Numerical Methods For Fractional Differentiation

Thảo luận trong 'Học tập' bởi eb2025, 28/5/2024.

  1. eb2025

    eb2025 Thành viên kỳ cựu

    Tham gia:
    20/5/2024
    Bài viết:
    6,001
    Đã được thích:
    0
    Điểm thành tích:
    86
    Click Here to Download: https://ouo.io/bA0eUmQ
    [​IMG]
    Numerical Methods for Fractional Differentiation
    By: Kolade M. Owolabi; Abdon Atangana
    Publisher:
    Springer
    Print ISBN: 9789811500978, 9811500975
    eText ISBN: 9789811500985, 9811500983
    Copyright year: 2019
    Format: EPUB
    Available from $ 109.00 USD
    SKU 9789811500985
    This book discusses numerical methods for solving partial differential and integral equations, as well as ordinary differential and integral equations, involving fractional differential and integral operators. Differential and integral operators presented in the book include those with exponential decay law, known as Caputo–Fabrizio differential and integral operators, those with power law, known as Riemann–Liouville fractional operators, and those for the generalized Mittag–Leffler function, known as the Atangana–Baleanu fractional operators. The book reviews existing numerical schemes associated with fractional operators including those with power law, while also highlighting new trends in numerical schemes for recently introduced differential and integral operators. In addition, the initial chapters address useful properties of each differential and integral fractional operator. Methods discussed in the book are subsequently used to solved problems arising in many fields of science, technology, and engineering, including epidemiology, chaos, solitons, fractals, diffusion, groundwater, and fluid mechanics. Given its scope, the book offers a valuable resource for graduate students of mathematics and engineering, and researchers in virtually all fields of science, technology, and engineering, as well as an excellent addition to libraries.
     

    Xem thêm các chủ đề tạo bởi eb2025
    Đang tải...


Chia sẻ trang này