The Fundamentals of Fractional Calculus by Singh, Dharmendra Kumar; Yavuz, Mehmet;

20% KEDVEZMÉNY?
A kedvezmény csak az 'Értesítés a kedvenc témákról' hírlevelünk címzettjeinek rendeléseire érvényes.

Kiadói listaár GBP 170.00
Az ár azért becsült, mert a rendelés pillanatában nem lehet pontosan tudni, hogy a beérkezéskor milyen lesz a forint árfolyama az adott termék eredeti devizájához képest. Ha a forint romlana, kissé többet, ha javulna, kissé kevesebbet kell majd fizetnie.

81 217 Ft (77 350 Ft + 5% áfa)
Kedvezmény(ek) 20% (cc. 16 243 Ft off)
Kedvezményes ár 64 974 Ft (61 880 Ft + 5% áfa)

81 217 Ft

Beszerezhetőség

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A Prosperónál jelenleg nincsen raktáron.

A termék adatai:

Kiadás sorszáma 1
Kiadó Apple Academic Press
Megjelenés dátuma 2025. szeptember 22.

ISBN 9781779643353
Kötéstípus Keménykötés
Terjedelem522 oldal
Méret 229x152 mm
Súly 1130 g
Nyelv angol
Illusztrációk 1 Illustrations, black & white; 57 Illustrations, color; 2 Halftones, color; 1 Line drawings, black & white; 55 Line drawings, color

Kategóriák

Analízis Alkalmazott matematika Diszkrét matematika Analízis (karitatív célú kampány) Alkalmazott matematika (karitatív célú kampány) Diszkrét matematika (karitatív célú kampány)

Rövid leírás:

Presents technologies and practices used in fractional calculus, providing detailed insight into recent developments in and latest research in the field of science, engineering, etc., using fractional calculus.

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Hosszú leírás:

Fractional calculus is one of the most important divisions of theoretical and applied mathematics. This new book presents a wide variety of interesting technologies and practices used in fractional calculus, providing detailed insight into recent developments and the latest research in the field of science, engineering, etc., using fractional calculus.

The result of the teaching experiences of the editors and authors to engineering and science students, the volume discusses fractional calculus via generalized functions and integral transforms of pathway type; Laplace transformation of fractional integrals and derivatives; estimating the order of derivation in a fractional differential equation; a new class of integro-differential equations with non-singular differential operators; various uses of the Caputo approach; a gingerbread-man discrete system; etc. The various applications of fractional calculus are shown with examples such as for creating and/or solving epidemic models, alcoholism models, model for divorce dynamics, and more.

Giving a rigorous and thorough analysis of various aspects of fractional calculus, this volume helps scientific readers as well as researchers working in the area of fractional calculus to establish the key steps followed in the research methodology and concept development.

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Tartalomjegyzék:

1. An Outlook on Fractional Calculus via Generalized Functions and Integral Transforms of Pathway Type 2. Laplace Transformation of Fractional Integrals and Derivatives 3. Estimating the Order of Derivation in a Fractional Differential Equation 4. New Class of Integro-Differential Equations with Non-Singular Differential Operators 5. Exact Solution of Fractional Equations 6. Numerical Computation of Fractional Derivatives of Caputo Type 7. Some Remarks on Caputo-Weighted Integrals and Applications 8. Periodicity Solutions of K-Symbol Fractional Differential Equations with Applications 9. Gingerbread-Man Discrete System Formulated by the K-Symbol Fractional Calculus 10. An Improved Numerical Algorithm for Solving Multi-Order Fractional Differential Equations 11. Existence Results for Implicit FFDEs with Tempered Xi-HFD 12. Computational Study of the Fractional Order of an Alcoholism Model 13. A Statistical-Oriented Application of the Erdélyi-Kober Fractional Integral in Epidemic Model Problems 14. A Comprehensive Qualitative Examination of a Fractional-Order Model for Divorce Dynamics 15. A Numerical Study of the Jaulent-Miodek Model Using Homotopy Perturbation Transform Technique via the Caputo-Fabrizio Operator 16. Fractional Kinetic Equation with Incomplete Wright Function

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