Surface defects corresponding to adatoms, vacancies and steps interact, aff
ecting and often dominating kinetic processes associated with thin-film gro
wth. A discrete harmonic model for the evaluation of the interaction energy
between surface defects is presented. It is based on the concept of eigens
trains and allows for the accurate evaluation of the elastic field, both at
the immediate vicinity of the defects, as well as in the farfield. Results
for the interaction energy suggest conditions for which a body-centered-cu
bic crystal surface will grow in a stable, two-dimensional, step-flow mode.
In order to verify the accuracy of the discrete elastic model, we present
results of atomic simulations that incorporate Embedded Atom Method (EAM) p
otentials. The discrete elastic model results compare favorably with result
s from our atomic EAM simulations and agree with the far-field predictions
of continuum elastic theory.