1992
DOI: 10.1103/physrevb.46.626
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Discontinuous variations in the incommensurate phase of quartz: Synchrotron-radiation observations of a mechanism for temperature variation of the modulation wave vector

Abstract: High-resolution diffraction experiments using white-beam synchrotron radiation have shown that discontinuous variations of the modulation wave vector q are observed in the incommensurate phase of quartz for a slow rate of temperature variation. Spatial discontinuities of q are also observed under a stable temperature gradient. These observations are discussed in relation with various models, and a mechanism for the temperature variation of q is suggested.

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Cited by 9 publications
(5 citation statements)
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“…This question can be tested by a diffraction experiment performed with a narrow x-ray beam in a coexistence state. From our previous results [48,57], there is only a very small probability of observing an equilibrium phase in a finite temperature range above T c . On the other hand, a spatially resolved x-ray diffraction study on a coexistence state, stabilized in a temperature gradient, as realized in previous diffraction experiments [44,48] can be performed.…”
Section: Overview and Perspectivesmentioning
confidence: 83%
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“…This question can be tested by a diffraction experiment performed with a narrow x-ray beam in a coexistence state. From our previous results [48,57], there is only a very small probability of observing an equilibrium phase in a finite temperature range above T c . On the other hand, a spatially resolved x-ray diffraction study on a coexistence state, stabilized in a temperature gradient, as realized in previous diffraction experiments [44,48] can be performed.…”
Section: Overview and Perspectivesmentioning
confidence: 83%
“…As there is often some confusion in experiments on quartz transitions, resulting from the combined effects of a temperature gradient and of the 1 K hysteresis of the first-order α-inc phase transition, we have plotted in figure 4 the phase diagrams corresponding to the three models. Figure 4(a 1 ) exhibits the phase diagram obtained upon cooling, from our diffraction [22,48,57] and optical [58] measurements of the inc phase, complemented by our older studies of the transition opalescence [37,38]. In these measurements, there is absolutely no indication of the existence of a new phase, stable above T c .…”
Section: Thermal Conditionsmentioning
confidence: 92%
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“…Although only six satellites are expected in a hexagonal crystal, twice this number is observed due to the presence of rotation domains in the inc phase of quartz [6]. The inc wave vector (perpendicular to the Z axis) is defined by the modulus q and the angle relative to a , determined with a Laue simulation program [19] (a is a unit vector of the hexagonal reciprocal lattice, parallel to one of the Y axes). Upon heating, there is a first order transition at a temperature T h 846:7 K to the 3q inc phase which is present up to T i 847:4 K [6].…”
mentioning
confidence: 99%
“…6). Similar experiments were performed at the L U R E [12,13] reducing in this way the problem of temperature stabilization. The aluminium windows of the furnace gave some background as black spots.…”
Section: "5 R E a L -T I M E S E C T I O N T O P O G R A P H Y -mentioning
confidence: 85%