A dislocation moving in a lattice emits elastic waves, as it accelerates an
d decelerates due to the lattice periodicity. In this work, simulations of
this process in a 2-D discrete square lattice are presented. Under a small
applied stress, the dislocation motion from an unstable position to the nex
t stable position is accompanied by emission of dipolar waves, followed by
quadrupolar emission when it oscillates around the stable position. When th
e applied stress is larger than 70% of the Peierls stress, the dislocation
overcomes the Peierls hills, and after moving a few atomic distances it ach
ieves a steady motion with alternating forward motion and "hesitation" or o
scillation, accompanied by radiations of dipolar and quadrupolar waves. (C)
2001 Elsevier Science B.V. AH rights reserved.