// Workers AI · dad joke modeWhat did the Wadsworth constant say? It's always deviating from the norm.
In optics, Wadsworth's constant-deviation prism-mirror system (or Wadsworth constant deviation mounting) is a method to arrange a prism or diffraction grating and a mirror on a turntable to ensure that rays of light emerge in a fixed direction.[1] Typically, light entering via a slit is directed into the prism by a lens. A particular wavelength can be chosen for analysis by setting the angle of the prism, and hence the part of the spectrum that exits by a mirror and lens combination. Rotating the prism through its entire range of motion enables the entire spectrum to be analyzed.[2]
An analytical proof for the arrangement was given by Wadsworth,[1] followed almost three decades later with a geometric proof by Gibbs and Collins.[3] It is considered a "classic" prism configuration being versatile on its own or in combination with many other configuration and instrumentation combinations.[4]
Among many other applications, Wadsworth constant deviation mountings have been used to study light emissions from excited metal atoms,[5] and to study the light needs of plants in future space missions.[2]
References
[edit]- 1 2 Wadsworth, Frank L. O. (1894). "The Modern Spectroscope. IX. Fixed-Arm Spectroscopes". Astronomy and Astro-Physics. 13: 835. OL 23382270M.
- 1 2 Alnwick, Leslie; Clark, Amy; Debs, Patricia; Franczek, Chris; Good, Tom; Rodrigues, Pedro (1 December 1989). "Design and implementation of sensor systems for control of a closed-loop life support system". NASA-CR-186675. Retrieved 5 July 2015.
{{cite journal}}: Cite journal requires|journal=(help) - ↑ Gibbs, R. C.; Collins, J.R. (1922). "Geometrical Proof for the Wadsworth Constant Deviation System". Physical Review. 19 (4): 381. doi:10.1103/physrev.19.381.
- ↑ George J . Zissis (1995). "Dispersive prisms and gratings Archived 2019-07-12 at the Wayback Machine" (pdf) in Michael Bass et al. (eds.) Handbook of Optics Archived 2016-07-05 at the Wayback Machine. Vol. 2, Ch. 5. McGraw Hill.
- ↑ Lund, H.; Ward, L. (1952). "The Spectral Emissivities of Iron, Nickel and Cobalt". Proceedings of the Physical Society, Section B. 65 (7): 535–540. Bibcode:1952PPSB...65..535L. doi:10.1088/0370-1301/65/7/309.
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