AbstractIn this letter we discuss two aspects of non-Gaussian statistics. In the first, we show that Maxwell’s first derivation of the stationary distribution function for a dilute gas can be extended in the context of Kaniadakis statistics. In the second, by investigating the stellar system, we study the Kaniadakis analytical relation between the entropic parameter κ and the stellar polytrope index n. We compare also the Kaniadakis relation n=n(κ) with n=n(q) proposed in the Tsallis framework
The Maxwell-Boltzmann and Maxwell-Juttner energy distributions appear frequently in the literature. ...
AbstractIn this Letter we investigate a connection between Kaniadakis power-law statistics and netwo...
We study the maximization of the Tsallis functional at fixed mass and energy in the Hamiltonian Mea...
AbstractIn this letter we discuss two aspects of non-Gaussian statistics. In the first, we show that...
Among nonextensive statistical approaches, those proposed by Constantino Tsallis and Giorgio Kaniada...
Polytropes are self-gravitating fluid spheres used in astrophysics as crude approximation of more re...
Non-Gaussian likelihoods, ubiquitous throughout cosmology, are a direct consequence of nonlinearitie...
A variety of astronomical phenomena appear to not satisfy the ergodic hypothesis in the relevant sta...
The theory of polytropes dealing with the hydrostatic equilibrium structure of gas globes had its or...
International audienceSeveral entropies are generalizing the Shannon entropy and have it as their li...
In a series of notes, we argued that the inverse function Q of a distribution function f(1/T(e-u)) s...
Maxwell's first derivation of the equilibrium distribution function for a dilute gas is generalized ...
By using the Kaniadakis statistics, we discuss the modifications of Newtonian gravity and radial vel...
We have investigated the proof of the H theorem within a manifestly covariant approach by considerin...
We use physical constrains imposed from the H-Theorem and from the negative nature of the heat capac...
The Maxwell-Boltzmann and Maxwell-Juttner energy distributions appear frequently in the literature. ...
AbstractIn this Letter we investigate a connection between Kaniadakis power-law statistics and netwo...
We study the maximization of the Tsallis functional at fixed mass and energy in the Hamiltonian Mea...
AbstractIn this letter we discuss two aspects of non-Gaussian statistics. In the first, we show that...
Among nonextensive statistical approaches, those proposed by Constantino Tsallis and Giorgio Kaniada...
Polytropes are self-gravitating fluid spheres used in astrophysics as crude approximation of more re...
Non-Gaussian likelihoods, ubiquitous throughout cosmology, are a direct consequence of nonlinearitie...
A variety of astronomical phenomena appear to not satisfy the ergodic hypothesis in the relevant sta...
The theory of polytropes dealing with the hydrostatic equilibrium structure of gas globes had its or...
International audienceSeveral entropies are generalizing the Shannon entropy and have it as their li...
In a series of notes, we argued that the inverse function Q of a distribution function f(1/T(e-u)) s...
Maxwell's first derivation of the equilibrium distribution function for a dilute gas is generalized ...
By using the Kaniadakis statistics, we discuss the modifications of Newtonian gravity and radial vel...
We have investigated the proof of the H theorem within a manifestly covariant approach by considerin...
We use physical constrains imposed from the H-Theorem and from the negative nature of the heat capac...
The Maxwell-Boltzmann and Maxwell-Juttner energy distributions appear frequently in the literature. ...
AbstractIn this Letter we investigate a connection between Kaniadakis power-law statistics and netwo...
We study the maximization of the Tsallis functional at fixed mass and energy in the Hamiltonian Mea...