A fluid flow through an E-periodic array of obstacles distributed on a
hypersurface (filter) is considered. The study of the asymptotic beha
vior as epsilon --> 0 for two critical sizes of obstacles epsilon and
epsilon(2) gives two different laws describing a global flow. In this
paper we study the case of an intermediate obstacle size E-beta, 1 < b
eta < 2 and we prove the continuity of the filtration law in the low-v
olume fraction limit.