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The Role of Mixed Boundary Conditions in Numerical Models of the Ocean’s Climate
Mixed Boundary Conditions Numerical Models Ocean’s Climate
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2008/12/24
Several simple numerical experiments are conducted, using both single- and double-hemisphere ocean basins under symmetric steady forcing to study de ocean's thermohaline circulation. It is shown that ...
Instability of the Thermohaline Circulation with Respect to Mixed Boundary Conditions：Is It Really a Problem for Realistic Models?
Thermohaline Circulation Mixed Boundary Conditions Realistic Models
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2008/12/15
A global primitive equations oceanic GCM and a simple four-box model of the meridional circulation are used to examine and analyze the instability of the thermohaline circulation in an ocean model wit...
Blow-up of Positive Solutions of Quasilinear Parabolic Equations with Mixed Boundary Conditions
Parabolic equation mixed boundary condition blow-up maximum principle
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2008/11/25
This paper deals with the blow-up of positive solutions of a quasilinear parabolic equation
subject to mixed boundary conditions. The blow-up of the solutions in a finite time is proved
by the maxim...
The Impact of Salt Fingering on the Thermohaline Circulation under Mixed Boundary Conditions
Salt Fingering Thermohaline Circulation Mixed Boundary Conditions
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2008/6/30
The impact of salt fingers on the thermohaline circulation in a single hemisphere basin under mixed boundary conditions is investigated through scaling analysis and numerical experiments. By assuming ...
AN ITERATIVE PROCEDURE FOR DOMAIN DECOMPOSITION METHOD OF SECOND ORDER ELLIPTIC PROBLEM WITH MIXED BOUNDARY CONDITIONS
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2007/12/11
This paper is devoted to study of an iterative procedure for domain
decomposition method of second order elliptic problem with mixed
boundary conditions (i.e., Dirichlet condition on a part of bound...
BLOW-UP SOLUTIONS FOR A CLASS OF NONLINEAR PARABOLIC EQUATIONS WITH MIXED BOUNDARY CONDITIONS
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2007/8/7
The type of problem under consideration is$$\left\{\begin{array}{ll}u_{t}=\nabla(a(u)b(x)\nabla u)+g(x,q,t)f(u)&$in$ \ D\!\times\!(0,T),\\[1mm]\displaystyle u=0 \ $on$ \ {\it \Gamma}_1\!\times\!(0,T),...