An inverse problem involving diffraction from disordered fibers

被引:0
|
作者
Millane, RP [1 ]
Eads, JL [1 ]
Stroud, WJ [1 ]
机构
[1] Univ Canterbury, Dept Elect & Comp Engn, Christchurch, New Zealand
关键词
inverse problem; fiber diffraction; phase problem; x-ray crystallography;
D O I
10.1117/12.453830
中图分类号
TP7 [遥感技术];
学科分类号
081102 ; 0816 ; 081602 ; 083002 ; 1404 ;
摘要
The inverse problem of determining the structure (atomic coordinates) of a helical molecule from measurements of the intensities of x-rays diffracted from a disordered, oriented, polycrystalline fiber of the molecule is considered., The problem is highly underdetermined, but can be solved by incorporating additional geometric and steric information. However, current solution methods, do not allow for disorder in the fiber specimen. A method for solving this problem for disordered fibers is described that utilizes current solution methods by iteratively modifying the diffraction data to account for the disorder. The method is successfully applied to diffraction data from a disordered DNA fiber.
引用
收藏
页码:67 / 77
页数:11
相关论文
共 50 条
  • [21] UNIQUENESS THEOREM FOR ONE INVERSE PROBLEM OF DIFFRACTION
    KLIBANOV, MV
    DOKLADY AKADEMII NAUK SSSR, 1989, 309 (02): : 268 - 270
  • [22] Existence of a solution of the inverse problem estimating the structure of materials from diffraction data
    Shchedrin B.M.
    Computational Mathematics and Modeling, 2001, 12 (3) : 243 - 251
  • [23] Solution of a multiple-scattering inverse problem: Electron diffraction from surfaces
    Saldin, DK
    Seubert, A
    Heinz, K
    PHYSICAL REVIEW LETTERS, 2002, 88 (11) : 4
  • [24] Identifiability and Stability of an Inverse Problem Involving a Fredholm Equation
    Conca, Carlos
    Lecaros, Rodrigo
    Ortega, Jaime H.
    Rosier, Lionel
    CHINESE ANNALS OF MATHEMATICS SERIES B, 2015, 36 (05) : 737 - 762
  • [25] Inverse scattering problem involving soft Mie particles
    Roy, AK
    Sharma, SK
    APPLIED OPTICS, 1997, 36 (36): : 9487 - 9495
  • [26] Identifiability and stability of an inverse problem involving a Fredholm equation
    Carlos Conca
    Rodrigo Lecaros
    Jaime H. Ortega
    Lionel Rosier
    Chinese Annals of Mathematics, Series B, 2015, 36 : 737 - 762
  • [27] An inverse problem for semilinear equations involving the fractional Laplacian
    Kow, Pu-Zhao
    Ma, Shiqi
    Sahoo, Suman Kumar
    INVERSE PROBLEMS, 2023, 39 (09)
  • [28] Identifiability and Stability of an Inverse Problem Involving a Fredholm Equation
    Carlos CONCA
    Rodrigo LECAROS
    Jaime H.ORTEGA
    Lionel ROSIER
    Chinese Annals of Mathematics(Series B), 2015, 36 (05) : 737 - 762
  • [30] INVERSE PROBLEM OF DIFFRACTION BY ACOUSTICALLY COMPLIANT AND RIGID SCATTERERS
    GORYUNOV, AA
    SOVIET PHYSICS ACOUSTICS-USSR, 1989, 35 (06): : 607 - 610