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Technical Notes
(see Figure 1) can be differentiated to give the angular spread (dispersion) of the spectrum:
When the grating is operated in the Littrow configuration (in which the light is retro-diffracted; see Figure 2), the equation for the dispersion simplifies to
Figure 1 The Grating Equation. Here a is the incidence angle, b is the diffraction angle, m is the (integral) diffraction order, l is the wavelength of the light and d is the spacing between adjacent grooves.
TECHNIQUES There are two main methods for selecting a narrow spectral band of light, Littrow and Littman. These methods are shown in Figures 2 and 3. Littman tuning offers higher angular spread and hence narrower spectral feedback; as the angle of incidence is increased toward 90°, however, the efficiency of the grating drops significantly. Figure 2 Laser tuning using a grating in Littrow mode as the feedback element.
Figure 3 Littman tuning using a grating near grazing incidence.
Figures 4 and 5 show typical efficiency curves for two popular plane holographic gratings, with groove frequencies of 1800 g/mm and 2400 g/mm. The curves are measured near Littrow. Figure 6 gives some insight into the decrease in S-plane efficiency as the incidence angle a increases. Figure 4 Efficiency curve: 1800 g/mm. Red dashed curve: P-plane; solid black curve: S-plane.
Figure 5 Efficiency curve: 2400 g/mm. Red dashed curve: P-plane; solid black curve: S-plane.
Figure 6 Efficiency curve: 1800 g/mm, for several incidence angles a.
ORDERING INFORMATION Popular grating sizes are shown below. Different sizes can be accommodated: please contact us with your specifications, and we will provide pricing.
FOR FURTHER INFORMATION For additional information, please contact us. SOME TECHNICAL REFERENCES
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