We have studied steady flow in a 2-D channel with one plane rigid wall and with a segment of the other wall replaced by an elastic membrane. Numerical solutions of the full governing equations have been obtained for Reynolds number \(\operatorname{Re}=1-600\). The numerical method was to solve the N
Computation of Stokes Flow in a Channel with a Collapsible Segment
β Scribed by T.W. Lowe; T.J. Pedley
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 684 KB
- Volume
- 9
- Category
- Article
- ISSN
- 0889-9746
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π SIMILAR VOLUMES
In this article we introduce the separation of variables in the two-dimensional generalized Stokes problem, -Ξ½βu + Ξ±u + βp = f , for the flow in a channel. Also for the first time, we discuss the implementation of the Incremental Unknowns Method with a data structure of Compressed Column Storage. Tw
## Abstract Let T=βΓ(β1,1) and &β΄ββ^2^ be a smoothly bounded open set, closure of which is contained in __T__. We consider the stationary NavierβStokes flows in $\Omega {:=} T \backslash \bar{\scriptstyle{O}}$. In general, the pressure is determined up to a constant. Since Ξ© has two extremities, we