Long Axisymmetrical Waves In A Viscous Ocean
Around A Circular Island
Author(s)
A. Bandyopadhyay
Abstract
The problem of long waves due to any applied normal surface stress in a viscous
liquid ocean surrounding a circular island is solved. The expression of the
surface displacement ζ correct to O(ν) terms, ν being the coefficient of
viscosity, is obtained. Assuming the stress to be time-periodic the surface
displacement ζ , is shown to attain a steady-state and the resulting wave forms at
any distance from the island are determined. Numerical studies of the results
along with illustrations are provided to bring out the effect of viscosity and the
presence of an island on the ocean waves otherwise devoid of them.
Keywords: coefficient of viscosity, long wave motion, asymptotic analysis,
turbulence.
1 Introduction
The three-dimensional problem of short waves due to arbitrary initial timedependent
surface pressure together with an elevation of the surface in a viscous
fluid of finite depth h without any other boundaries has been investigated by
Nikitin and Potetyunko [2] and Bandyopadhyay [3, 4]. Assuming the same fluid
regime, Oborotov studies the problem of free long waves in the axisymmetric
case in which however the condition of zero tangential stress on the surface was
not fully utilized. In the oceanographic context it is, however, natural to
investigate problems in the presence of a boundary, enclosed or otherwise, in the
ocean. Recently, Das and Ghosh analyzed the initial value problem of generation
of storm surges by a symmetrically distributed and time-periodic surface wind
near a circular island with variable topography [11,12]. For this purpose, Das
used a depth-averaged Reynolds’ equation together with the usual assumption of
shallow water wave theory and the f-plane approximation. It seems that hitherto
Keywords
coefficient of viscosity, long wave motion, asymptotic analysis,
turbulence.
Related Book
Other papers in this volume
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