Get Applications of Neutron Powder Diffraction (Oxford Series on PDF

By Erich H. Kisi

ISBN-10: 0198515944

ISBN-13: 9780198515944

This is often the 1st ebook masking the idea, practicalities, and the vast functions of neutron powder diffraction in fabrics technological know-how, physics, chemistry, mineralogy and engineering. quite a few spotlight purposes of neutron powder diffraction are defined within the advent, then the idea is constructed and instrumentation defined adequate for a go back to the functions. The publication covers using neutron powder diffraction within the answer (hard) and refinement (more common) of crystal and magnetic constructions, functions of powder diffraction in quantitative part research, extraction of microstructural details from powder diffraction styles, and the purposes of neutron diffraction in reviews of elastic homes and for the dimension of residual pressure. extra idea to underpin those a number of functions is built as required. a lot of the fabric might be available to senior undergraduates in technological know-how and engineering, in addition to to graduate scholars and extra senior researchers with an curiosity within the procedure.

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Additional resources for Applications of Neutron Powder Diffraction (Oxford Series on Neutron Scattering in Condensed Matter)

Sample text

E. sixfold rotation about the c-axis) introduces an element of arbitrariness into the selection of axes. This means that the Miller indices of some planes that are equivalent, for example, (1 0 0), (1 1¯ 0) do not appear similar. To remedy this, the four Miller–Bravais indices (hkil) are used. Formally, i is the intercept along an axis that makes an angle 90◦ to c and 120◦ to both a and b. The fourth index i is not independent of h and k. 5) When Miller–Bravais indices are used, our example earlier becomes (1 0 1¯ 0) and (1 1¯ 0 0) and the relationship is clear.

11 Various crystal imperfections or defects that can influence the neutron diffraction pattern. Shown are (a) an edge dislocation (adapted from Callister 2003), (b) a stacking fault (arrowed) in a two-dimensional stacking sequence, (c) an anti-phase domain boundary, and (d) a 90◦ domain wall in a ferroic crystal. The atom displacements or strains are greatly exaggerated in (a) and (d). patterns recorded from affected samples, these mechanisms are all grouped as ‘strains’. Apart from the strains in solid polycrystalline samples described later, pure strains are very rare in powder diffraction samples.

For example, in a cubic lattice [1 0 1], [1 1 0], [0 1 1], [011], ¯ are equivalent. In a tetragonal lattice, [1 0 1] and [0 1 1] are equivalent but [110] [1 1 0] is not. Symmetry equivalent directions can be grouped and considered together in most situations and this grouping is indicated by angular brackets . For example, in the cubic example earlier, 1 1 0 represents [1 1 0], [1 0 1], [0 1 1], ¯ [101], ¯ [011], ¯ and their negatives. In the tetragonal example, 1 1 0 repre[110], ¯ and their negatives.

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Applications of Neutron Powder Diffraction (Oxford Series on Neutron Scattering in Condensed Matter) by Erich H. Kisi

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