The amplitudes of body-waves,
P and
SV, are approximately obtained in the case that they are radiated from a cylindrical hole in an infinite elastic medium. It is assumed that two axially symmetric pressures,
g (z)
p (t) and
f (ρ)
p (t), are acting on the side-wall and the bases of cylinder, and the amplitudes can be expressed in common by three factors
F1,
F2 and θ. Detailed discussions are made with respect to directivity of
P,
P/
P, and relative predominance of
SV,
S/
P, especially in either extreme cases of the shape of cylinder being very flat or very slim. A few explicit forms of
g (z) and
f (ρ) are taken up as models of actual wave source in explosion and the variations of
P/
P and
S/
P are examined, being connected with the change of r
2/r
1, the ratio of mean (Model 1) or maximal (Model 2 and 3) intensities of both pressures.
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