uatlonr dmrlbl~ the trxnrlrnt llow of II compraa,lble tluid In a duct hxvr been aolvod numerl c3 y by xn rxbnrlon of the method do&bed prevlourly for solution of x cantor. currant heat rxchxnSer. The &oiution a~raea well with x Onphlcal w~lutloa obtalned from thr Iltetature. Tha numarlrrl method wer
An efficient numerical method for the solution of pure convective transport problems with split boundary conditions
โ Scribed by E.H. Herron; D.U. von Rosenberg
- Publisher
- Elsevier Science
- Year
- 1966
- Tongue
- English
- Weight
- 439 KB
- Volume
- 21
- Category
- Article
- ISSN
- 0009-2509
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โฆ Synopsis
The equations describing the transient behavior of a counter-current heat exchanger have been solved numerically by using finite differences centered between the grid points in both space and time. The space index is shifted for one dependent variable so the equations take a form for solution by an available algorithm for a bi-tri diagonal system. With an increment ratio chosen to minimize truncation error, the solution agreed almost exactly with an analytic solution which applied until the input discontinuity leaves the exchanger, even for a finite discontinuity in temperature at the inlet. The method has also been used for three dependent variables; the resulting equations were solved by an algorithm for the tri-tri diagonal system developed by one of the authors.
๐ SIMILAR VOLUMES
This work presents a multi-domain decomposition integral equation method for the numerical solution of domain dominant problems, for which it is known that the standard Boundary Element Method (BEM) is in disadvantage in comparison with classical domain schemes, such as Finite Di erence (FDM) and Fi