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Tsallis cosmology and its applications in dark matter physics with focus on IceCube high-energy neutrino data

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arxiv 2206.12910 v1 pith:KLMICHJ4 submitted 2022-06-26 hep-th astro-ph.HEcond-mat.stat-mechgr-qc

classification hep-thastro-ph.HEcond-mat.stat-mechgr-qc
keywords tsallisdarkmatterthermodynamicsconventionalcosmologydatadiscrepancy
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abstract

In this paper we employ a recent proposal of C. Tsallis and formulate the first law of thermodynamics for gravitating systems in terms of the extensive but non-additive entropy. We pay a particular attention to an integrating factor for the heat one-form and show that in contrast to conventional thermodynamics it factorizes into thermal and entropic part. Ensuing first law of thermodynamics implies Tsallis cosmology, which is then subsequently used to address the observed discrepancy between current bound on the Dark Matter relic abundance and present IceCube data on high-energy neutrinos. To resolve this contradiction we keep the conventional minimal Yukawa-type interaction between standard model and Dark Matter particles but replace the usual Friedmann field equations with Tsallis-cosmology-based modified Friedmann equations. We show that when the Tsallis scaling exponent $\delta \sim 1.57$ (or equivalently, the holographic scaling exponent $\alpha \sim 3.13$) the aforementioned discrepancy disappears.

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Cited by 3 Pith papers

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  1. The generalized second law as a thermodynamic selection criterion for dynamical dark energy

    gr-qc 2026-08 conditional novelty 6.0 of 10

    The generalized second law imposes complementary bounds on the horizon entropy scaling k in phantom and quintessence regimes, selecting k=2 at a smooth phantom-divide crossing.

  2. Barrow and Tsallis entropies after the DESI DR2 BAO data

    gr-qc 2025-04 conditional novelty 5.0 of 10

    DESI DR2 BAO data, combined with supernovae and cosmic chronometers, favor a negative Barrow entropy parameter that corresponds to mildly phantom dark energy, but Lambda-CDM is still slightly preferred by information ...

  3. Effective matter sectors from modified entropies

    gr-qc 2025-11 conditional novelty 4.0 of 10

    Choosing a modified entropy S(r) fixes a metric f(r)=1-4πM/S'(r), and the Einstein tensor of that metric acts as an anisotropic effective fluid.

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