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  • The area of a rough black hole The area of a rough black hole
    Barrow, John D. Physics letters. B, 09/2020, Volume: 808
    Journal Article
    Peer reviewed
    Open access

    We investigate the consequences for the black hole area of introducing fractal structure for the horizon geometry. We create a three-dimensional spherical analogue of a ‘Koch Snowflake’ using a ...
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2.
  • Large-scale stability and a... Large-scale stability and astronomical constraints for coupled dark-energy models
    Yang, Weiqiang; Pan, Supriya; Barrow, John D. Physical review. D, 02/2018, Volume: 97, Issue: 4
    Journal Article
    Peer reviewed
    Open access

    We study large-scale inhomogeneous perturbations and instabilities of interacting dark-energy models. Past analysis of large-scale perturbative instabilities has shown that we can only test ...
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3.
  • Graduated dark energy: Obse... Graduated dark energy: Observational hints of a spontaneous sign switch in the cosmological constant
    Akarsu, Özgür; Barrow, John D.; Escamilla, Luis A. ... Physical review. D, 03/2020, Volume: 101, Issue: 6
    Journal Article
    Peer reviewed
    Open access

    We study the cosmological constant (Λ) in the standard Λ cold dark matter model by introducing the graduated dark energy (gDE) characterized by a minimal dynamical deviation from the null inertial ...
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4.
  • Finite action principle rev... Finite action principle revisited
    Barrow, John D. Physical review. D, 01/2020, Volume: 101, Issue: 2
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    We reconsider and extend the cosmological predictions that can be made under the assumption that the total action of the Universe is finite. When initial and final singularities in curvature ...
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5.
  • Big Bang Nucleosynthesis co... Big Bang Nucleosynthesis constraints on Barrow entropy
    Barrow, John D.; Basilakos, Spyros; Saridakis, Emmanuel N. Physics letters. B, 04/2021, Volume: 815
    Journal Article
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    Open access

    We use Big Bang Nucleosynthesis (BBN) data in order to impose constraints on the exponent of Barrow entropy. The latter is an extended entropy relation arising from the incorporation of ...
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6.
  • Observational constraints o... Observational constraints on new exact inflationary scalar-field solutions
    Barrow, John D.; Paliathanasis, Andronikos Physical review. D, 10/2016, Volume: 94, Issue: 8
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    An algorithm is used to generate new solutions of the scalar-field equations in homogeneous and isotropic universes. Solutions can be found for pure scalar fields with various potentials in the ...
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7.
  • Friedmann-like universes wi... Friedmann-like universes with torsion
    Kranas, Dimitrios; Tsagas, Christos G.; Barrow, John D. ... The European physical journal. C, Particles and fields, 04/2019, Volume: 79, Issue: 4
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    We consider spatially homogeneous and isotropic cosmologies with non-vanishing torsion, which assumes a specific form due to the high symmetry of these universes. Using covariant and metric-based ...
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8.
  • Conjecture about the genera... Conjecture about the general cosmological solution of Einstein’s equations
    Barrow, John D. Physical review. D, 07/2020, Volume: 102, Issue: 2
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    Open access

    We introduce consideration of a new factor, synchronization of spacetime mixmaster oscillations, that may play a simplifying role in understanding the nature of the general inhomogeneous cosmological ...
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9.
  • Non-Euclidean Newtonian cos... Non-Euclidean Newtonian cosmology
    Barrow, John D Classical and quantum gravity, 06/2020, Volume: 37, Issue: 12
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    We formulate and solve the problem of Newtonian cosmology under the assumption that the absolute space of Newton is non-Euclidean. In particular, we focus on the negatively-curved hyperbolic space, ...
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  • Szekeres universes with hom... Szekeres universes with homogeneous scalar fields
    Barrow, John D.; Paliathanasis, Andronikos The European physical journal. C, Particles and fields, 09/2018, Volume: 78, Issue: 9
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    We consider the existence of an “inflaton” described by an homogeneous scalar field in the Szekeres cosmological metric. The gravitational field equations are reduced to two families of solutions ...
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