Introduction to ElectrodynamicsThe first edition of this textbook (1981) is cited in BCL3. The second includes: introduction to the Dirac Delta Function, the Helmholtz Theorem, and a brief treatment of waveguides. New problems have been added. No bibliography. Annotation copyright Book News, Inc. Portland, Or. |
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Page 54
... ( V X B ) dr + V & ( A X B ) .da Sv where S is the surface bounding the volume V. Problem 1.48 Evaluate the integral J = all space by two different methods , as in Example 12 . · dr 1.6 THE THEORY OF VECTOR FIELDS 1.6.1 The Helmholtz ...
... ( V X B ) dr + V & ( A X B ) .da Sv where S is the surface bounding the volume V. Problem 1.48 Evaluate the integral J = all space by two different methods , as in Example 12 . · dr 1.6 THE THEORY OF VECTOR FIELDS 1.6.1 The Helmholtz ...
Page 322
... rule 6 , • V ( EX B ) = Invoking Faraday's law ( ▽ X E = · E ( V X B ) : = B. ( V XE ) - B. ( ▽ × E ) — E⚫ ( ▽ × B ) -ƏB / dt ) it follows that - ав -B . -V ( EX B ) · at Meanwhile , ав 1 მ B. = ( B2 ) 322 Chapter 7 Electrodynamics.
... rule 6 , • V ( EX B ) = Invoking Faraday's law ( ▽ X E = · E ( V X B ) : = B. ( V XE ) - B. ( ▽ × E ) — E⚫ ( ▽ × B ) -ƏB / dt ) it follows that - ав -B . -V ( EX B ) · at Meanwhile , ав 1 მ B. = ( B2 ) 322 Chapter 7 Electrodynamics.
Page 356
... V X B = μoto ( E / dt ) , does not yield an inde- pendent condition ; it simply reproduces ( 8.57 ) . Example 3 If E points in the y - direction , then according to ( 8.58 ) B points in the z - direc- tion ( Fig . 8.13 ) : E ( x , t ) ...
... V X B = μoto ( E / dt ) , does not yield an inde- pendent condition ; it simply reproduces ( 8.57 ) . Example 3 If E points in the y - direction , then according to ( 8.58 ) B points in the z - direc- tion ( Fig . 8.13 ) : E ( x , t ) ...
Contents
Special Techniques for Calculating | 3 |
Vector Analysis | 6 |
Electrostatics | 61 |
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Ampère's law angle answer atom axis Biot-Savart law bound charge boundary conditions calculate charge density charge q components conductor constant coordinates Coulomb's law cross product curl cylinder derivative direction distance divergence theorem dot product electric and magnetic electric field electrodynamics electromagnetic electron electrostatics energy Example field inside Figure Find the potential flux formula free charge frequency Gauss's law gradient infinite infinitesimal Laplace's equation line integral loop Lorentz force law magnetic dipole magnetic field magnetic force magnetostatics Maxwell's equations momentum motion moving origin particle perpendicular plane point charge polarization Poynting vector Problem radiation region relativistic scalar Section shown in Fig solenoid Solution speed sphere of radius spherical Suppose surface charge tion total charge transformation uniform unit vector vector potential velocity volume wave wire zero Απερ μο ду дх