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Línea 30: |
Línea 30: |
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| <math>tt'+r^{2}=1</math> | | <math>tt'+r^{2}=1</math> |
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| | <math>I_{R}=E_{r}E_{r}^{*}=E_{0}^{2}\left[\frac{r\left(1-e^{i\delta}\right)}{1-r^{2}e^{i\delta}}\right]\left[\frac{r\left(1-e^{i\delta}\right)}{1-r^{2}e^{i\delta}}\right]</math> |
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| | <math>I_{r}=E_{0}^{2}\frac{2r^{2}\left(1-\cos\theta\right)}{\left(1+r^{4}\right)-2r^{2}\cos\delta}<math> |
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| | <math>E_{t}=E_{0}e^{i\omega t}\frac{tt'}{1-r^{2}e^{-i\delta}}</math> |
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| | <math>I_{t}=I_{i}\left(tt'\right)^{2}\frac{1}{1-r^{2}e^{-i\delta}}\frac{1}{1-r^{2}e^{i\delta}}<math> |
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| | <math>I_{t}=I_{i}\left(tt'\right)^{2}\frac{1}{\left(1+r^{4}\right)-2r^{2}\cos\delta}</math> |
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| | <math>I_{t}=I_{i}\frac{\left(1-r^{2}\right)^{2}}{\left(1+r^{4}\right)-2r^{2}\cos\delta}</math> |
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| | <math>I_{r}+I_{t}=\frac{\left(1-r^{2}\right)^{2}+2r^{2}\left(1-\cos\delta\right)}{\left(1+r^{4}\right)-2r^{2}\cos\delta}I_{i}</math> |
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| | <math>=\frac{1+r^{4}-2r^{2}-2r^{2}\cos\delta+2r^{2}}{\left(1+r^{4}\right)-2r^{2}\cos\delta}I_{i}=I_{i}</math> |
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| | <math>I_{i}=I_{i}=I_{r}+I_{t}</math> |
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| | <math>\delta=2\pi m</math> |
Revisión del 16:26 25 feb 2010