On the Kaniadakis Distributions Applied in Statistical Physics and Natural Sciences

Constitutive relations are fundamental and essential to characterize physical systems. By utilizing the κ-deformed functions, some constitutive relations are generalized. We here show some applications of the Kaniadakis distributions, based on the inverse hyperbolic sine function, to some topics bel...

Full description

Saved in:
Bibliographic Details
Published inEntropy (Basel, Switzerland) Vol. 25; no. 2; p. 292
Main Authors Wada, Tatsuaki, Scarfone, Antonio Maria
Format Journal Article
LanguageEnglish
Published Switzerland MDPI AG 04.02.2023
MDPI
Subjects
Biology
constitutive relations
Constitutive relationships
contact density dynamics
Functions, Exponential
Functions, Inverse
Game theory
Geometry
Gompertz rule
Hyperbolic functions
Lotka–Volterra equations
Mathematical models
Methods
Mortality
Pandemics
Statistical mechanics
Statistical physics
Trigonometric functions
Trigonometrical functions
κ-deformed functions
Japan
Lotka–Volterra equations
Gompertz rule
constitutive relations
contact density dynamics
κ-deformed functions
Online AccessGet full text

Cover

More Information
Summary:Constitutive relations are fundamental and essential to characterize physical systems. By utilizing the κ-deformed functions, some constitutive relations are generalized. We here show some applications of the Kaniadakis distributions, based on the inverse hyperbolic sine function, to some topics belonging to the realm of statistical physics and natural science.
Bibliography:ObjectType-Article-1
SourceType-Scholarly Journals-1
ObjectType-Feature-2
content type line 23
ISSN:1099-4300
1099-4300
DOI:10.3390/e25020292