Paper
8 November 2001 Neutron supermirrors: an accurate theory for layer thickness computation
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Abstract
We present a new theory for the computation of Super-Mirror stacks, using accurate formulas derived from the classical optics field. Approximations are introduced into the computation, but at a later stage than existing theories, providing a more rigorous treatment of the problem. The final result is a continuous thickness stack, whose properties can be determined at the outset of the design. We find that the well-known fourth power dependence of number of layers versus maximum angle is (of course) asymptotically correct. We find a formula giving directly the relation between desired reflectance, maximum angle, and number of layers (for a given pair of materials). Note: The author of this article, a classical opticist, has limited knowledge of the Neutron world, and begs forgiveness for any shortcomings, erroneous assumptions and/or misinterpretation of previous authors' work on the subject.
© (2001) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Michael Bray "Neutron supermirrors: an accurate theory for layer thickness computation", Proc. SPIE 4509, Neutron Optics, (8 November 2001); https://doi.org/10.1117/12.448075
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Cited by 4 scholarly publications.
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KEYWORDS
Reflectivity

Geometrical optics

Refractive index

Polarization

Nickel

Niobium

Optics manufacturing

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