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<math>\frac{d^2g}{dt^2} - \frac{c^2d^2g}{dx^2} = \delta(\Delta x)\delta(\Delta t)</math>
 
<math>\frac{d^2g}{dt^2} - \frac{c^2d^2g}{dx^2} = \delta(\Delta x)\delta(\Delta t)</math>
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This is not an easy equation to solve without  
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This is not an easy equation to solve without using a Fourier transform. Therefore, we'll do just that, with G as the transformed function.
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using a Fourier transform. Therefore, we'll do
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<math>G = \frac{1}{4\pi^2}\int{g(\Delta x,\Delta t)e^{-ik\Delta x}e^(i\omega\Delta t}d^3x dt}</math>
 
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just that.
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G = (copy from notes)
      
g = (copy)
 
g = (copy)
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