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Small-amplitude waves on the surface of a layer of a viscous liquid
L. Cortelezzi, A. Prosperetti
Source abstract
We study the initial-value problem posed by the small-amplitude waves on the surface of a layer of a viscous fluid of infinite lateral extent. The problem of the motion of the interface is reduced to an integro-differential equation which is solved by means of the Laplace transform. Explicit numerical results for illustrative cases are presented.
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