Determination of the Stokes-Poincaré parameters for a synchrotron X-ray beam by multiple Bragg scattering

Japanese Journal of Applied Physics, Part 1: Regular Papers and Short Notes and Review Papers

Volumn 35, Issue 10, 1996, Pages 5550-5552

  Hirano, Keiichi ^a   Mori, Takeharu ^a   Iida, Atsuo ^a   Colella, Roberto ^a,d   Sasaki, Satoshi ^b   Shen, Qun ^c  

^a HIGH ENERGY ACCELERATOR RESEARCH ORGANIZATION KEK   (Japan)

^b TOKYO INSTITUTE OF TECHNOLOGY   (Japan)

^c Department of Obstetrics Gynecology   (United States)

^d PURDUE UNIVERSITY   (United States)

Author keywords

Circular polarization; Dynamical diffraction; Multiple diffraction; Phase plates; Stokes Poincar parameters; Synchrotron X rays

Indexed keywords

CIRCULAR POLARIZATION; DIFFRACTOMETER; MULTIPLE BRAGG SCATTERING; STOKES-POINCARE PARAMETERS; SYNCHROTRON X RAY BEAM; VIRTUAL BRAGG SCATTERING;

CRYSTALS; POLARIZATION; SEMICONDUCTING GALLIUM ARSENIDE; SYNCHROTRON RADIATION; X RAYS;

X RAY DIFFRACTION;

EID: 0030262323     PISSN: 00214922     EISSN: None     Source Type: Journal    
DOI: 10.1143/jjap.35.5550     Document Type: Article

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13. The definition of triplet invariant is: δ = φH + φP-H φP where the φS are phases, P is the main reflection, H is the simultaneous reflection, and P-H is the coupling reflection.
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15. 3 is explained in ref. 16.
16. M. Born and E. Wolf: Principles of Optics (Pergamon Press, New York, 1975) Sect. 1.4. In this reference the clockwise and counterclockwise senses of rotation are referred to a photon beam traveling against the observer. The commonly accepted convention today is just opposite, like the one adopted in this paper.