Electromagnetic Waves
Electromagnetic Waves
Electromagnetic Waves
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Thus the wave described by (6) and<br />
(11) or (12) is a transverse wave<br />
propagating in the direction n.<br />
Or that E and B are oscillating in a<br />
plane perpendicular to the wave<br />
vector k, determining the direction<br />
of propagation of the wave.<br />
The energy flux of EM waves is described by the real part of the<br />
complex Poynting vector<br />
<br />
1 c<br />
S =<br />
2 4π E × H ∗ = 1 c<br />
2 4π<br />
<br />
ER × HR + EI × <br />
HI + i EI × HR − ER × <br />
HI<br />
where E and H are the measured fields at the point where S is<br />
evaluated. 2<br />
2 Note : we use the magnetic induction H because although B is the applied<br />
induction, the actual field that carries the energy and momentum in media is H.<br />
<strong>Electromagnetic</strong> <strong>Waves</strong>