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Mathematical Study of Degenerate Boundary Layers: A Large Scale Ocean Circulation Problem
by
Dalibard, Anne-Laure
, Saint-Raymond, Laure
in
Boundary layer
/ Ocean circulation
/ Ocean circulation -- Mathematical models
/ Ocean currents
/ Ocean currents -- Mathematical models
2018
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Do you wish to request the book?
Mathematical Study of Degenerate Boundary Layers: A Large Scale Ocean Circulation Problem
by
Dalibard, Anne-Laure
, Saint-Raymond, Laure
in
Boundary layer
/ Ocean circulation
/ Ocean circulation -- Mathematical models
/ Ocean currents
/ Ocean currents -- Mathematical models
2018
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Mathematical Study of Degenerate Boundary Layers: A Large Scale Ocean Circulation Problem
eBook
Mathematical Study of Degenerate Boundary Layers: A Large Scale Ocean Circulation Problem
2018
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Overview
This paper is concerned with a complete asymptotic analysis as
These boundary layers, which are the main center of interest of the
present paper, exhibit several types of peculiar behaviour. First, the size of the boundary layer on the western and eastern boundary,
which had already been computed by several authors, becomes formally very large as one approaches northern and southern portions of the
boudary, i.e. pieces of the boundary on which the normal is vertical. This phenomenon is known as geostrophic degeneracy. In order to
avoid such singular behaviour, previous studies imposed restrictive assumptions on the domain
Moreover,
when the domain
Eventually, the effect of boundary layers is non-local in several
aspects. On the first hand, for algebraic reasons, the boundary layer equation is radically different on the west and east parts of the
boundary. As a consequence, the Sverdrup equation is endowed with a Dirichlet condition on the East boundary, and no condition on the
West boundary. Therefore western and eastern boundary layers have in fact an influence on the whole domain
Publisher
American Mathematical Society
Subject
ISBN
9781470428358, 1470428350
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