Using the full wave approach, the single and double scattered electrom
agnetic fields from deterministic one-dimensional rough surfaces are c
omputed. Full wave expressions for the single and double scattered far
fields are given in terms of multidimensional integrals. These integr
als are evaluated using the Cornell National Supercomputer IBM/3090. A
pplying the steepest descent approximation to the double scattered fie
ld expressions, the dimensions of the integrals are reduced from four
to two in the case of one-dimensional rough surfaces. It is shown that
double scatter in the backward direction is significant for near norm
al incidence when the rough surface is highly conducting and its mean
square slope is very large. Even for one-dimensional rough surfaces, d
epolarization occurs when the reference plane of incidence is not para
llel to the local planes of incidence and scatter. A geometrical optic
s approximation is used to interpret the results of the double scatter
ed fields for normal incidence near backscatter. The physical interpre
tation of the results could shed light on the observed fluctuations in
the enhanced backscatter phenomenon as the angle of incidence increas
es from near normal to grazing angles. The results show that double sc
atter strongly depends upon the mean square slope, the conductivity of
the rough surface and the angle of incidence. (C) 1994 Academic Press
, Inc.