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Homework Statement:: Find the interference function ##I(\delta)## where The emission is analyze by a Michelson interferometer.
Relevant Equations:: ##I(\delta) = \frac{1}{2} \int_{-\infty}^{\infty} G(k) r^{ik \delta} dk## ##I(\vec{r}) = I_1 + I_i + 2 \sqrt(I_1 I_i) cos (k\delta)##
I have 5 modes where there frequency are V, V+5ghz, V-5ghz. V+10ghz, V-10ghz and there intensity are, I, I/2, I/2, I/4, I/4.
The emission is analyze by a Michelson interferometer.
Since there are different modes what should be the way to find the interference function ##I(\delta)## I'm used to find ##I(\delta)## for some emission lines analyzed at one point, thus we can sum all the ##I_i##.
I'm not quite sure if the question is clear.
Relevant Equations:: ##I(\delta) = \frac{1}{2} \int_{-\infty}^{\infty} G(k) r^{ik \delta} dk## ##I(\vec{r}) = I_1 + I_i + 2 \sqrt(I_1 I_i) cos (k\delta)##
I have 5 modes where there frequency are V, V+5ghz, V-5ghz. V+10ghz, V-10ghz and there intensity are, I, I/2, I/2, I/4, I/4.
The emission is analyze by a Michelson interferometer.
Since there are different modes what should be the way to find the interference function ##I(\delta)## I'm used to find ##I(\delta)## for some emission lines analyzed at one point, thus we can sum all the ##I_i##.
I'm not quite sure if the question is clear.