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Structures by Peierls Distortions Tellurium

From the perspective of a materials scientist, tellurium is certainly the most attractive element, and it has found applications mainly in the electronics industry because of its p-type semiconducting properties. It can also be used for the synthesis of so-called II-VI semiconductors (such as MgTe) or may be alloyed to yield superior intermetallic phases. In addition, some Te alloys are under investigation in the realm of phase-change media for rapid data storage [273]. [Pg.185]

As we will show in the sequel, this very structure may be understood to arise from a flzree-dimensional Peierls distortion away from a simple cubic structure. Although Peierls theory (see Section 2.6.2) is one-dimensional in its original formulation, there have been extensions to real systems in which two-and three-dimensional cases of Peierls-like distortion were observed. For ex- [Pg.185]

5) lUPAC recommends to call it group 16 whether this is easier to memorize is left to the reader. [Pg.185]

Although this simple cubic phase is unknown for Te, the structurally closely related rhombohedral Te(lV) phase with the [jS-Po] structure (stable between 11 and 27 GPa) exhibits just such an octahedral Te coordination where all six nearest-neighbor distances are equal [276]. This finding may be looked upon as a reminiscence of the pressure-homologue rule of crystal chemistry [5], namely that, under pressure, an element tends to adopt the structure of its higher homologues. [Pg.187]

This little compilation could probably continue forever. However, we can summarize by noting that, whenever possible, nature tries to get rid of antibonding states, for example, by distorting high-symmetry atomic configurations. If that does not work, then there is a problem. [Pg.192]


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Distorted structures

Distortions, structural

Peierls

Peierls distortion

Structure distortion

Tellurium structure

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