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For definiteness, we shall further consider the distribution of pressure in space in
formula (4.22) to have a Gaussian form:
p ( z )= p 0 exp
,
z 2
a 2
(4.25)
where p 0 is the pressure amplitude. Figure 4.10 presents the example of the
movement of an atmospheric perturbation (in the region of a local enhancement
of pressure) and of the evolution of waves, generated by this perturbation. The
calculation is performed in accordance with formula (4.23) for three different ve-
locities of the perturbation. From the figure it is seen, that below the critical velocity
( V = 0 . 75), immediately under the atmospheric perturbation, a similar in shape,
Fig. 4.10 Profiles on free water surface of waves (thin line), formed by perturbation of atmospheric
pressure (thick lin e), tr avelling with a velocity V . The calculation is performed at a = 10 for fixed
time moments t g / H = 0, 50, 100, 150, 200 (curves 1-5)
 
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