We present a simple description of ballistic transport in systems with
random rough walls. All characteristic parameters, including the mean
free path and localization length, are expressed explicitly via the c
orrelation function (correlation length R and amplitude e) of surface
inhomogeneities. Scattering by surfaces inhomogeneities in channels wi
th width L creates a new mesoscopic transport length of the order of (
L(2)R/e(2)) f (R/lambda). The function f has a minimum when the partic
le wavelength lambda similar to R. The transport problem includes poss
ible quantization of motion across the channel. The calculations are p
erformed with the help of canonical coordinate transformation which re
duces a transport problem with rough random walls to an exactly equiva
lent problem with ideal flat walls, but with random bulk distortion. A
pplications include transport in thin films, porous media, localizatio
n and slip effects, etc.