Abstract
The kink density of the [0 1 0] step on the Kossel (1 0 0) surface
during growth and etching is analysed. Generally the assumption is made
that the kinks can be treated as independent. As is shown here, this does
not always hold. The probabilities of the creation and annihilation events
determine the spatial correlation of the kinks. An expression for the kink
density including spatial correlations is derived. Finally, the step propagation
of a kink-correlated step is considered.