高分求Peterson 的《Computational methods for Electromagnetics》: 1.jpg

这本书在计算电磁学领域非常重要，以前上课时见过此书，但图书馆、论坛均未见书的痕迹，谁有此书的电子文档，高分奖励，另外再加威望。
ISBN: 978-0-7803-1122-0
Hardcover
592 pages
December 1997, Wiley-IEEE Press


A.F Peterson, S.L Ray, R Mittran. Computational methods for Electromagnetics, New York: IEEE Press, 1998.

Computational.Methods.for.Electromagnetics.and.Microwaves.pdf
不是你需要的，呵呵

Preface A decade ago, when the task of developing this book was initiated, there were few available texts on computational techniques for electromagnetics. Although a large number have appeared since then, none attempt to treat both integral and differential equation formulations in a unified manner. The present text is intended to fill that gap and is designed for graduate-level classroom use or self-study. Its primary focus is open-region formulations, and while resonant cavity and antenna applications are touched on in places, the majority of the material is presented in the context of electromagnetic scattering. We have attempted to provide enough detail to enable a reader to implement the concepts in software. In addition to a few subroutines in Appendix C, a collection of related computer programs is available through the Internet. Earlier drafts of the material were tested in graduate courses taught at the University of Illinois and the Georgia Institute of Technology as well as in a number of continuing education courses. The authors sincerely appreciate the comments of former students, colleagues, and the dozen or more reviewers who offered critiques during the book's development. Andrew F. Peterson Scott L Ray Raj Mittra xvn



