1988 | OriginalPaper | Buchkapitel
Incommensurate Phase of Quartz: Microscopic Origin and Interaction with Defects
verfasst von : G. Dolino
Erschienen in: The Physics and Technology of Amorphous SiO2
Verlag: Springer US
Enthalten in: Professional Book Archive
Aktivieren Sie unsere intelligente Suche, um passende Fachinhalte oder Patente zu finden.
Wählen Sie Textabschnitte aus um mit Künstlicher Intelligenz passenden Patente zu finden. powered by
Markieren Sie Textabschnitte, um KI-gestützt weitere passende Inhalte zu finden. powered by
Silicon dioxide is well known for its extensive polymorphism1: in addition to about 20 crystalline phases, it is also easily obtained in an amorphous state which is a prototype of glass structure. With the exception of Stishovite, these phases consist of three dimensional frameworks of corner sharing SiO4 tetrahedra, giving structures with different topological connections. Furthermore the low pressure phases (quartz, cristobalite, tridymite) present displacive transitions produced by small displacements of the SiO4 tetrahedra, without breaking any atomic bond. In this way quartz at 846 K transforms from the low temperature α phase of trigonal symmetry to the high temperature β phase of hexagonal symmetry. Although this transition has been studied for nearly a century, it was only in 1980 that Bachheimer discovered that the α-β transition was not direct2 but occured through a new intermediate phase, later characterized as an incommensurate (inc) phase3. In an inc structure some property (atomic position, electronic or spin density …) is modulated with a period λ which is not commensurate with the lattice period a. In a diffraction experiment satellite peaks are observed in addition to the usual lattice reflections. Indeed in the inc phase of quartz satellites have been observed by diffraction experiments with neutrons3, X rays4 and electrons5: satellites are observed along the 6 equivalent <100> directions of the hexagonal reciprocal lattice at a small distance q ≃ 0.03 a * from the Bragg peaks.