Optical Cavity

From Qwiki

$\mathcal{E}(t) = t_1 \mathcal{E}_{inc}(t) + r_1 r_2 \mathcal{E}(t-T)$ $\mathcal{E}(t) = E(t) e^{-i\omega_0 t}$ $E(t) = t_1 E_{inc}(t) + r_1 r_2 e^{2 i k_0 L(t)} E(t-T)$ $\mathcal{E} = t_1 \mathcal{E}_{inc} + r_1 r_2 \mathcal{E}$

E = t 1 E i n c + r 1 r 2 E

$\frac{E}{E_{inc}} = \frac{t_1}{1-r_1 r_2 e^{2 i k L}}$ $\frac{I}{I_{inc}} =\frac{t_1^2/(1-r_1r_2)^2}{1+\left(\frac{2\mathcal{F}}{\pi}\right)^2\sin^2(\omega T/2)}$

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Categories: Concept | Optics | Lab Lore | Optical Components