An analytical solution for waves propagating through a horizontal porous pl
ate of finite thickness is obtained. The objective of the plate is to reduc
e the incident short-wave energy and the long-wave energy as well. Conseque
ntly, in this study the plate is analyzed in a global perspective [i.e., co
nsidering its response to obliquely incident short waves (both regular and
irregular) and wave groups (with the consequent generation of free and lock
ed long waves)]. To solve the propagation of regular and irregular waves, a
n eigenfunction expansion is used and the results are verified with experim
ental data showing good agreement. The propagation of a wave group past a h
orizontal porous plate is studied using a multiple-scale perturbation metho
d, and an analytical solution is presented. The results show that the gener
ated long waves are present on both sides of the plate and that maximum sho
rt-wave reflection is associated with maximum long-wave transmission.