Electromagnetism (eBook)

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2012
256 Seiten
Dover Publications (Verlag)
978-0-486-15040-6 (ISBN)

Lese- und Medienproben

Electromagnetism -  Nathaniel H. Frank,  John C. Slater
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19,65 inkl. MwSt
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A basic introduction to electromagnetism, supplying the fundamentals of electrostatics and magnetostatics, in addition to a thorough investigation of electromagnetic theory. Numerous problems and references. Calculus and differential equations required. 1947 edition.
Clearly developed from first principles, this introductory study supplies basic material on electrostatics and magnetostatics, then concentrates on electromagnetic theory — the authors are both leading men in the field. The book ranges freely over many areas of electromagnetic theory with some concern for electrical engineering. It covers the field theory of electromagnetism, electrostatics and the equations and theorems of Gauss, Poisson, Laplace and Green, solutions of Laplace's equation, dielectrics, magnetic fields of linear and circular currents, electromagnetic induction and Maxwell's equations, electromagnetic waves, electron theory, wave guides and cavity resonators, spherical electromagnetic waves, Huygen's principle and Green's theorem, and Fresnel and Fraunhofer diffraction. Practice problems are supplied at chapter ends.Physicists and engineers will find this presentation particularly useful; but mathematicians have also used the book not only as an introduction to electromagnetism, but also as a means to an increased knowledge of the aims and tools of theoretical physics. The only background required to follow the development is a knowledge of the calculus and differential equations. More advanced mathematics is developed in appendixes.

Noted American physicist and theoretical chemist John Clarke Slater (1900-76) taught at MIT and collaborated with Niels Bohr and Hendrik Kramers on the foundations for Werner Heisenberg's full quantum theory.Nathaniel H. Frank (1904-84) played an active role in shaping physics education. He was the head of MIT's physics department, specializing in theoretical physics and metallic conduction.

PREFACECHAPTER I THE FIELD THEORY OF ELECTROMAGNETISM Introduction 1. The Force on a Charge 2. The Field of a Distribution of Static Point Charges 3. The Potentials 4. Electric Images ProblemsCHAPTER II ELECTROSTATICS Introduction 1. Gauss's Theorem 2. Capacity of Condensers 3. Poisson's Equation and Laplace's Equation 4. "Green's Theorem, and the Solution of Poisson's Equation in an Unbounded Region" 5. Direct Solution of Poisson's Equation ProblemsCHAPTER III SOLUTIONS OF LAPLACE'S EQUATION Introduction 1. Solution of Laplace's Equation in Rectangular Coordinates by Separation of variables 2. Laplace's Equation in Spherical Coordinates 3. Spherical Harmonics 4. Simple Solutions of Laplace's Equation in Spherical Coordinates 5. The Dipole and the Double Layer 6. Green's Solution for a Bounded Region ProblemsCHAPTER IV DIELECTRICS Introduction 1. The Polarization and the Displacement 2. The Dielectric Constant 3. Boundary Conditions at the Surface of a Dielectric 4. "Electrostatic Problems Involving Dielectrics, and the Condenser" 5. A Charge outside a Semi-infinite Dielectric Slab 6. Dielectric Sphere in a Uniform Field 7. Field in Flat and Needle-shaped Cavities ProblemsCHAPTER V MAGNETIC FIELDS OF CURRENTS Introduction 1. The Biot-Savart Law 2. The Magnetic Field of a Linear and a Circular Current 3. "The Divergence of B, and the Scalar Potential" 4. The Magentic Dipole 5. Ampère's Law 6. The Vector Potential ProblemsCHAPTER VI MAGNETIC MATERIALS Introduction 1. The Magnetization Vector 2. The Magnetic Field 3. Magnetostatic Problems Involving Magnetic Media 4. Uniformly Magnetized Sphere in an External Field 5. Magnetomotive Force ProblemsCHAPTER VII ELECTROMAGNETIC INDUCTION AND MAXWELL'S EQUATIONS Introduction 1. The Law of Electromagnetic Induction 2. Self- and Mutual Induction 3. The Displacement Current 4. Maxwell's Equations 5. The Vector and Scalar Potentials ProblemsCHAPTER VIII ELETROMAGNETIC WAVES AND ENERGY FLOW Introduction 1. Plane Waves and Maxwell's Equations 2. The Relation between E and H in a Plane Wave 3. Electric and Magnetic Energy Density 4. Poynting's Theorem and Poynting's Vector 5. Power Flow and Sinusoidal Time Variation 6. Power Flow and Energy Density in a Plane Wave ProblemsCHAPTER IX ELECTRON THEORY AND DISPERSION Introduction 1. Dispersion in Gases 2. Dispersion in Liquids and Solids 3. Dispersion in Metals 4. The Quantum Theory and Dispersion ProblemsCHAPTER X REFLECTION AND REFRACTION OF ELECTROMAGNETIC WAVES Introduction 1. Boundary Conditions at a Surface of Discontinuity 2. The Laws of Reflection and Refraction 3. Reflection Coefficient at Normal Incidence 4. Fresnel's Equation 5. Total Reflection 6. "Damped Plane Waves, Normal Incidence" 7. "Damped Plane Waves, Oblique Incidence" ProblemsCHAPTER XI WAVE GUIDES AND CAVITY RESONATORS Introduction 1. Propagation between Two Parallel Mirrors 2. Electromagnetic Field in the Wave Guide 3. Examples of Wave Guides 4. Standing Waves in Wave Guides 5. Resonant Cavities ProblemsCHAPTER XII SPHERICAL ELECTROMAGNETIC WAVES Introduction 1. Maxwell's Equations in Spherical Coordinates 2. Solutions of Maxwell's Equations in Spherical Coordinates 3. The Field of an Oscillating Dipole 4. The Field of a Dipole at Large Distances 5. Scattering of Light 6. Coherence and Incoherence of Light ProblemsCHAPTER XIII HUYGENS' PRINCIPLE AND GREEN'S THEOREM Introduction 1. The Retarded Potentials 2. Mathematical Formulation of Huygens' Principle 3. Integration for a Spherical Surface by Fresnel's Zones 4. Huygens' Principle for Diffraction Problems ProblemsCHAPTER XIV FRESNEL AND FRAUNHOFER DIFFRACTION Introduction 1. Comparison of Fresnel and Fraunhofer Diffraction 2. Fresnel Diffraction from a Slit 3. Fraunhofer Diffraction from a Slit 4. "The Circular Aperture, and the Resolving Power of a Lens" 5. Diffraction from Several Slits; the Diffraction Grating ProblemsAPPENDIX I Vectors Vectors and Their Components Scalar and Vector Products of Two Vectors The Differentiation of Vectors The Divergence Theorem and Stoke's Theorem ProblemsAPPENDIX II UnitsAPPENDIX III Fourier Series ProblemsAPPENDIX IV Vector Operations in Curvilinear Coordinates Gradient Divergence Laplacian CurlAPPENDIX V Spherical HarmonicsAPPENDIX VI MultipolesAPPENDIX VII Bessel's FunctionsSUGGESTED REFERENCESINDEX

Erscheint lt. Verlag 9.3.2012
Reihe/Serie Dover Books on Physics
Sprache englisch
Maße 140 x 140 mm
Themenwelt Naturwissenschaften Physik / Astronomie
ISBN-10 0-486-15040-2 / 0486150402
ISBN-13 978-0-486-15040-6 / 9780486150406
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