Classical electrodynamics |
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Page 111
The surface may be taken as the plane z = 0, as shown in Fig. 4.5. We must find
the appropriate solution to the equations: ejV • E = 4irp, z > 0 e2V • E = 0, z < 0 (
4.47) and V x E = 0, everywhere J subject to the boundary conditions at z = 0: lim
...
The surface may be taken as the plane z = 0, as shown in Fig. 4.5. We must find
the appropriate solution to the equations: ejV • E = 4irp, z > 0 e2V • E = 0, z < 0 (
4.47) and V x E = 0, everywhere J subject to the boundary conditions at z = 0: lim
...
Page 155
pillbox is oriented so that its faces are in regions 1 and 2 and parallel to the
surface boundary, S, as shown in Fig. 5.9, Gauss's theorem can be applied to V •
B = 0 to yield (B, - • n = 0 (5.88) where n is the unit normal to the surface directed
from ...
pillbox is oriented so that its faces are in regions 1 and 2 and parallel to the
surface boundary, S, as shown in Fig. 5.9, Gauss's theorem can be applied to V •
B = 0 to yield (B, - • n = 0 (5.88) where n is the unit normal to the surface directed
from ...
Page 327
Two of the simpler unstable distortions will be described. The first is the kink
instability, shown in Fig. 10.8a. The lines of azimu- thal magnetic induction near
the column are bunched together above, and separated below, the column by the
...
Two of the simpler unstable distortions will be described. The first is the kink
instability, shown in Fig. 10.8a. The lines of azimu- thal magnetic induction near
the column are bunched together above, and separated below, the column by the
...
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Contents
Introduction to Electrostatics | 1 |
Scalar potential | 7 |
Greens theorem | 14 |
Copyright | |
18 other sections not shown
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4-vector acceleration angular distribution approximation assumed atomic axis behavior Bessel functions boundary conditions bremsstrahlung calculate Chapter charge density charge q charged particle classical coefficients collisions component conductor Consequently consider coordinates cross section current density cylinder defined delta function dielectric constant diffraction dimensions dipole direction discussed effects electric field electromagnetic fields electron electrostatic emitted energy loss expansion expression factor force equation frequency given Green's function impact parameter incident particle inside integral Laplace's equation limit linear Lorentz invariant Lorentz transformation macroscopic magnetic field magnetic induction magnitude Maxwell's equations meson molecules momentum multipole multipole expansion nonrelativistic obtain orbit oscillations parallel perpendicular plane wave plasma point charge polarization power radiated problem quantum quantum-mechanical radiative radius region relativistic result scalar scattering shown in Fig shows solid angle solution spectrum spherical surface theorem transverse vanishes vector potential wave equation wave number wavelength written zero