Algorithms of Two-Dimensional X-Ray Diffraction

被引:0
|
作者
Bob B. He
机构
[1] Bruker AXS Inc.,
关键词
D O I
10.1557/adv.2016.409
中图分类号
学科分类号
摘要
X-ray diffraction pattern collected with two-dimensional detector contains the scattering intensity distribution as a function of two orthogonal angles. One is the Bragg angle 2θ and the other is the azimuthal angle about the incident x-ray beam, denoted by γ. A 2D diffraction pattern can be integrated to a conventional diffraction pattern and evaluated by most exiting software and algorithms for conventional applications, such as, phase identification, structure refinement and 2θ-profile analysis. However, the materials structure information associated to the intensity distribution along γ direction is lost through the integration. The diffraction vector approach has been approved to be the genuine theory in 2D data analysis. The unit diffraction vector used for 2D analysis is a function of both 2θ and γ. The unit diffraction vector for all the pixels in the 2D pattern can be expressed either in the laboratory coordinates or in the sample coordinates. The vector components can then be used to derive fundamental equations for many applications, including stress, texture, crystal orientation and crystal size evaluation.
引用
收藏
页码:1921 / 1927
页数:6
相关论文
共 50 条
  • [21] X-ray Interferometry with Two-Dimensional Gratings
    Zanette, I.
    Rutishauser, S.
    David, C.
    Weitkamp, T.
    [J]. 10TH INTERNATIONAL CONFERENCE ON X-RAY MICROSCOPY, 2011, 1365 : 325 - 328
  • [22] Two-dimensional X-ray waveguides on a grating
    Ollinger, C
    Fuhse, C
    Jarre, A
    Salditt, T
    [J]. PHYSICA B-CONDENSED MATTER, 2005, 357 (1-2) : 53 - 56
  • [23] Two-Dimensional X-Ray Grating Interferometer
    Zanette, Irene
    Weitkamp, Timm
    Donath, Tilman
    Rutishauser, Simon
    David, Christian
    [J]. PHYSICAL REVIEW LETTERS, 2010, 105 (24)
  • [24] Integration techniques for surface X-ray diffraction data obtained with a two-dimensional detector
    Drnec, Jakub
    Zhou, Tao
    Pintea, Stelian
    Onderwaater, Willem
    Vlieg, Elias
    Renaud, Gilles
    Felici, Roberto
    [J]. JOURNAL OF APPLIED CRYSTALLOGRAPHY, 2014, 47 : 365 - 377
  • [25] The software package ANAELU for X-ray diffraction analysis using two-dimensional patterns
    Fuentes-Montero, Luis
    Elena Montero-Cabrera, Maria
    Fuentes-Cobas, Luis
    [J]. JOURNAL OF APPLIED CRYSTALLOGRAPHY, 2011, 44 : 241 - 246
  • [26] CRAFS: a model to analyze two-dimensional X-ray diffraction patterns of plant cellulose
    Oliveira, Rafael P.
    Driemeier, Carlos
    [J]. JOURNAL OF APPLIED CRYSTALLOGRAPHY, 2013, 46 : 1196 - 1210
  • [27] Biological X-ray diffraction measurements with a novel two-dimensional gaseous pixel detector
    Sarvestani, A
    Amenitsch, H
    Bernstorff, S
    Besch, HJ
    Menk, RH
    Orthen, A
    Pavel, N
    Rappolt, M
    Sauer, N
    Walenta, AH
    [J]. JOURNAL OF SYNCHROTRON RADIATION, 1999, 6 : 985 - 994
  • [28] Bragg diffraction of spherical X-ray wave with allowance for two-dimensional curvature of wavefront
    M. K. Balyan
    [J]. Journal of Contemporary Physics (Armenian Academy of Sciences), 2015, 50 : 101 - 108
  • [29] Integration techniques for surface X-ray diffraction data obtained with a two-dimensional detector
    [J]. Drnec, J. (drnec@esrf.fr), 1600, International Union of Crystallography, 5 Abbey Road, Chester, CH1 2HU, United Kingdom (47):
  • [30] DIOPTAS: a program for reduction of two-dimensional X-ray diffraction data and data exploration
    Prescher, Clemens
    Prakapenka, Vitali B.
    [J]. HIGH PRESSURE RESEARCH, 2015, 35 (03) : 223 - 230