Diffraction by a one‐dimensionally disordered crystal. II. Close‐packed structures

J. Kakinoki
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引用次数: 63

Abstract

Kakinoki & Komura's general theory on the intensity of X-ray diffuse scattering by one-dimensionally disordered crystals is applied to stacking faults occurring in close-packed structures. Practical examples are shown for the cases of s (Reichweite)= 1, 2, 3 and 4, which cover the results given by Paterson, Wilson and Jagodzinski. The cases of double (extrinsic)-deformation fault (Johnson), triple-deformation fault (Sato), multiple-deformation fault, single and double-deformation faults (Warren) and combinations of different kinds of faults are also dealt with by applying the general method without using difference equations.
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一维无序晶体的衍射。2近量包装结构
Kakinoki & Komura关于一维无序晶体x射线漫射散射强度的一般理论应用于密排结构中发生的层错。给出了s (Reichweite)= 1,2,3和4的实例,涵盖了Paterson, Wilson和Jagodzinski给出的结果。对双重(外在)变形断层(Johnson)、三重变形断层(Sato)、多重变形断层、单一和双重变形断层(Warren)以及不同类型断层的组合,也不使用差分方程,应用一般方法进行了处理。
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