[[abstract]]X-ray diffraction from crystal surfaces and interfaces is described within the framework of the dynamical theory. The intensity distributions of specular and non-specular crystal truncation rods are interpreted with this dynamical approach. Difficulties encountered in the ordinary dynamical calculation for these rods are mentioned and the details of the numerical calculation procedure which overcomes the difficulties are given. The coordinates of dispersion surface, linear absorption coefficients and mode excitations of surface diffractions are calculated and the validity of this dynamical approach is discussed.[[fileno]]2010105010014[[department]]物理
International audienceWe present an ab initio numerical tool to simulate surface resonant X-ray diff...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
© 2017 International Union of Crystallography. The classical dynamical theory of X-ray diffraction i...
[[abstract]]We report for the first time a general way of describing the intensity distribution of t...
[[abstract]]A dynamical calculation scheme that employs Cartesian coordinates with a z axis normal t...
[[abstract]]X-ray surface diffraction data from a miscut Fe3Al crystal and the non-specular crystal-...
In crystalline materials, the presence of surfaces or interfaces gives rise to crystal truncation ro...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Grazing-incidence X-ray diffraction (GID) is a well known technique for the characterization of crys...
La diffraction des rayons X par les cristaux parfaits en incidence rasante peut être décrite par la ...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a super-structure on the crystal surface, the intensity ...
International audienceWe present an ab initio numerical tool to simulate surface resonant X-ray diff...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
© 2017 International Union of Crystallography. The classical dynamical theory of X-ray diffraction i...
[[abstract]]We report for the first time a general way of describing the intensity distribution of t...
[[abstract]]A dynamical calculation scheme that employs Cartesian coordinates with a z axis normal t...
[[abstract]]X-ray surface diffraction data from a miscut Fe3Al crystal and the non-specular crystal-...
In crystalline materials, the presence of surfaces or interfaces gives rise to crystal truncation ro...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Grazing-incidence X-ray diffraction (GID) is a well known technique for the characterization of crys...
La diffraction des rayons X par les cristaux parfaits en incidence rasante peut être décrite par la ...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
Owing to the two-dimensional periodicity of a super-structure on the crystal surface, the intensity ...
International audienceWe present an ab initio numerical tool to simulate surface resonant X-ray diff...
Owing to the two-dimensional periodicity of a superstructure on the crystal surface, the intensity i...
© 2017 International Union of Crystallography. The classical dynamical theory of X-ray diffraction i...