Impulsively generated nonlinear waves in smoothed slabs of arbitrary b
eta plasma are studied numerically by an application of the code that
uses the flux corrected transport method. Numerical results show that
a total reflection which occurs in the region of a low Alfven speed le
ads to trapped waves. These waves propagate along the slab and exhibit
periodic, quasi-periodic and decay phases. As a consequence of a diff
erence in the waves speeds time signatures of slow and fast waves are
shifted in time. An interaction between these waves can generate a lon
ger lasting and complex quasi-periodic phase of the fast wave. A slow
standing wave which is initially generated in a closed slab can excite
another standing wave at the x-point of the same local cusp speed. At
early stages of its time evolution the excited wave possesses twice s
maller wavelength than the original standing wave. Later on both waves
have the same wavelength. These waves communicate themselves by a fas
t wave which is forced by the original slow wave.