Recently it has been shown that clear regions within diffusive media can be
accurately modeled within the diffusion approximation by means of a novel
boundary condition [J. Opt. Sec. Am. A 17, 1671 (2000)] or by an approximat
ion to it [Phys. Med. Biol. 41, 767 (1996); Med. Phys. 27, 252 (2000)]. Thi
s can be directly applied to the study of light propagation in brain tissue
, in which there exist clear regions, and in particular in the cerebrospina
l fluid (CSF) layer under the skull. In this work we present the effect tha
t roughness in the boundary of nondiffusive regions has on the measured ave
rage intensity, since, in practice, the CSF layer is quite rough. The same
conclusions can be extended to any diffusive medium that encloses rough non
diffusive regions. We will demonstrate with numerical calculations that the
roughness statistics of the interfaces (although not their actual profiles
) must be known a priori to correctly predict the shape of the average inte
nsity. We show that as the roughness increases, the effect of the nondiffus
ive region diminishes until it disappears, thus yielding data similar to th
ose of a fully diffusive region. We also present a numerical study of the d
iffuse light scattered in the presence of both diffusive and nondiffusive r
egions and the interaction between the two, showing that when the nondiffus
ive region is rough, the spatial-intensity distribution produced by the two
regions can he very similar. (C) 2001 Optical Society of America.