Contents
PREFACE xvii
ACKNOWLEDGMENTS xix
CHAPTER 1 ELECTROMAGNETIC THEORY 1
1.1 Maxwell's Equations 1
1.2 Volumetric Equivalence Principle for Penetrable Scatterers
1.3 General Description of a Scattering Problem 5
1.4 Source-Field Relationships in Homogeneous Space 6
1.5 Duality Relationships 10
1.6 Surface Equivalence Principle 10
1.7 Surface Integral Equations for Perfectly
Conducting Scatterers 16
1.8 Volume Integral Equations for Penetrable Scatterers 18
1.9 Surface Integral Equations for Homogeneous Scatterers 19
1.10 S urface Integral Equation for an Aperture
in a Conducting Plane 22
1.11 Scattering Cross Section Calculation
for Two-Dimensional Problems 24
1.12 Scattering Cross Section Calculation
for Three-Dimensional Problems 27
1.13 Application to Antenna Analysis 28
1.14 Summary 30
References 30
Problems 31
vii
4
Contents
CHAPTER 2 INTEGRAL EQUATION METHODS
FOR SCATTERING
FROM INFINITE CYLINDERS 37
2.1 TM-Wave Scattering from Conducting Cylinders:
EFIE Discretized with Pulse Basis and Delta
Testing Functions 37
2.2 TE-Wave Scattering from Conducting Cylinders:
MFIE Discretized with Pulse Basis and Delta
Testing Functions 45
2.3 Limitations of Pulse Basis/Delta
Testing Discretizations 50
2.4 TE-Wave Scattering from Perfectly Conducting
Strips or Cylinders: EFIE Discretized with Triangle
Basis and Pulse Testing Functions 52
2.5 TM-Wave Scattering from Inhomogeneous Dielectric
Cylinders: Volume EFIE Discretized with Pulse
Basis and Delta Testing Functions 59
2.6 TE-Wave Scattering from Dielectric Cylinders: Volume
EFIE Discretized with Pulse Basis and Delta
Testing Functions 65
2.7 TE-Wave Scattering from Inhomogeneous Dielectric
Cylinders: Volume MFIE Discretized with Linear Pyramid
Basis and Delta Testing Functions 70
2.8 Scattering from Homogeneous Dielectric Cylinders: Surface
Integral Equations Discretized with Pulse Basis and Delta
Testing Functions 76
2.9 Integral Equations for Two-Dimensional Scatterers Having
an Impedance Surface 80
2.10 Summary 85
References 85
Problems 86
CHAPTER 3 DIFFERENTIAL EQUATION METHODS
FOR SCATTERING
FROM INFINITE CYLINDERS 95
3.1 Weak Forms of the Scalar Helmholtz Equations 95
3.2 Incorporation of Perfectly Conducting Boundaries 98
3.3 Exact Near-Zone Radiation Condition
on a Circular Boundary 100
3.4 Outward-Looking Formulation Combining
the Scalar Helmholtz Equation with the Exact
Radiation Boundary Condition 102
3.5 Example: TM-Wave Scattering
from a Dielectric Cylinder 106
viii
Contents ix
3.6 Scattering from Cylinders Containing Conductors 110
3.7 Evaluation of Volumetric Integrals
for the Matrix Entries 112
3.8 Local Radiation Boundary Conditions on a Circular
Surface: The Bayliss-Turkel Conditions 115
3.9 Outward-Looking Formulation Combining the Scalar
Helmholtz Equation and the Second-Order
Bayliss-Turkel RBC 120
3.10 Exact Near-Zone Radiation Boundary Conditions
for Surfaces of General Shape 125
3.11 Connection between the Surface Integral
and Eigenfunction RBCs 128
3.12 Inward-Looking Differential Equation Formulation:
The Unimoment Method 130
3.13 Summary 135
References 136
Problems 137
CHAPTER 4 ALGORITHMS FOR THE SOLUTION
OF LINEAR SYSTEMS OF EQUATIONS 143
4.1 Naive Gaussian Elimination 143
4.2 Pivoting 146
4.3 Condition Numbers and Error Propagation
in the Solution of Linear Systems 146
4.4 Cholesky Decomposition
for Complex-Symmetric Systems 149
4.5 Reordering Algorithms for Sparse Systems
of Equations 150
4.6 Banded Storage for Gaussian Elimination 156
4.7 Variable-Bandwidth or Envelope Storage
for Gaussian Elimination 156
4.8 Sparse Matrix Methods Employing Dynamic
Storage Allocation 158
4.9 Frontal Algorithm for Gaussian Elimination 159
4.10 Iterative Methods for Matrix Solution 160
4.11 The Conjugate Gradient Algorithm
for General Linear Systems 161
4.12 The Conjugate Gradient-Fast Fourier Transform
(CG-FFT) Procedure 170
4.13 Fast Matrix-Vector Multiplication: An Introduction
to the Fast Multipole Method 175
4.14 Preconditioning Strategies for Iterative Algorithms 178
4.15 Summary 179
Contents
References 180
Problems 184
CHAPTER 5 THE DISCRETIZATION PROCESS:
BASIS/TESTING FUNCTIONS
AND CONVERGENCE 187
5.1 Inner Product Spaces 187
5.2 The Method of Moments 190
5.3 Examples of Subsectional Basis Functions 192
5.4 Interpolation Error 197
5.5 Dispersion Analysis 198
5.6 Differentiability Constraints on Basis
