THEORETICAL-STUDIES OF THE ENHANCED BACKSCATTERING OF LIGHT FROM ONE-DIMENSIONAL RANDOMLY ROUGH METAL-SURFACES BY THE USE OF A NONLOCAL IMPEDANCE BOUNDARY-CONDITION
Aa. Maraduduin et Er. Mendez, THEORETICAL-STUDIES OF THE ENHANCED BACKSCATTERING OF LIGHT FROM ONE-DIMENSIONAL RANDOMLY ROUGH METAL-SURFACES BY THE USE OF A NONLOCAL IMPEDANCE BOUNDARY-CONDITION, Physica. A, 207(1-3), 1994, pp. 302-314
Nonlocal impedance boundary conditions for p- and s-polarized electrom
agnetic fields at the curved interface between vacuum and a metal, def
ined by the equation x3 = zeta(x1), when the plane of incidence is the
x1x3-plane, are derived. The conditions for the validity of a local i
mpedance boundary condition are established. The results are used in c
omputer simulation studies of the scattering of infrared and visible l
ight from a large rms height, large rms slope, one-dimensional, random
ly rough, metal surface. It is shown, by comparison with the results o
f formally exact simulations, that the use of a local impedance bounda
ry condition, even for light in the visible region of the optical spec
trum, yields accurate results with a significant saving of computation
al time.