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Friedel's pairs : ウィキペディア英語版
Friedel's law
Friedel's law, named after Georges Friedel, is a property of Fourier transforms of real functions.
Given a real function f(x), its Fourier transform
:F(k)=\int^_f(x)e^dx
has the following properties.
*F(k)=F^
*(-k) \,
where F^
* is the complex conjugate of F.
Centrosymmetric points (k,-k) are called Friedel's pairs.
The squared amplitude (|F|^2) is centrosymmetric:
* |F(k)|^2=|F(-k)|^2 \,
The phase \phi of F is antisymmetric:
* \phi(k) = -\phi(-k) \,.
Friedel's law is used in X-ray diffraction, crystallography and scattering from real potential within the Born approximation. Note that a (twin operation ) (aka ''Opération de maclage'') is equivalent to an inversion centre and the intensities from the individuals are equivalent under Friedel's law.〔Friedel G (1904). "Étude sur les groupements cristallins". Extract from ''Bullettin de la Société de l'Industrie Minérale'', Quatrième série, Tomes III et IV. Saint-Étienne: Societè de l'Imprimerie Thèolier J. Thomas et C.〕〔Friedel G. (1923). ''Bull. Soc. Fr. Minéral.'' 46:79-95.〕
==References==


抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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