Tsallis entropy
In 1988, Tsallis postulated a generalization of the Boltzmann–Gibbs–Shannon entropy, now popularly called the Tsallis entropy, and discussed its mathematical. ,由 N Kumar 著作 · 2024 — We study the estimation of Tsallis entropy of a finite number of independent populations, each following an exponential distribution with the same scale ... ,由 G Alomani 著作 · 2023 · 被引用 7 次 — The entropy of Tsallis is a different measure of uncertainty for the Shannon entropy. The present work aims to study some additional ... ,2013年11月13日 — As an entropy-like measure applied to probability distributions, the Tsallis entropy has the property that, for two independent random variables ... ,2024年1月4日 — Tsallis entropy can explain natural phenomena that turn out to be surprisingly linked to the transitions from regular to chaotic behaviours. ,Tsallis entropy, Sq, is the basis of the so called nonextensive statistical mechanics, which generalizes the Boltzmann-Gibbs theory. Tsallis statistics has been ... ,由 AR Plastino 著作 · 1993 · 被引用 735 次 — It is shown that recourse to Tsallis' generalized entropy makes it possible to find sensible distribution functions for stellar polytropes, while that of ... ,由 R Sneddon 著作 · 2007 · 被引用 44 次 — The Tsallis entropy is nonadditive, a description also referred to as nonextensive. It was first introduced by Havrda and Charvát and examined in depth by Aczél ... ,The Tsallis entropy is a generalization of the standard Boltzmann–Gibbs entropy. It is proportional to the expectation of the q-logarithm of a distribution. ,由 R D'Agostino 著作 · 2024 · 被引用 1 次 — Abstract:We investigate the gravitational origin of the Tsallis entropy, characterized by the nonadditive index -delta.
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 Tsallis entropy 相關參考資料
1 Introduction to Tsallis Entropy Theory
In 1988, Tsallis postulated a generalization of the Boltzmann–Gibbs–Shannon entropy, now popularly called the Tsallis entropy, and discussed its mathematical. https://www.routledge.com Estimation of Tsallis entropy for exponentially distributed ...
由 N Kumar 著作 · 2024 — We study the estimation of Tsallis entropy of a finite number of independent populations, each following an exponential distribution with the same scale ... https://arxiv.org Further Properties of Tsallis Entropy and Its Application
由 G Alomani 著作 · 2023 · 被引用 7 次 — The entropy of Tsallis is a different measure of uncertainty for the Shannon entropy. The present work aims to study some additional ... https://www.mdpi.com Motivation for the use of Tsallis entropy
2013年11月13日 — As an entropy-like measure applied to probability distributions, the Tsallis entropy has the property that, for two independent random variables ... https://physics.stackexchange. Obtaining Tsallis entropy at the onset of chaos
2024年1月4日 — Tsallis entropy can explain natural phenomena that turn out to be surprisingly linked to the transitions from regular to chaotic behaviours. https://researchoutreach.org Special Issue : Tsallis Entropy
Tsallis entropy, Sq, is the basis of the so called nonextensive statistical mechanics, which generalizes the Boltzmann-Gibbs theory. Tsallis statistics has been ... https://www.mdpi.com Stellar polytropes and Tsallis' entropy
由 AR Plastino 著作 · 1993 · 被引用 735 次 — It is shown that recourse to Tsallis' generalized entropy makes it possible to find sensible distribution functions for stellar polytropes, while that of ..... https://www.sciencedirect.com The Tsallis entropy of natural information
由 R Sneddon 著作 · 2007 · 被引用 44 次 — The Tsallis entropy is nonadditive, a description also referred to as nonextensive. It was first introduced by Havrda and Charvát and examined in depth by Aczé... https://www.sciencedirect.com Tsallis entropy
The Tsallis entropy is a generalization of the standard Boltzmann–Gibbs entropy. It is proportional to the expectation of the q-logarithm of a distribution. https://en.wikipedia.org [2408.13638] Lagrangian formulation of the Tsallis entropy
由 R D'Agostino 著作 · 2024 · 被引用 1 次 — Abstract:We investigate the gravitational origin of the Tsallis entropy, characterized by the nonadditive index -delta. https://arxiv.org |