January 3, 2007...4:01 pm

Is there a finite limit to the number of polytypes in silicon carbide ?

Jump to Comments

As Mitchell 1 said in 1954 “With the discovery of each new polymorph of silicon carbide, it becomes more evident that there is no limit to the possible modifications of this substance…” An intriquing question however still remains “When does a long period polytype (LPP) become a one-dimensionally disordered (1DD) layer ?”

In attempting to answer this question, nearly 50 years later Kelly et al. believe they have found the answer in an equation. Is it possible that such a simple expression as t = k N  - n  can not only herald the onset of the transition from an ordered, albeit long period structure to disorder  but also a limit to the number of possible polytypes in nature ? 

To find out more:  doi:10.1016/j.materresbull.2004.10.008

References:

1. Mitchell R.S. (1954) J. Chem. Phys. 22, 1977-1983.

2. Kelly J.F., Fisher G.R. and Barnes P (2005) Mat. Res. Bull. 40, 249-255.

  « Ladder of Uncertainty

Leave a Reply