Will edited We_expect_the_transmission_data__.tex  over 8 years ago

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\end{equation}  Where the normal equation for a Lorentzian is,  \begin{equation}\label{eq2}  T(\omega)=\left( \frac{\Gamma}{2}\right )^{2}*(\frac{A}{(\omega-\omega_{0})^{2}+\frac{\Gamma}{2}^{2}}) )^{2} \frac{A}{(\omega-\omega_{0})^{2}+\frac{\Gamma}{2}^{2}}  \end{equation}  Thus the transition frequency of the different peaks should theoretically be given by, $\omega_{1},\cdots,\omega_{6}$. The offset accounts for the background Gaussian distribution, which the Lorentzian functions are superimposed onto.