1. Crystallographic and geometric approach to a surface
If we consider a crystalline material, i.e. one with a periodic arrangement of atoms, the surface introduces a discontinuity into it. In the case of a centered cubic structure (that of ferritic steel, for example), if we "cut" the crystal by a {100} plane passing through the vertex common to eight adjacent cubes, we find that the Nc coordination number (number of nearest neighbors which, in our case, are at the center of these eight cubes) falls from eight to four (figure 1). To re-establish the equilibrium of the force fields to which they are subjected, the atoms of the newly-created surface will tend to modify the bonds with their nearest neighbors, either on the surface, or in the underlying volume, or by exchanging new bonds...
You do not have access to this resource.
Exclusive to subscribers. 97% yet to be discovered!
Already subscribed?
Log in!
Ongoing reading
Crystallographic and geometric approach to a surface