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Flow in a duct
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Dieter Britz  
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 More options Oct 3 2007, 5:21 am
Newsgroups: sci.physics.computational.fluid-dynamics
From: Dieter Britz <br...@chem.au.dk>
Date: Wed, 03 Oct 2007 11:21:32 +0200
Local: Wed, Oct 3 2007 5:21 am
Subject: Flow in a duct
I want to determine the flow profile across a closed rectangular duct
for laminar flow. The aspect ratio is small enough that the parallel
plate model will not do.

Is there an analytical solution to this? If so, a reference please.
I find it hard to believe that this must be simulated.
--
Dieter Britz (britz<at>chem.au.dk)


 
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Jan Gerrit Kootstra  
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 More options Oct 3 2007, 6:16 am
Newsgroups: sci.physics.computational.fluid-dynamics
From: Jan Gerrit Kootstra <jan.ger...@kootstra.org.uk>
Date: Wed, 03 Oct 2007 12:16:06 +0200
Local: Wed, Oct 3 2007 6:16 am
Subject: Re: Flow in a duct
Dieter Britz wrote:
> I want to determine the flow profile across a closed rectangular duct
> for laminar flow. The aspect ratio is small enough that the parallel
> plate model will not do.

> Is there an analytical solution to this? If so, a reference please.
> I find it hard to believe that this must be simulated.

Dieter,

Have a look at this.

http://galileo.phys.virginia.edu/classes/311/notes/fluids2/node6.html

You are right about the analytical solution of the velocity field. It is
given on that website.

Kind regards,

Jan Gerrit Kootstra


 
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lcaretto  
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 More options Nov 5 2007, 3:37 pm
Newsgroups: sci.physics.computational.fluid-dynamics
From: lcaretto <lcare...@gmail.com>
Date: Mon, 05 Nov 2007 12:37:55 -0800
Local: Mon, Nov 5 2007 3:37 pm
Subject: Re: Flow in a duct
On Oct 3, 1:21 am, Dieter Britz <br...@chem.au.dk> wrote:

> I want to determine the flow profile across a closed rectangular duct
> for laminar flow. The aspect ratio is small enough that the parallel
> plate model will not do.

> Is there an analytical solution to this? If so, a reference please.
> I find it hard to believe that this must be simulated.
> --
> Dieter Britz (britz<at>chem.au.dk)

Dieter -- I just started this newsgroup, so you may have already found
a solution.  I think that it would be difficult to find a solution
since the usual approximations (steady, constant properties, fully-
developed flow so that v = w = 0 and partial_u/partial_x = 0) give a
constant pressure gradient, dp/dx.  The equation that you have to
solve then becomes Poisson's equation: partial^2_u/partial_y^2 +
partial^2_u/partial_z^2 = (1/mu) dp/dx = C.  The usual separation of
variables technique for solving PDEs will not work on this equation.

     Larry


 
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