| Titre : | Numerical Techniques in Electromagnetics with MATLAB | | Type de document : | texte imprimé | | Auteurs : | Matthew N. O. Sadiku, Auteur | | Mention d'édition : | 3 rd. ed. | | Editeur : | Boca Raton : CRC Press/Taylor | | Année de publication : | 2009 | | Importance : | 710 p. | | Présentation : | couv. ill.,ill. | | Format : | 24,1 cm. | | ISBN/ISSN/EAN : | 978-1-420-06309-7 | | Langues : | Anglais (eng) | | Index. décimale : | 10-06 Electromagnétisme | | Résumé : | Despite the dramatic growth in the availability of powerful computer resources, the EM community lacks a comprehensive text on the computational techniques used to solve EM problems. The first edition of Numerical Techniques in Electromagnetics filled that gap and became the reference of choice for thousands of engineers, researchers, and students.
This third edition of the bestselling text reflects the continuing increase in awareness and use of numerical techniques and incorporates advances and refinements made in recent years. Most notable among these are the improvements made to the standard algorithm for the finite-difference time-domain (FDTD) method and treatment of absorbing boundary conditions in FDTD, finite element, and transmission-line-matrix methods. The author also has added a chapter on the method of lines.
Numerical Techniques in Electromagnetics with MATLAB®, Third Edition continues to teach readers how to pose, numerically analyze, and solve EM problems, to give them the ability to expand their problem-solving skills using a variety of methods, and to prepare them for research in electromagnetism. Now the Third Edition goes even further toward providing a comprehensive resource that addresses all of the most useful computation methods for EM problems and includes MATLAB code instead of FORTRAN. | | Note de contenu : | Contents:
1 Fundamental Concepts
1.1 Introduction
1.2 Review of Electromagnetic Theory
1.3 Classification of EM Problems
1.4 Some Important Theorems
2 Analytical Methods
2.1 Introduction
2.2 Separation of Variables
2.3 Separation of Variables in Rectangular Coordinates
2.4 Separation of Variables in Cylindrical Coordinates
2.5 Separation of Variables in Spherical Coordinates
2.6 Some Useful Orthogonal Functions
2.7 Series Expansion
2.8 Practical Applications
2.9 Attenuation Due to Raindrops
2.10 Concluding Remarks
3 Finite Difference Methods
3.1 Introduction
3.2 Finite Difference Schemes
3.3 Finite Differencing of Parabolic PDEs
3.4 Finite Differencing of Hyperbolic PDEs
3.5 Finite Differencing of Elliptic PDEs
3.6 Accuracy and Stability of FD Solutions
3.7 Practical Applications I - Guided Structures
3.8 Practical Applications II - Wave Scattering (FDTD)
3.9 Absorbing Boundary Conditions for FDTD
3.10 Finite Differencing for Nonrectangular Systems
3.11 Numerical Integration
3.12 Concluding Remarks
4 Variational Methods
4.1 Introduction
4.2 Operators in Linear Spaces
4.3 Calculus of Variations
4.4 Construction of Functionals from PDEs
4.5 Rayleigh-Ritz Method
4.6 Weighted Residual Method
4.7 Eigenvalue Problems
4.8 Practical Applications
4.9 Concluding Remarks
5 Moment Methods
5.1 Introduction
5.2 Integral Equations
5.3 Green's Functions
5.4 Applications I - Quasi-Static Problems
5.5 Applications II - Scattering Problems
5.6 Applications III- Radiation Problems
5.7 Applications IV - EM Absorption in the Human Body
5.8 Concluding Remarks
6 Finite Element Method
6.1 Introduction
6.2 Solution of Laplace's Equation
6.3 Solution of Poisson's Equation
6.4 Solution of the Wave Equation
6.5 Automatic Mesh Generation I - Rectangular Domains
6.6 Automatic Mesh Generation II - Arbitrary Domains
6.7 Bandwidth Reduction
6.8 Higher Order Elements
6.9 Three-Dimensional Elements
6.10 Finite Element Methods for Exterior Problems
6.11 Finite-Element Time-Domain Method
6.12 Concluding Remarks
7 Transmission-line-matrix Method
7.1 Introduction
7.2 Transmission-line Equations
7.3 Solution of Diffusion Equation
7.4 Solution of Wave Equations
7.5 Inhomogeneous and Lossy Media in TLM
7.6 Three-Dimensional TLM Mesh
7.7 Error Sources and Correction
7.8 Absorbing Boundary Conditions
7.9 Concluding Remarks
8 Monte Carlo Methods
8.1 Introduction
8.2 Generation of Random Numbers and Variables
8.3 Evaluation of Error
8.4 Numerical Integration
8.5 Solution of Potential Problems
8.6 Regional Monte Carlo Methods
8.7 Time-Dependent Problems
8.8 Concluding Remarks
9 Method of Lines
9.1 Introduction
9.2 Solution of Laplace's Equation
9.3 Solution of Wave Equation
9.4 Time-Domain Solution
9.5 Concluding Remarks
APPENDICES
Vector Relations - Programming in MATLAB - Solution of Simultaneous Equations - Answers to Odd-Numbered Problems |
Numerical Techniques in Electromagnetics with MATLAB [texte imprimé] / Matthew N. O. Sadiku, Auteur . - 3 rd. ed. . - Boca Raton : CRC Press/Taylor, 2009 . - 710 p. : couv. ill.,ill. ; 24,1 cm. ISBN : 978-1-420-06309-7 Langues : Anglais ( eng) | Index. décimale : | 10-06 Electromagnétisme | | Résumé : | Despite the dramatic growth in the availability of powerful computer resources, the EM community lacks a comprehensive text on the computational techniques used to solve EM problems. The first edition of Numerical Techniques in Electromagnetics filled that gap and became the reference of choice for thousands of engineers, researchers, and students.
