m+\gamma. To describe the cosmic pressure evolution, a redshift dependent parametrization of p(z)=α+βz1+zp(z)=\alpha+\frac{\beta z}{1+z} is introduced. MCMC analysis is performed using a combined datasets from Hubble (4646 points), BAO (1515 points including DESI DR2) and Pantheon++ (17011701 SNe Ia), the model parameters are constrained as H0=67.94760.7523+0.7534H_{0}=67.9476^{+0.7534}_{-0.7523} (km/s/Mpc), α=0.00020.0208+0.0211\alpha=-0.0002^{+0.0211}_{-0.0208}, β=0.00010.0404+0.0410\beta=-0.0001^{+0.0410}_{-0.0404} and γ=0.00020.0602+0.0599\gamma=0.0002^{+0.0599}_{-0.0602}. The model predicts a transition from deceleration to acceleration at ztr0.493z_{tr} \approx 0.493 with present values q0=0.255q_{0}=-0.255 and ω0=0.9001\omega_{0}=-0.9001. The evolution of energy density and pressure aligns with observational expectations. An analysis of energy conditions shows that NEC and DEC are satisfied, while SEC is violated, consistent with late time acceleration. Moreover, the slow roll parameters ϵ1\epsilon_{1} and ϵ2\epsilon_{2} confirm a smooth inflationary regime. These results demonstrate the capability of the model to unify early Universe inflation with the current phase of cosmic acceleration.

Keywords

Cite

@article{arxiv.2508.04738,
  title  = {Constraining $f(Q,\mathcal{L}_{m})$ gravity with redshift-dependent pressure: Insights from observational probes},
  author = {Amit Samaddar and S. Surendra Singh},
  journal= {arXiv preprint arXiv:2508.04738},
  year   = {2025}
}

Comments

15 pages, 7 figures