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in article [EMAIL PROTECTED], AES/newspost at [EMAIL PROTECTED] wrote on 11/27/03 8:58 AM: > In article <[EMAIL PROTECTED]>, > "mhr_54" <[EMAIL PROTECTED]> wrote: > >> Does anybody have a 33% reflectivity Ruby wavelength (694nm) laser mirror? > > Haven't put numbers into the etalon peak reflectivity vs refractive > index calculation to check, but the peak reflectivity from a thick > glass, quartz, sapphire, or ??? etalon might provide a low-cost (and low > loss, high damage threshold) solution. As a rough calculation, the reflectivity of a glass-to-air interface is 0.04. Thus the reflection coefficient is O.2. Adding (an approximation only) contributions from from front and back surfaces give a reflection coefficient of 0.4 or a reflectivity of 16%. Another way of looking at it is to assume that the etalon works as a laser output coupler at the frequency that gives greatest reflectivity. That means that it is effectively a quarter-wave thick or an odd multiple of that. To get 33% reflectivity requires a reflection coefficient of 0.574. To get this at a single surface requires n=3.70. Considering the etalon to be a quarter-wave transformer, it has to be made from a material of index sqrt(3.70) = 1.924. That is pretty tough, but probably not impossible, to do with readily available glass. Bill
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