This third edition of the bestselling text reflects the continuing increase in awareness and use of numerical techniques and incorporates advances and refinements made in recent years. Most notable among these are the improvements made to the standard algorithm for the finite-difference time-domain (FDTD) method and treatment of absorbing boundary conditions in FDTD, finite element, and transmission-line-matrix methods. The author also has added a chapter on the method of lines.
Numerical Techniques in Electromagnetics with MATLAB®, Third Edition continues to teach readers how to pose, numerically analyze, and solve EM problems, to give them the ability to expand their problem-solving skills using a variety of methods, and to prepare them for research in electromagnetism. Now the Third Edition goes even further toward providing a comprehensive resource that addresses all of the most useful computation methods for EM problems and includes MATLAB code instead of FORTRAN. | | Note de contenu : | Contents:
1 Fundamental Concepts
1.1 Introduction
1.2 Review of Electromagnetic Theory
1.3 Classification of EM Problems
1.4 Some Important Theorems
2 Analytical Methods
2.1 Introduction
2.2 Separation of Variables
2.3 Separation of Variables in Rectangular Coordinates
2.4 Separation of Variables in Cylindrical Coordinates
2.5 Separation of Variables in Spherical Coordinates
2.6 Some Useful Orthogonal Functions
2.7 Series Expansion
2.8 Practical Applications
2.9 Attenuation Due to Raindrops
2.10 Concluding Remarks
3 Finite Difference Methods
3.1 Introduction
3.2 Finite Difference Schemes
3.3 Finite Differencing of Parabolic PDEs
3.4 Finite Differencing of Hyperbolic PDEs
3.5 Finite Differencing of Elliptic PDEs
3.6 Accuracy and Stability of FD Solutions
3.7 Practical Applications I - Guided Structures
3.8 Practical Applications II - Wave Scattering (FDTD)
3.9 Absorbing Boundary Conditions for FDTD
3.10 Finite Differencing for Nonrectangular Systems
3.11 Numerical Integration
3.12 Concluding Remarks
4 Variational Methods
4.1 Introduction
4.2 Operators in Linear Spaces
4.3 Calculus of Variations
4.4 Construction of Functionals from PDEs
4.5 Rayleigh-Ritz Method
4.6 Weighted Residual Method
4.7 Eigenvalue Problems
4.8 Practical Applications
4.9 Concluding Remarks
5 Moment Methods
5.1 Introduction
5.2 Integral Equations
5.3 Green's Functions
5.4 Applications I - Quasi-Static Problems
5.5 Applications II - Scattering Problems
5.6 Applications III- Radiation Problems
5.7 Applications IV - EM Absorption in the Human Body
5.8 Concluding Remarks
6 Finite Element Method
6.1 Introduction
6.2 Solution of Laplace's Equation
6.3 Solution of Poisson's Equation
6.4 Solution of the Wave Equation
6.5 Automatic Mesh Generation I - Rectangular Domains
6.6 Automatic Mesh Generation II - Arbitrary Domains
6.7 Bandwidth Reduction
6.8 Higher Order Elements
6.9 Three-Dimensional Elements
6.10 Finite Element Methods for Exterior Problems
6.11 Finite-Element Time-Domain Method
6.12 Concluding Remarks
7 Transmission-line-matrix Method
7.1 Introduction
7.2 Transmission-line Equations
7.3 Solution of Diffusion Equation
7.4 Solution of Wave Equations
7.5 Inhomogeneous and Lossy Media in TLM
7.6 Three-Dimensional TLM Mesh
7.7 Error Sources and Correction
7.8 Absorbing Boundary Conditions
7.9 Concluding Remarks
8 Monte Carlo Methods
8.1 Introduction
8.2 Generation of Random Numbers and Variables
8.3 Evaluation of Error
8.4 Numerical Integration
8.5 Solution of Potential Problems
8.6 Regional Monte Carlo Methods
8.7 Time-Dependent Problems
8.8 Concluding Remarks
9 Method of Lines
9.1 Introduction
9.2 Solution of Laplace's Equation
9.3 Solution of Wave Equation
9.4 Time-Domain Solution
9.5 Concluding Remarks
APPENDICES
Vector Relations - Programming in MATLAB - Solution of Simultaneous Equations - Answers to Odd-Numbered Problems |
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