and Testing Functions 200
5.7 Eigenvalue Projection Theory 205
5.8 Classification of Operators for Several
Canonical Equations 207
5.9 Convergence Arguments Based on Galerkin's Method 212
5.10 Convergence Arguments B ased on Degenerate
Kernel Analogs 213
5.11 Convergence Arguments Based
on Projection Operators 217
5.12 The Stationary Character of Functionals Evaluated Using
Numerical Solutions 219
5.13 Summary 224
References 224
Problems 226
CHAPTER 6 ALTERNATIVE SURFACE INTEGRAL
EQUATION FORMULATIONS 233
6.1 Uniqueness of Solutions to the Exterior Surface EFIE
and MFIE 233
6.2 The Combined-Field Integral Equation for Scattering
from Perfectly Conducting Cylinders 240
6.3 The Combined-Source Integral Equation for Scattering
from Perfectly Conducting Cylinders 246
6.4 The Augmented-Field Formulation 248
6.5 Overspecification of the Original EFIE or MFIE
at Interior Points 248
6.6 Dual-Surface Integral Equations 250
6.7 Complexification of the Wavenumber 252
6.8 Determination of the Cutoff Frequencies and Propagating
Modes of Waveguides of Arbitrary Shape Using Surface
Integral Equations 252
x
Contents xi
6.9 Uniqueness Difficulties Associated with Differential
Equation Formulations 254
6.10 Summary 255
References 256
Problems 257
CHAPTER 7 STRIP GRATINGS AND OTHER
TWO-DIMENSIONAL STRUCTURES
WITH ONE-DIMENSIONAL PERIODICITY 261
7.1
7.2
7.3
7.4
7.5
7.6
7.7
7.8
7.9
7.10
7.11
7.12
261
277
Fourier Analysis of Periodic Functions
Floquet Harmonics 264
TM Scattering from a Conducting Strip Grating:
EFIE Discretized with Pulse Basis Functions
and Delta Testing Functions 266
Simple Acceleration Procedures
for the Green's Function 269
Alternate Acceleration Procedures 272
Blind Angles 277
TE Scattering from a Conducting Strip Grating
Backed by a Dielectric Slab: EFIE Formulation
Aperture Formulation for TM Scattering
from a Conducting Strip Grating 281
Scattering Matrix Analysis of Cascaded
Periodic Surfaces 282
TM Scattering from a Half-Space Having a General
Periodic Surface: EFIE Discretized with Pulse
Basis Functions and Delta Testing Functions 284
TM Scattering from an Inhomogeneous Grating:
Outward-Looking Formulation with an Integral
Equation RBC 289
Summary 296
References 296
Problems 297
CHAPTER 8 THREE-DIMENSIONAL PROBLEMS
WITH TRANSLATIONAL
OR ROTATIONAL SYMMETRY 301
8.1 Scattering from Infinite Cylinders Illuminated
by Finite Sources 302
8.2 Oblique TM-Wave Scattering from Infinite
Conducting Cylinders: CFIE Discretized with Pulse
Basis Functions and Delta Testing Functions 305
Contents
8.3 Oblique TE-Wave Scattering from Infinite Conducting
Cylinders: Augmented MFIE Discretized with Pulse Basis
Functions and Delta Testing Functions 307
8.4 Application: Mutual Admittance
between Slot Antennas 310
8.5 Oblique Scattering from Inhomogeneous Cylinders:
Volume Integral Equation Formulation 313
8.6 Oblique Scattering from Inhomogeneous Cylinders: Scalar
Differential Equation Formulation 317
8.7 Scattering from a Finite-Length, Hollow Conducting
Right-Circular Cylinder: The Body-of-Revolution
EFIE Formulation 323
8.8 Differential Equation Formulation
for Axisymmetric Scatterers 331
8.9 Summary 333
References 333
Problems 334
CHAPTER 9 SUBSECTIONAL BASIS FUNCTIONS
FOR MULTIDIMENSIONAL
AND VECTOR PROBLEMS 337
9.1 Higher Order Lagrangian Basis Functions
on Triangles 338
9.2 Example: Use of Higher Order Basis Functions
with the Two-Dimensional Scalar
Helmholtz Equation 342
9.3 Lagrangian Basis Functions for Rectangular
and Quadrilateral Cells 349
9.4 Scalar Basis Functions for Two-Dimensional Cells
with Curved Sides 354
9.5 Discretization of Two-Dimensional Surface Integral
Equations Using an Isoparametric
Quadratic Representation 357
9.6 Scalar Lagrangian Functions in Three Dimensions 359
9.7 Scalar Lagrangian Discretization of the Vector Helmholtz
Equation for Cavities: Spurious Eigenvalues
and Other Difficulties 361
9.8 Polynomial-Complete Vector Basis Functions that Impose
Tangential Continuity but not Normal Continuity between
Triangular Cells 367
9.9 Mixed-Order Vector Basis Functions that Impose
Tangential but not Normal Continuity for Triangular
and Rectangular Cells 371
xii
Contents xiii
9.10 TE Scattering Using the Vector Helmholtz Equation
with CT/LN and LT/QN Vector Basis Functions Defined
on Triangular Cells 382
9.11 Analysis of Dielectric-Loaded Waveguides Using
