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Article #840

Re: Natural Convection and FEM

#840
From: W. Donald Rolph
Date: Wed, 23 Dec 1992 14:43
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In article <a1grvn-@SantaFe.edu>, andy@laguna.santafe.edu (Andy Mell) writes:
|> In article <Bzn6oH.1HE@news.cso.uiuc.edu> hmiller@osiris.cso.uiuc.edu (Harry Miller) writes:
|> >I'm looking for any refernces, tips, examples, etc. of 
|> >natural convective heat transfer using FEM.
|> >
|> >I'm doing work on a FEM program to calculate velocity and
|> >temperature profiles along the boundary layer of a flow along
|> >the length of a heated cylinder.
|> 
|> Dont bother with FEM, its overcomplicated for problems such as this. I suggest
|> you take a look at this paper, which deals with exactly what you want.
|> 
|> Pulko, Green, Johns - TLM and thermal diffusion, Int.J.Num.Meth.Eng, vol.24
|> pp1333-1341, 1987
|> 
|> A
|> -- 
|> -------------------------------------------------------------------------------
|> Andy Mell, Applied Physics Department,  |   andy@santafe.edu
|> University of Hull, Hull, HU7 6RX       |   amell@nyx.cs.du.edu
|> England.                                |   torq@gnu.ai.mit.edu


I always get amused by comments such as this.  FEA is merely the establishment of
a set of trial functions which are valid over a specific region in the domain
(rather than the total domain), and which are typically constructed in such a
way that the valid domain need not be rectilinear.  As such, virtually every
numerical method is a subset of FEA (I admit to some issues with Boundary
Element Methods).  I am unsure of the details of your transmission line method,
but the implications are that it is a specific class of FEA.  I would be
interested in more comments (and I will dredge up the journal article!).
-- 

Regards.
 
Don Rolph  a722756@pan.mc.ti.com WD3 MS10-13 (508)-699-1263
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From: a722756@roper.mc.ti.com (W. Donald Rolph)
Subject: Re: Natural Convection and FEM
Message-ID: <1992Dec23.094321@roper.mc.ti.com>
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Keywords: Natural Convection, FEM
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Date: Wed, 23 Dec 1992 14:43:21 GMT
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