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SIMULATION OF X-RAY POWDER DIFFRACTION PATTERNS USING DYNAMICAL THEORY
SIMULATION OF X-RAY POWDER DIFFRACTION PATTERNS USING DYNAMICAL THEORY
Abstract:
The dynamical theory of X-ray diffraction is a theory that unlike the kinematic theory has its origin in Maxwell’s equations and Bragg’s law. This theory has more complete and adequate physical treatment taking into account all interactions between electromagnetic wave inside the crystal and hence also the physical properties of the medium[1]. These interactions bring effects that are neglected in the kinematic theory, which is more traditional and most commonly used when dealing with thin crystal[2]. In this work has written a program in order to simulate the diffraction profiles peaks using the equation of reflectivity, this which relates the diffracted and incident waves provided by the dynamical theory, to calculate the peak profile. The diffraction profiles were calculated based on a distribution of crystal sizes represented by a lognormal function. Afterwards, was made the convolution this function, said structural function with another function which, in turn, represents the convolution of all instrumental functions, thereby obtaining the resultant profiling shown in this work[3]. The calculations were applied on samples of silicon, CeO2 and LaB6.
The dynamical theory of X-ray diffraction is a theory that unlike the kinematic theory has its origin in Maxwell’s equations and Bragg’s law. This theory has more complete and adequate physical treatment taking into account all interactions between electromagnetic wave inside the crystal and hence also the physical properties of the medium[1]. These interactions bring effects that are neglected in the kinematic theory, which is more traditional and most commonly used when dealing with thin crystal[2]. In this work has written a program in order to simulate the diffraction profiles peaks using the equation of reflectivity, this which relates the diffracted and incident waves provided by the dynamical theory, to calculate the peak profile. The diffraction profiles were calculated based on a distribution of crystal sizes represented by a lognormal function. Afterwards, was made the convolution this function, said structural function with another function which, in turn, represents the convolution of all instrumental functions, thereby obtaining the resultant profiling shown in this work[3]. The calculations were applied on samples of silicon, CeO2 and LaB6.
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DOI: 10.5151/phypro-sic100-055
Como citar:
Muniz, F.T.L.; "SIMULATION OF X-RAY POWDER DIFFRACTION PATTERNS USING DYNAMICAL THEORY", p-55-55.
In: Proceedings of the International Symposium on Crystallography [Blucher Physics Proceedings, v.1, n.3].
São Paulo: Blucher,
2015.
ISSN 23582359,
DOI 10.5151/phypro-sic100-055
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TY - CONF T1 - SIMULATION OF X-RAY POWDER DIFFRACTION PATTERNS USING DYNAMICAL THEORY JO - Blucher Physics Proceedings VL - 1 IS - 3 SP - 55 EP - 55 PY - 2015 T2 - International Symposium on Crystallography AU - SN - 23582359 DO - http://dx.doi.org/10.5151/phypro-sic100-055 UR - www.proceedings.blucher.com.br/article-details/simulation-of-x-ray-powder-diffraction-patterns-using-dynamical-theory-14406 KW - ER -
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@article{Muniz20144,
title="SIMULATION OF X-RAY POWDER DIFFRACTION PATTERNS USING DYNAMICAL THEORY",
journal="Blucher Physics Proceedings",
volume="1",
number="3",
pages="55 - 55",
year="2015",
note="",
issn="23582359",
doi="http://dx.doi.org/10.5151/phypro-sic100-055",
url="www.proceedings.blucher.com.br/article-details/simulation-of-x-ray-powder-diffraction-patterns-using-dynamical-theory-14406",
author="F.T.L. Muniz",
keywords="",
}
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F.T.L. Muniz, SIMULATION OF X-RAY POWDER DIFFRACTION PATTERNS USING DYNAMICAL THEORY, Blucher Physics Proceedings, Volume 1, 2015, Pages 55-55, ISSN 23582359, http://dx.doi.org/10.5151/phypro-sic100-055 (www.proceedings.blucher.com.br/article-details/simulation-of-x-ray-powder-diffraction-patterns-using-dynamical-theory-14406) Palavras-chave:: ;