2021
DOI: 10.1088/1475-7516/2021/12/032
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Barrow Entropy Cosmology: an observational approach with a hint of stability analysis

Abstract: In this work, we use an observational approach and dynamical system analysis to study the cosmological model recently proposed by Saridakis (2020), which is based on the modification of the entropy-area black hole relation proposed by Barrow (2020). The Friedmann equations governing the dynamics of the Universe under this entropy modification can be calculated through the gravity-thermodynamics conjecture. We investigate two models, one considering only a matter component and the other including matter and rad… Show more

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Cited by 43 publications
(19 citation statements)
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“…∆. In particular, we find the upper limit ∆ 0.001 at 1σ, tighter than cosmological constraints requiring ∆ 0.1888 [409,410], but weaker than Big Bang Nucleosynthesis constraints requiring ∆ 1.4 × 10 −4 [411]. At 2σ, we have the weaker constraint ∆ 0.035, which is nonetheless still stronger than the cosmological one.…”
Section: T Barrow Entropy Modifications To the Schwarzschild Metriccontrasting
confidence: 61%
“…∆. In particular, we find the upper limit ∆ 0.001 at 1σ, tighter than cosmological constraints requiring ∆ 0.1888 [409,410], but weaker than Big Bang Nucleosynthesis constraints requiring ∆ 1.4 × 10 −4 [411]. At 2σ, we have the weaker constraint ∆ 0.035, which is nonetheless still stronger than the cosmological one.…”
Section: T Barrow Entropy Modifications To the Schwarzschild Metriccontrasting
confidence: 61%
“…Additionally, one can apply Barrow entropy to the holographic principle, obtaining Barrow holographic dark energy [35][36][37][38][39]. Hence, one can confront the above constructions with observational data end amongst others extract constraints on the Barrow exponent [40][41][42][43]. As expected, in all these studies deviations from the BH entropy are found to be relatively small.…”
Section: Introductionmentioning
confidence: 58%
“…( 2), in line with most literature. Cosmological and black hole shadow constraints (assuming a fixed δ) has put an upper bound on δ, which is typically δ O(10 −3 ) or O(10 −4 ) [4][5][6][7][8][9].…”
Section: Introduction: Barrow Entropy and Quantum Gravitymentioning
confidence: 99%