X-ray diagnostics of the structure of nearsurface layers of ionimplanted monocrystalline materials
Journal Title: Восточно-Европейский журнал передовых технологий - Year 2018, Vol 6, Issue 12
Abstract
A method for obtaining information on the distribution of the parameters of a crystalline structure in the thickness of a near-surface ion-implanted layer, types and characteristics of radiation defects (size, concentration, etc.) has been developed. The influence of the main diffraction parameters on the rocking curve was established, which made it possible to develop an algorithm for the approximation of the theoretically calculated rocking curves to the experimental ones. It is shown that at small doses of implantation, the value of the extinction coefficient μ<sub>ds</sub> influences most significantly on the intensity of the rocking curves outside the additional oscillatory structure, and the value of the static Debye-Waller factor E influences most significantly on the intensity of the last oscillations of the additional oscillatory structure that correspond to the maximum deformation. To characterize a defective system, it is necessary to analyze the diffuse component using a part of the rocking curve, which is located behind an additional oscillatory structure and in which the contribution of the coherent component is minimal. The method is tested in the analysis of boron-implanted iron-yttrium garnet films. The presented approach provides an opportunity to obtain much of information about the structure of the ion-implanted layer, since it uses the statistical dynamic theory of X-ray scattering, which takes into account the defects of the crystalline structure of any type and size. Also, this approach makes it possible to use all the information contained in the rocking curves and to assess the degree of uniqueness of the specified parameters
Authors and Affiliations
Ivan Yaremiy, Sofiya Yaremiy, Mariia Povkh, Olesia Vlasii, Vasyl Fedoriv, Anna Luсas
Keywords
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- EP ID EP528354
- DOI 10.15587/1729-4061.2018.151806
- Views 72
- Downloads 0
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