呻吟 发表于 2025-3-21 17:56:30
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From Phase Identification to Structure Solution: X-Ray Crystallography at High Pressures that couple this diffracting geometry with large-volume samples. The various stages of data collection and analysis are shown with examples, using, as far as possible, those programs that are freely available.破译密码 发表于 2025-3-22 07:53:24
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http://reply.papertrans.cn/43/4267/426698/426698_5.pngVulvodynia 发表于 2025-3-22 15:54:24
1568-2609 on of the high-pressure variable in detailed structural studies remains rare. The chapters in this book provide a set of lecture notes and supplementary material for a course on high pressure crystallography. The material comprises state-of-the-art reviews of high-pressure experiments using X-ray anneologism 发表于 2025-3-22 18:55:17
Some Practical Aspects of Studying Equations of State and Structural Phase Transitions at High Pressundertake a measurement to determine the equation of state of a crystalline solid by diffraction, or to analyse the results of a high-pressure diffraction experiment on a crystalline phase undergoing a structural phase transition.promote 发表于 2025-3-22 23:28:27
Neutron Diffraction Studies of Ices and Ice Mixturesnot possible to determine accurately the location of the hydrogen atoms at high-pressure because neutron diffraction was generally limited to pressures below 3 GPa. This chapter describes highpressure neutron diffraction studies of a range of ices and the new information that these studies have provided.CHIP 发表于 2025-3-23 03:13:37
Reverse Monte Carlo Modelling of Diffraction Data : Structural Studies of Amorphous Ices crystals is mentioned. The second lecture will be devoted to the analyses of the structure of amorphous ices: the application of the Reverse Monte Carlo method in this respect will be shown in detail, together with a general discussion of diffraction results that have appeared very recently.Fresco 发表于 2025-3-23 09:03:26
Modulation and its Crystallographic Methodologylfilling the orthonormality condition .. • .. = δ.. This also means that the Fourier transform of the property . has discrete character and that non-zero values are concentrated at reciprocal lattice points. The set of these vectors makes a reciprocal basis.