Curl-Conforming Vector Basis Functions 388
9.12 Mixed-Order Curl-Conforming Vector Basis Functions
for Tetrahedral and Hexahedral Cells 392
9.13 Divergence-Conforming Vector Basis Functions
for Discretizations of the EFIE 395
9.14 Mapping Vector Basis Functions to Curvilinear Cells
in Two and Three Dimensions 399
9.15 Summary 406
References 406
Problems 408
CHAPTER 10 INTEGRAL EQUATION METHODS
FOR THREE-DIMENSIONAL BODIES 415
10.1 Scattering from Flat Perfectly Conducting Plates:
EFIE Discretized with CN/LT Rooftop Basis Functions
Defined on Rectangular Cells 416
10.2 Scattering from Perfectly Conducting Bodies:
EFIE Discretized with CN/LT Triangular-Cell Rooftop
Basis Functions 425
10.3 Scattering from Perfectly Conducting Bodies:
MFIE Discretized with Triangular-Cell CN/LT
Basis Functions 428
10.4 Scattering from Perfectly Conducting Bodies:
CFIE Discretized with Triangular-Cell CN/LT
Basis Functions 430
10.5 Performance of the CFIE with LN/QT Basis Functions
and Curved Patches 430
10.6 Treatment of Electrically Small Scatterers Using Surface
Integral Equations 433
10.7 Scattering from Homogeneous Dielectric Bodies:
CFIE Discretized with Triangular-Cell CN/LT
Basis Functions 435
10.8 Radiation and Scattering from Thin Wires 440
10.9 Scattering from Planar Periodic Geometries 443
10.10 Analysis of Microstrip Structures 445
10.11 A Brief Survey of Volume Integral Formulations
for Heterogeneous Dielectric Bodies 450
10.12 Summary 452
XIV Contents
CHAPTER 11
References 452
Problems 455
FREQUENCY-DOMAIN DIFFERENTIAL
EQUATION FORMULATIONS FOR OPEN
THREE-DIMENSIONAL PROBLEMS 461
11.1 Weak Vector Helmholtz Equation
and Boundary Conditions 461
11.2 Discretization using CT/LN and LT/QN Functions
for Three-Dimensional Cavities 463
11.3 Eigenfunction RBC for Spherical
Boundary Shapes 469
11.4 Surface Integral Equation RBC for General
Boundary Shapes 470
11.5 Outward-Looking versus
Inward-Looking Formulations 473
11.6 Integral Equation RBC for Axisymmetric
Boundary Shapes 475
11.7 Local RBCs for Spherical Boundaries 476
11.8 Local RBCs for General
Three-Dimensional Boundary Shapes 481
11.9 RBCs Based on Fictitious Absorbers 483
11.10 Vector Formulation for Axisymmetric
Heterogeneous Scatterers 484
11.11 Alternative Formulations
for Three-Dimensional Scattering 487
11.12 Summary 488
References 489
Problems 492
CHAPTER 12 FINITE-DIFFERENCE TIME-DOMAIN
METHODS ON ORTHOGONAL MESHES 495
12.1 Maxwell's Equations in the Time Domain 496
12.2 Centered Finite-Difference Approximations 496
12.3 FDTD Spatial Discretization 497
12.4 FDTD Time Discretization 499
12.5 Divergence Conservation in the FDTD 500
12.6 Extension to Three Dimensions 501
12.7 Other Coordinate Systems 501
12.8 Numerical Analysis of the FDTD Algorithm:
Stability, Dispersion, and Anisotropy 502
Contents xv
12.9 Treating Lossy/Conductive Media 506
12.10 Frequency-Dependent Media 507
12.11 Simple Boundary and Interface Conditions 509
12.12 Absorbing Boundary Conditions 510
12.13 Internal and External Sources 517
12.14 Far-Field Projections 518
12.15 Extensions to the Orthogonal Mesh FDTD Method
References 520
Problems 522
520
APPENDIX A QUADRATURE 525
A.I Romberg Integration 525
A.2 Gaussian Quadrature 527
A3 Gauss-Kronrod Rules 528
A.4 Incorporation of Logarithmic Singularities 528
A.5 Gaussian Quadrature for Triangles 529
A.6 Gaussian Quadrature for Tetrahedrons 530
References 530
APPENDIX B SOURCE-FIELD RELATIONSHIPS
FOR CYLINDERS ILLUMINATED
BY AN OBLIQUELY INCIDENT FIELD 531
APPENDIX C FORTRAN CODES FOR TM SCATTERING
FROM PERFECT ELECTRIC
CONDUCTING CYLINDERS 537
C.I Implementation 1: Single-Point Approximation 537
C.2 Implementation 2: Romberg Quadrature 544
C.3 Implementation 3: Generalized Gaussian Quadrature 548
APPENDIX D ADDITIONAL SOFTWARE AVAILABLE
VIA THE INTERNET 553
INDEX 555
ABOUT THE AUTHORS 563

:11bb

找到第一章

搭车同求 这本书是不太好找:11bb

00d44管理员怎么只上传了三部分，后面的呢

难道只有第一章，希望能传全啊   正题还没开始

确实这本不好找啊

貌似我有一部分   不是不是pdf

是纸质书

有的人可以扫描一下,呵呵:31bb

FTP上有两本：
|  |-Computational Methods For Electromagnetics And Microwaves.rar  (11.0 M)
|  |-Computational.Methods.for.Electromagnetics.and.Microwaves.pdf  (13.2 M)

应该是Richard C. Booton的书吧。

这本书97年才出的啊

强烈关注中，看看最后结果如何！:11bb :27bb

同求同求:31bb :31bb :31bb

我也想看看这本书啊，希望果果们发扬一下精神。:31bb

很想看这本书，可是找不到啊！很想看这本书，可是找不到啊！

这本书确实很好，望有人能够扫描到电子版

我们教研室有一本，但是没有办法扫描啊

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