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Fractional derivatives for physicist...
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Uchaikin, V. V.
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Fractional derivatives for physicists and engineers.. Volume II,. Applications
Record Type:
Electronic resources : Monograph/item
Title/Author:
Fractional derivatives for physicists and engineers./ by Vladimir V. Uchaikin.
remainder title:
Applications
Author:
Uchaikin, V. V.
Published:
Singapore :Springer Nature Singapore : : 2025.,
Description:
xxi, 465 p. :ill., digital ;24 cm.
[NT 15003449]:
Applications of Fractional derivatives -- Fractional Derivatives -- Stable statistics -- Fractional differential equations -- Continuum Mechanics -- Porous Media -- Electrodynamics and thermodynamics -- Quantum Mechanics -- Plasma Dynamics -- Cosmic Rays -- Self-similar stochasticity.
Contained By:
Springer Nature eBook
Subject:
Fractional calculus. -
Online resource:
https://doi.org/10.1007/978-981-96-0582-8
ISBN:
9789819605828
Fractional derivatives for physicists and engineers.. Volume II,. Applications
Uchaikin, V. V.
Fractional derivatives for physicists and engineers.
Volume II,Applications[electronic resource] /Applicationsby Vladimir V. Uchaikin. - Singapore :Springer Nature Singapore :2025. - xxi, 465 p. :ill., digital ;24 cm. - Nonlinear physical science,1867-8459. - Nonlinear physical science..
Applications of Fractional derivatives -- Fractional Derivatives -- Stable statistics -- Fractional differential equations -- Continuum Mechanics -- Porous Media -- Electrodynamics and thermodynamics -- Quantum Mechanics -- Plasma Dynamics -- Cosmic Rays -- Self-similar stochasticity.
This book brings new perspectives in front of the reader dealing with turbulence and semiconductors, plasma and thermodynamics, mechanics and quantum optics, nanophysics and astrophysics. The first derivative of a particle coordinate means its velocity, the second means its acceleration, but what does a fractional order derivative mean? Where does it come from, how does it work, where does it lead to? The two-volume book written on high didactic level answers these questions. The first volume (ISBN: 978-3-642-33910-3) contains a clear introduction into such a modern branch of analysis as fractional calculus. This second volume develops a wide panorama of applications of the fractional calculus to various physical problems. This book is addressed to students, engineers and physicists, specialists in theory of probability and statistics, in mathematical modeling and numerical simulations, to everybody who doesn't wish to stay apart from the new mathematical methods becoming more and more popular.
ISBN: 9789819605828
Standard No.: 10.1007/978-981-96-0582-8doiSubjects--Topical Terms:
898980
Fractional calculus.
LC Class. No.: QA314
Dewey Class. No.: 515.83
Fractional derivatives for physicists and engineers.. Volume II,. Applications
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Applications of Fractional derivatives -- Fractional Derivatives -- Stable statistics -- Fractional differential equations -- Continuum Mechanics -- Porous Media -- Electrodynamics and thermodynamics -- Quantum Mechanics -- Plasma Dynamics -- Cosmic Rays -- Self-similar stochasticity.
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This book brings new perspectives in front of the reader dealing with turbulence and semiconductors, plasma and thermodynamics, mechanics and quantum optics, nanophysics and astrophysics. The first derivative of a particle coordinate means its velocity, the second means its acceleration, but what does a fractional order derivative mean? Where does it come from, how does it work, where does it lead to? The two-volume book written on high didactic level answers these questions. The first volume (ISBN: 978-3-642-33910-3) contains a clear introduction into such a modern branch of analysis as fractional calculus. This second volume develops a wide panorama of applications of the fractional calculus to various physical problems. This book is addressed to students, engineers and physicists, specialists in theory of probability and statistics, in mathematical modeling and numerical simulations, to everybody who doesn't wish to stay apart from the new mathematical methods becoming more and more popular.
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