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Fractional Differential Equations: Numerical Methods for Applications - by  Bernard Gibson (Hardcover) - 1 of 1

Fractional Differential Equations: Numerical Methods for Applications - by Bernard Gibson (Hardcover)

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Highlights

  • Fractional calculus is a branch of mathematical analysis that studies the different possibilities of defining real number powers or complex number powers of the differentiation operator and the integration operator.
  • Author(s): Bernard Gibson
  • 251 Pages
  • Mathematics, Differential Equations

Description



About the Book



Fractional calculus is a branch of mathematical analysis that studies the different possibilities of defining real number powers or complex number powers of the differentiation operator and the integration operator. It also focuses on developing a calculus for such operators generalizing the classical one. Fractional differential equations are a generalization of differential equations through the application of fractional calculus. They are also referred to as extraordinary differential equations. They are widely used in various disciplines such as mathematics, physics, chemistry, biology, medicine, mechanics, control theory, signal and image processing, and environmental science. Most of the computational tools do not have in-built functions for solving fractional differential equations or differential equations having non-integer order. However, there are certain numerical methods for solving fractional-order problems such as certain MATLAB routines. This book provides a broad overview of the numerical methods used for solving fractional differential equations. It will serve as a valuable source of reference for students and mathematics researchers.



Book Synopsis



Fractional calculus is a branch of mathematical analysis that studies the different possibilities of defining real number powers or complex number powers of the differentiation operator and the integration operator. It also focuses on developing a calculus for such operators generalizing the classical one. Fractional differential equations are a generalization of differential equations through the application of fractional calculus. They are also referred to as extraordinary differential equations. They are widely used in various disciplines such as mathematics, physics, chemistry, biology, medicine, mechanics, control theory, signal and image processing, and environmental science. Most of the computational tools do not have in-built functions for solving fractional differential equations or differential equations having non-integer order. However, there are certain numerical methods for solving fractional-order problems such as certain MATLAB routines. This book provides a broad overview of the numerical methods used for solving fractional differential equations. It will serve as a valuable source of reference for students and mathematics researchers.
Dimensions (Overall): 11.0 Inches (H) x 8.5 Inches (W) x .63 Inches (D)
Weight: 1.93 Pounds
Suggested Age: 22 Years and Up
Number of Pages: 251
Genre: Mathematics
Sub-Genre: Differential Equations
Publisher: Willford Press
Theme: Partial
Format: Hardcover
Author: Bernard Gibson
Language: English
Street Date: September 19, 2023
TCIN: 1011992118
UPC: 9781647285135
Item Number (DPCI): 247-26-9745
Origin: Made in the USA or Imported
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Estimated ship dimensions: 0.63 inches length x 8.5 inches width x 11 inches height
Estimated ship weight: 1.93 pounds
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Q: What is the intended audience for this book?

submitted by AI Shopping Assistant - 1 day ago
  • A: The book is intended for students and researchers in mathematics, particularly those interested in fractional calculus.

    submitted byAI Shopping Assistant - 1 day ago
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Q: What is the main focus of fractional calculus?

submitted by AI Shopping Assistant - 1 day ago
  • A: Fractional calculus studies the definition of real and complex number powers of differentiation and integration operators.

    submitted byAI Shopping Assistant - 1 day ago
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Q: Who is the author of this book?

submitted by AI Shopping Assistant - 1 day ago
  • A: The book is authored by Bernard Gibson, a specialist in mathematics.

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Q: What disciplines utilize fractional differential equations?

submitted by AI Shopping Assistant - 1 day ago
  • A: They are used in mathematics, physics, chemistry, biology, medicine, mechanics, control theory, and environmental science.

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Q: What type of methods does the book discuss?

submitted by AI Shopping Assistant - 1 day ago
  • A: The book discusses numerical methods for solving fractional differential equations and fractional-order problems.

    submitted byAI Shopping Assistant - 1 day ago
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