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Fractional Behaviours Modelling: Analysis and Application of Several Unusual Tools

ISBN-13: 9783030967512 / Angielski / Miękka / 2023 / 134 str.

Jocelyn Sabatier; Christophe Farges; Vincent Tartaglione
Fractional Behaviours Modelling: Analysis and Application of Several Unusual Tools Jocelyn Sabatier Christophe Farges Vincent Tartaglione 9783030967512 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Fractional Behaviours Modelling: Analysis and Application of Several Unusual Tools

ISBN-13: 9783030967512 / Angielski / Miękka / 2023 / 134 str.

Jocelyn Sabatier; Christophe Farges; Vincent Tartaglione
cena 484,18 zł
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This book is dedicated to the analysis and modelling of fractional behaviours that mainly result from physical stochastic phenomena (diffusion, adsorption or aggregation, etc.) of a population (ions, molecules, people, etc.) in a constrained environment and that can be found in numerous areas. It breaks with the usual approaches based on fractional models since it proposes to use unusual models which have the advantage of overcoming some of the limitations of fractional models.This book is dedicated to postgraduated students and to researchers in the field or those who wish to learn with a fresh perspective. After a review of fractional models and their limitations, it proposes and demonstrates the interest of four other modelling tools to capture fractional behaviours: new kernels in integral operators, Volterra equations, nonlinear models and partial differential equations with spatially variable coefficients. Several applications on real data and devices illustrate their efficiency.

This book is dedicated to the analysis and modelling of fractional behaviours that mainly result from physical stochastic phenomena (diffusion, adsorption or aggregation, etc.) of a population (ions, molecules, people, etc.) in a constrained environment and that can be found in numerous areas. It breaks with the usual approaches based on fractional models since it proposes to use unusual models which have the advantage of overcoming some of the limitations of fractional models.This book is dedicated to postgraduated students and to researchers in the field or those who wish to learn with a fresh perspective. After a review of fractional models and their limitations, it proposes and demonstrates the interest of four other modelling tools to capture fractional behaviours: new kernels in integral operators, Volterra equations, nonlinear models and partial differential equations with spatially variable coefficients. Several applications on real data and devices illustrate their efficiency.

Kategorie:
Technologie
Kategorie BISAC:
Technology & Engineering > Automation
Technology & Engineering > Engineering (General)
Science > System Theory
Wydawca:
Springer
Seria wydawnicza:
Intelligent Systems, Control and Automation: Science and Eng
Język:
Angielski
ISBN-13:
9783030967512
Rok wydania:
2023
Dostępne języki:
Ilość stron:
134
Waga:
0.23 kg
Wymiary:
23.5 x 15.5
Oprawa:
Miękka
Dodatkowe informacje:
Wydanie ilustrowane

"This very interesting book can be very useful for graduated students who wish to approach this subject and also to senior researchers." (Kaïs Ammari, zbMATH 1490.93002, 2022)

Introduction.- Power-law type dynamic behaviours.- Fractional order models.- Introduction of new kernels.- Volterra equation.- Non-linear models.- Partial differential equations with spatially variable coefficients.

This book is dedicated to the analysis and modelling of fractional behaviours that mainly result from physical stochastic phenomena (diffusion, adsorption or aggregation, etc.) of a population (ions, molecules, people, etc.) in a constrained environment and that can be found in numerous areas. It breaks with the usual approaches based on fractional models since it proposes to use unusual models which have the advantage of overcoming some of the limitations of fractional models.

This book is dedicated to postgraduated students and to researchers in the field or those who wish to learn with a fresh perspective. After a review of fractional models and their limitations, it proposes and demonstrates the interest of four other modelling tools to capture fractional behaviours: new kernels in integral operators, Volterra equations, nonlinear models and partial differential equations with spatially variable coefficients. Several applications on real data and devices illustrate their efficiency.




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