When reverberations between heterogeneities or resonance scattering ca
n be neglected but accumulated effects of forward scattering are stron
g, the Born approximation is not valid but the De Wolf approximation c
an be applied in such cases. In this paper, renormalized MFSB (multipl
e-forescattering single-backscattering) equations and the dual-domain
expressions for scalar, acoustic and elastic waves are derived by a un
ified approach. Two versions of the one-return method (using MFSB appr
oximation) are given: One is the wide-angle dual-domain formulation (t
hin-slab approximation); the other is the screen approximation. In the
screen approximation, which involves a small-angle approximation for
the wave-medium interaction, it can be seen clearly that the forward s
cattered, or transmitted waves are mainly controlled by velocity pertu
rbations; while the backscattered or reflected waves, by impedance per
turbations. The validity of the method and the wide-angle capability o
f the dual-domain implementation are demonstrated by numerical example
s. Reflection coefficients of a plane interface derived from numerical
simulations by the wide-angle method match the theoretical curves wel
l up to critical angles. For the reflections of a low-velocity slab, t
he agreement between theory and synthetics only starts to deteriorate
for angles greater than 70 degrees. The accuracy of the wide-angle ver
sion of the method could be further improved by optimizing the wave-nu
mber filtering for the forward propagation and shrinking the step leng
th along the propagation direction.