Classical Electromagnetic Theory

Front Cover
Springer Science & Business Media, 2004 - Science - 411 pages
1 Review

This book is a self contained course in electromagnetic theory suitable for senior physics and electrical engineering students as well as graduate students whose past has not prepared them well for books such as Jackson or Landau and Lifschitz. The text is liberally sprinkled with worked examples illustrating the application of the theory to various physical problems. In this new edition I have endeavored to improve the accuracy and readability, added and further clarified examples, added sections on Schwarz-Christoffel mappings, and to make the book more self sufficient added an appendix on orthogonal function expansions and added the derivation of Bessel functions and Legendre polynomials as well as derivation of their generating functions. The number of student exercises has been increased by 45 over the previous edition.

This book stresses the unity of electromagnetic theory with electric and magnetic fields developed in parallel. SI units are used throughout and considerable use is made of tensor notation and the Levi-Cevita symbol. To more closely display the parallelism, extensive use is made of the scalar magnetic potential particularly in dealing with the Laplace and Poisson equation. 85 worked problems illustrate the theory. Conformal mappings are dealt with in some detail. Relevant mathematical material is provided in appendices.

For information regarding Solutions Manual, please contact the author Jack Vanderlinde at: jvd@unb.ca or see website www.unb.ca/fredericton/science/physics/jvdl.

 

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Contents

I
1
II
2
III
5
IV
7
V
11
VI
13
VIII
14
IX
16
CIV
222
CV
223
CVI
224
CVII
225
CVIII
229
CIX
230
CX
231
CXI
235

X
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XI
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XII
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XIII
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XIV
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XV
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XVI
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XVII
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XVIII
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XIX
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XX
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XXI
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XXII
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XXIII
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XXIV
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XXV
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XXVII
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XXVIII
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XXIX
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XXX
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XXXI
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XXXIII
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XXXIV
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XXXV
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XXXVI
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XXXVII
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XXXVIII
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XXXIX
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XL
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XLIII
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XLIV
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XLVII
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XLIX
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L
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LI
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LII
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LIII
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LIV
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LV
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LVI
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LVII
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LIX
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LX
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LXI
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LXII
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LXIII
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LXXX
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LXXXI
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LXXXII
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LXXXIII
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LXXXIV
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LXXXV
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LXXXVII
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LXXXVIII
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LXXXIX
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XC
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XCI
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XCII
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XCIII
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XCIV
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XCV
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XCVI
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XCVII
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XCVIII
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XCIX
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C
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CI
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CII
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CIII
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CXII
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CXIII
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CXIV
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CXV
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CXVI
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CXVII
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CXVIII
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CXIX
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CXX
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CXXI
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CXXII
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CXXIII
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CXXIV
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CXXV
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CXXVI
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CXXVII
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CXXVIII
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CXXIX
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CXXX
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CXXXI
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CXXXII
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CXXXIII
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CXXXIV
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CXXXV
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CXXXVI
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CXXXVII
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CXXXVIII
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CXXXIX
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CXL
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CXLI
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CXLII
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CXLIII
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CXLIV
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CXLV
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CXLVI
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CXLVII
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CXLVIII
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CXLIX
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CL
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CLI
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CLII
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CLIII
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CLIV
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CLV
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CLVI
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CLVII
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CLVIII
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CLIX
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CLX
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CLXI
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CLXIII
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CLXV
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CLXVI
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CLXVIII
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CLXX
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CLXXI
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CLXXII
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CLXXIII
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CLXXIV
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CLXXV
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CLXXVII
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CLXXVIII
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CLXXIX
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CLXXX
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CLXXXI
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CLXXXII
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CLXXXIII
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CLXXXIV
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CLXXXV
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CLXXXVI
385
CXC
386
CXCIV
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CXCV
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CXCVII
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CXCVIII
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CXCIX
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CC
393
CCI
394
CCIII
395
CCV
396
CCX
397
CCXIII
399
CCXIV
401
CCXV
403
CCXVI
405
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