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Tsallis and Kaniadakis statistics from a point of view of the holographic equipartition law

机译:Tsallis和Kaniadakis从统计数据的角度来看   全息均分法

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摘要

In this work, we have illustrated the difference between both Tsallis andKaniadakis entropies through cosmological models obtained from the formalismproposed by Padmanabhan, which is called holographic equipartition law. Similarto the formalism proposed by Komatsu, we have obtained an extra drivingconstant term in the Friedmann equation if we deform the Tsallis entropy byKaniadakis' formalism. We have considered initially Tsallis entropy as theBlack Hole (BH) area entropy. This constant term may lead the universe to be inan accelerated mode. On the other hand, if we start with the Kaniadakis entropyas the BH area entropy and then by modifying the Kappa expression by Tsallis'formalism, the same constant, which shows that the universe have anacceleration was obtained. In an opposite limit, no driving inflation term ofthe early universe was derived from both deformations.
机译:在这项工作中,我们通过从帕德曼纳罕提出的形式主义(称为全息等分定律)获得的宇宙学模型,说明了Tsallis和Kaniadakis熵之间的差异。与小松提出的形式主义相似,如果我们通过卡尼亚达基斯的形式主义使Tsallis熵变形,则在Friedmann方程中获得了一个额外的驱动常数项。我们最初将Tsallis熵视为黑洞(BH)区域熵。这个常数项可能导致宇宙进入加速模式。另一方面,如果我们从Kaniadakis熵开始,BH区域熵,然后通过Tsallis形式主义修改Kappa表达式,则该常数不变,这表明获得了宇宙加速。在相反的极限下,两种变形都没有得出早期宇宙的驱动膨胀项。

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