Classical ElectrodynamicsThis edition refines and improves the first edition. It treats the present experimental limits on the mass of photon and the status of linear superposition, and introduces many other innovations. |
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Page 340
... assumed constant along the cylinder axis . With a sinusoidal time depend- ence e for the fields inside the cylinder , the Maxwell equations take the form : -iwt VXE = i - B V.B = 0 ( 8.16 ) W VxB = -iμe E V⚫E = 0 where it is assumed ...
... assumed constant along the cylinder axis . With a sinusoidal time depend- ence e for the fields inside the cylinder , the Maxwell equations take the form : -iwt VXE = i - B V.B = 0 ( 8.16 ) W VxB = -iμe E V⚫E = 0 where it is assumed ...
Page 429
... assumption is that the diffracted field vanishes everywhere . This is , of course , inconsistent with the second assumption . Furthermore , ( 9.125 ) does not yield on S , the assumed values of and a / an . The mathematical ...
... assumption is that the diffracted field vanishes everywhere . This is , of course , inconsistent with the second assumption . Furthermore , ( 9.125 ) does not yield on S , the assumed values of and a / an . The mathematical ...
Page 456
... assumed that the observation point is many wavelengths from the slab , this integral can be neglected . Neglecting the oscillating contribution at the upper limit R → ∞ ( this can be made to vanish somewhat more plausibly by assuming ...
... assumed that the observation point is many wavelengths from the slab , this integral can be neglected . Neglecting the oscillating contribution at the upper limit R → ∞ ( this can be made to vanish somewhat more plausibly by assuming ...
Contents
L2 The Inverse Square Law or the Mass of the Photon | 1 |
1 | 17 |
1 | 27 |
Copyright | |
18 other sections not shown
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angle angular applied approximation assumed atomic average becomes boundary conditions calculate called Chapter charge charge density classical coefficients collision compared components conducting conductor consider constant coordinates corresponding cross section defined density dependence derivative determined dielectric dipole direction discussed distance distribution effects electric field electromagnetic electrons electrostatic energy equal equation example expansion expression factor force frame frequency function given gives incident induction inside integral involving limit linear Lorentz macroscopic magnetic field magnitude Maxwell means medium modes molecules momentum motion moving multipole normal observation obtained origin parallel particle physical plane polarization positive potential problem propagation properties quantum mechanics radiation radius region relation relative result satisfy scalar scattering shown solution space special relativity sphere spherical surface transformation unit vanishes vector velocity volume wave written zero