Show that for light with a Lorentzian spectral profile, the parameter (mathcal{M}) is given by [ mathcal{M}=left[frac{tau_{c}}{T}+frac{1}{2}left(frac{tau_{c}}{T}

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Show that for light with a Lorentzian spectral profile, the parameter $\mathcal{M}$ is given by

\[ \mathcal{M}=\left[\frac{\tau_{c}}{T}+\frac{1}{2}\left(\frac{\tau_{c}}{T}\right)^{2}\left(e^{-2 T / \tau_{c}}-1\right)\right]^{-1} \]

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Statistical Optics Wiley Pure And Applied Optics

ISBN: 271133

2nd Edition

Authors: Joseph W Goodman

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Question Posted: Apr 27, 2024 01:01 AM

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Show that for light with a Lorentzian spectral profile, the parameter (mathcal{M}) is given by [ mathcal{M}=left[frac{tau_{c}}{T}+frac{1}{2}left(frac{tau_{c}}{T}

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Statistical Optics Wiley Pure And Applied Optics

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