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Huygens Principle for a Planar Source
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Revision as of 23:50, 3 July 2009
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23:50, 3 July 2009
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Line 3:
Line 3:
where we use the metric signature (+,+,+,-) and<br>
where we use the metric signature (+,+,+,-) and<br>
:<math>A^\mu = (\mathbf{A},\frac{\Phi} {c})</math>
:<math>A^\mu = (\mathbf{A},\frac{\Phi} {c})</math>
−
:<math>\square^2=\part_\mu \part^\mu = \nabla^2 - \frac{1}{c^2} \frac{\part^2}{\part t^2}</math
><br
><br>
+
:<math>\square^2=\part_\mu \part^\mu = \nabla^2 - \frac{1}{c^2} \frac{\part^2}{\part t^2}</math><br>
:<math>j^\mu = (\mathbf{j},c\rho), \part_\mu= (\mathbf{\nabla}, \frac{1}{c} \frac{\part}{\part t})</math><br>
:<math>j^\mu = (\mathbf{j},c\rho), \part_\mu= (\mathbf{\nabla}, \frac{1}{c} \frac{\part}{\part t})</math><br>
The gauge condition for the Lorentz gauge is
The gauge condition for the Lorentz gauge is
Jonesrt
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