An exact scattering theory formulation of the elastic transport proble
m is used in a 1s tight-binding implementation to calculate the zero-t
emperature elastic resistances of disordered three-dimensional quantum
wires with cross sections as large as 14X14 atoms and lengths of up t
o hundreds of atoms. A real-space Green function technique is used to
construct the wires. The technique is flexible and simple to implement
, making it possible to study a range of different geometries, types o
f disorder, and combinations thereof. The possible use of such calcula
tions to evaluate the bull: residual resistivity of the respective mat
erials is outlined. Attention is given to the statistics and the confi
gurational averaging of the calculated results. The transition from th
e Ohmic to the localization regime in the wires is also studied. The s
hape of this transition, obtained from the numerical results, is found
to correspond well to a curious semiempirical analytic form. Model ca
lculations with different types of on-site disorder, and with interfac
ial roughness, combined with impurity scattering, are presented at the
end.