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    1. Naturvetenskap och teknik
    2. Matematik och naturvetenskap
    3. Matematik
    4. Beräkning och matematisk analys

    Recent Trends in Fractional Calculus and Its Applications

    AvPraveen Agarwal,Luis V�zquez Mart�nez

    Häftad, Engelska, 2024

    Del i serien Advanced Studies in Complex Systems

    1 938 kr

    Beställningsvara. Skickas inom 10-15 vardagar. Fri frakt över 249 kr.

    Beskrivning

    Recent Trends in Fractional Calculus and Its Applications addresses the answer to this very basic question: "Why is Fractional Calculus important?" Until recent times, Fractional Calculus was considered as a rather esoteric mathematical theory without applications, but in the last few decades there has been an explosion of research activities on the application of Fractional Calculus to very diverse scientific fields ranging from the physics of diffusion and advection phenomena, to control systems to finance and economics. An important part of mathematical modelling of objects and processes is a description of their dynamics.

    The term Fractional Calculus is more than 300 years old. It is a generalization of the ordinary differentiation and integration to noninteger (arbitrary) order. The subject is as old as the calculus of differentiation and goes back to times when Leibniz, Gauss, and Newton invented this kind of calculation. Several mathematicians contributed to this subject over the years. People like Liouville, Riemann, and Weyl made major contributions to the theory of Fractional Calculus. In recent decades the field of Fractional Calculus has attracted the interest of researchers in several areas, including mathematics, physics, chemistry, engineering, finance, and social sciences.

    • Provides the most recent and up-to-date developments in the Fractional Calculus and its application areas
    • Presents pre-preparation ideas to help researchers/scientists/clinicians face the new challenges in the application of fractional differential equations
    • Helps researchers and scientists understand the importance of the Fractional Calculus to solve many problems in Biomedical Engineering and applied sciences

    Produktinformation

    • Utgivningsdatum:2024-07-08
    • Mått:191 x 235 x undefined mm
    • Vikt:640 g
    • Format:Häftad
    • Språk:Engelska
    • Serie:Advanced Studies in Complex Systems
    • Antal sidor:300
    • Förlag:Elsevier Science
    • ISBN:9780443185052

    Utforska kategorier

    • Beräkning och matematisk analys inom Naturvetenskap och teknik

    Mer om författaren

    Dr. Praveen Agarwal earned his Ph. D. in Mathematics at the Malviya National Institute of Technology (MNIT) in Jaipur, India, in 2006. Recently, Prof. Agarwal has been listed as the World's Top 2% Scientist from 2020-2025, released by Stanford University. In the 2025 ranking of best scientists worldwide announced by Research.com, he ranked 13th at the India level and 1297th worldwide in Mathematics. Dr. Agarwal has been actively involved in research as well as pedagogical activities for the last 24 years. His major research interests include Special Functions, Fractional Calculus, Numerical Analysis, Differential and Difference Equations, Inequalities, Probability & Statistics, and Fixed Point Theorems. He has published 11 research monographs and edited volumes and more than 405 publications (with almost 100 mathematicians all over the world) in prestigious national and international mathematics journals. Dr. Agarwal worked previously either as a regular faculty or as a visiting professor and scientist in universities in several countries, including India, Germany, Turkey, South Korea, UK, Russia, Malaysia and Thailand. He has served over 50 Journals in the capacity of an Editor/Honorary Editor, or Associate Editor, and published 15 books as an editor. Dr. Luis Vázquez Martínez is Professor Emeritus of Applied Mathematics Departamento de Matématica Aplicada, Faculdad do Informática, Universidad Complutense de Madrid, Spain. Dr. Martínez has held many distinguished administrative positions throughout his career, including Vice-Dean of Research, External Relations and Students of Facultad de Ciencias Físicas, Academic Director of Research at UCM, and Director and Founder of the European Office of Research and the Supercomputing Center, UCM, among many others. Dr. Martínez has received many awards and research honors during his distinguished career, including the Daza Valdés Prize from the Spanish Society of Optica, Cavaliere dell’Ordine della Stella from the Republic of Italy, NASA Distinction as Principal Investigator of REMS-Curiosity-MSL, and the Liouville Award for Lifetime Achievements in the Area of Fractional Calculus and Its Applications. Dr. Martínez was a Founding Member of the Centre of Astrobiology associated with NASA in its Mars exploration program, where he founded and managed the Advanced Computer Laboratory. Dr. Ervin K. Lenzi is Associate Professor of Physics at Universidade Estaudal de Ponta Grossa, Brazil. Dr. Lenzi has a Ph.D. in Physics from Centro Brasileiro de Pesquisas Física, and was a Postdoc Fellow in Physics at Politecnico di Torino, Italy. His research interests include Diffusive Processes, Complex Systems, and Applications of the Diffusion Equation. Dr. Lenzi is on the Editorial Board of Journal of Geophysics and Engineering, Mathematical Problems in Engineering, and Quantum Reports.

    Innehållsförteckning

    • 1. New Directions in Fractional Differential Equations2. On Riesz Derivative Problems3. Some Proposals for a Renewal in the Field of Fractional Behaviour Studies4. The Origin of the Generalized Memory: Analysis of the Balance Equations and Corrections to Newton’s 3rd Law5. Modeling COVID-19 Pandemic Outbreak Using Fractional-Order Systems6. Damage and Fatigue Described by a Fractional Model7. Wavelet Fractional Operators8. Fractional Calculus Applied to Image Processing9. Dynamics, Simulation and Parameter Estimation of a Fractional Incommensurate Model Predicting Covid-1910. Fractional Calculus and Its Applications to Biology11. Fractional Differential Equations and its Applications in Circuits Theory12. Fractional Calculus: A Reliable Tool for Solving Real World Problems13. Approximation of Mild Solutions of a Semilinear Fractional Differential Equation14. Extended Fractional Calculus15. Fractional Calculi on Time Scales