Diffraction of water waves by porous breakwaters is studied based on t
he linear potential wave theory. The formulation of the problem includ
es a newly derived relation for the fluid motion through thin porous s
tructures in addition to the conventional governing equation and bound
ary conditions for small-amplitude waves in ideal fluids. The porous b
oundary condition, indirectly verified by collected experimental data,
is obtained by assuming that the flow within the porous medium is gov
erned by a convection-neglected and porous-effect-modeled Euler equati
on. A vertically two-dimensional problem with long-crested waves propa
gating in the normal direction of an infinite porous wall is first sol
ved and the solution is compared with available experimental data. The
wave diffraction by a semiinfinite porous wall is then studied by the
boundary-layer method, in which; the outer approximation is formulate
d by virtue of the reduced two-dimensional solution. It-is demonstrate
d that neglect of the inertial effect of the porous medium leads to an
underestimate of the functional performance of a porous breakwater.