A methodology is given to test the QCD \(N_{t}=2\) chiral transition, presently conjectured to be second order. Scaling forms for the correlation length, susceptibilities, and equation of state are given which account for finite lattice spacing. Confirmation by lattice simulation would provide a lar
Superspace-Group Approach to the Phase Transition of Cu8GeSe6
โ Scribed by Mitsuko Onoda; Motohiko Ishii; Philip Pattison; Kenji Shibata; Akiji Yamamoto; Gervais Chapuis
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 200 KB
- Volume
- 146
- Category
- Article
- ISSN
- 0022-4596
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โฆ Synopsis
The high-and low-temperature forms, i.e., phase I (stable above 328 K) and phase II (stable below 328 K), of Cu 8 GeSe 6 have been investigated by the powder X-ray di4raction method. Cu 8 GeSe 6 II is hexagonal with A โซุโฌ 12.6438(2), C โซุโฌ 11.7570(1) A s , Z โซุโฌ 6, and P6 3 cm, and its structure is considered to be a superstructure of the high-temperature form, Cu 8 GeSe 6 I (hexagonal, a โซุโฌ 7.3164(4)A/(3, c โซุโฌ 11.7679(7) A s , Z โซุโฌ 2, and P6 3 mc). Rietveld analysis of Cu 8 GeSe 6 I (350 K) and II (290 K) has been performed using di4raction data measured by a highresolution powder di4ractometer and synchrotron X-ray radiation. For Cu 8 GeSe 6 II, a four-dimensional superspace group for commensurate modulation, P6 3 mc(1/3 1/3 0), with basic cell constants a โซุโฌ 7.2999, c โซุโฌ 11.7570 A s has been successfully applied (R wp โซุโฌ 0.054). The superspace-group description allows uniform treatment of both forms, and the phase transition of Cu 8 GeSe 6 is explained in terms of the presence and absence of commensurate modulation waves.
๐ SIMILAR VOLUMES
A self-organized chemical system is described by a set of rate equations for a primary and a partial system. The partial system acts as an internal driving force to regulate the primary system. Thermal equilibrium of the primary system is broken by coupling with the partial system and there is a cha