The generation of internal gravity waves by an oscillatory tidal flow over a periodic array of thin vertical walls is calculated analytically. For small values of the non-dimensional height B=2π H\!N/Lω , the radiated power per wall is the same as for a single thin wall, and proportional to B² , in agreement with the linear scaling. (Here H is the wall height, N the buoyancy frequency, L the wall spacing, and ω the tidal frequency.) The radiated power is periodic in B with period 2π . It diverges logarithmically for B=(1+2n)π , and vanishes for B=2nπ .
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Jonas Nycander (2006) studied this question.
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