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Item specifics

Condition
Very Good: A book that does not look new and has been read but is in excellent condition. No obvious …

ISBN
9781681732800
Subject Area
Mathematics, Technology & Engineering, Science
Publication Name
Analytical Solutions for Two Ferromagnetic Nanoparticles Immersed in a Magnetic Field : Mathematical Model in Bispherical Coordinates
Publisher
Morgan & Claypool Publishers
Item Length
9.2 in
Subject
Physics / Electromagnetism, Physics / Magnetism, General, Electrical
Publication Year
2018
Series
Synthesis Lectures on Electrical Engineering Ser.
Type
Textbook
Format
Trade Paperback
Language
English
Item Height
0.2 in
Author
Richard C. Dorf, Gehan Anthonys
Item Weight
7.7 Oz
Item Width
7.5 in
Number of Pages
118 Pages

Analytical Solutions for Two Ferromagnetic Nanoparticles Immersed in a Magnetic

About this product

Product Identifiers

Publisher
Morgan & Claypool Publishers
ISBN-10
1681732807
ISBN-13
9781681732800
eBay Product ID (ePID)
8038522529

Product Key Features

Number of Pages
118 Pages
Language
English
Publication Name
Analytical Solutions for Two Ferromagnetic Nanoparticles Immersed in a Magnetic Field : Mathematical Model in Bispherical Coordinates
Subject
Physics / Electromagnetism, Physics / Magnetism, General, Electrical
Publication Year
2018
Type
Textbook
Author
Richard C. Dorf, Gehan Anthonys
Subject Area
Mathematics, Technology & Engineering, Science
Series
Synthesis Lectures on Electrical Engineering Ser.
Format
Trade Paperback

Dimensions

Item Height
0.2 in
Item Weight
7.7 Oz
Item Length
9.2 in
Item Width
7.5 in

Additional Product Features

Intended Audience
Trade
Illustrated
Yes
Table Of Content
Preface Acknowledgments Symbols Introduction Numerical and Analytical Methods on Boundary Value Problems Governing Equations Mathematical Model Results and Numerical Analysis Conclusions Solutions Bibliography Author’s Biography Index
Synopsis
The investigation of the behavior of ferromagnetic particles in an external magnetic field is important for use in a wide range of applications in magnetostatics problems, from biomedicine to engineering. To the best of the author’s knowledge, the systematic analysis for this kind of investigation is not available in the current literature. Therefore, this book contributes a complete solution for investigating the behavior of two ferromagnetic spherical particles, immersed in a uniform magnetic field, by obtaining exact mathematical models on a boundary value problem. While there are a vast number of common numerical and analytical methods for solving boundary value problems in the literature, the rapidly growing complexity of these solutions causes increase usage of the computer tools in practical cases. We analytically solve the boundary value problem by using a special technique called a bispherical coordinates system and the numerical computations were obtained by a computer tool. In addition to these details, we will present step-by-step instructions with simple explanations throughout the book, in an effort to act as inspiration in the reader’s own modeling for relevant applications in science and engineering. On the other hand, the resulting analytical expressions will constitute benchmark solutions for specified geometric arrangements, which are beneficial for determining the validity of other relevant numerical techniques. The generated results are analyzed quantitatively as well as qualitatively in various approaches. Moreover, the methodology of this book can be adopted for real-world applications in the fields of ferrohydrodynamics, applied electromagnetics, fluid dynamics, electrical engineering, and so forth. Higher-level university students, academics, engineers, scientists, and researchers involved in the aforementioned fields are the intended audience for this book., Offers a complete solution for investigating the behaviour of two ferromagnetic spherical particles, immersed in a uniform magnetic field, by obtaining exact mathematical models on a boundary value problem. This book analytically solves the boundary value problem by using a special technique called a bispherical coordinates system.

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