## 25+(1 -L)u,=O aty2=0 dyz to determine J,, we ensure that the zero-order solution does not have a boundary layer. In other words the higher-order terms will be of the order-of s/(1 -1) and, thus, will be small. Now, condition (8) is mathematically equivalent to d2u 2 = 0 dyt at yz = 0. (9)
Tests of a Simulation Method for Boltzmann-like Models with Chemical Reactions
✍ Scribed by Dorin Marinescu; Aude Espesset; Cecil P. Grünfeld
- Publisher
- Elsevier Science
- Year
- 2002
- Tongue
- English
- Weight
- 173 KB
- Volume
- 175
- Category
- Article
- ISSN
- 0021-9991
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✦ Synopsis
This paper reports on the numerical implementation of a convergent scheme solving a general class of nonlinear Boltzmann-like equations for reacting fluids. The scheme is tested on a model of space-homogeneous multicomponent gas with binary chemical reactions. Although the model cannot be solved exactly, it provides analytical expressions for certain low-order moments of the one-particle distribution functions. Computing these moments by applying the numerical scheme, one obtains a good agreement with the values obtained analytically. An error analysis is performed and error control considerations complete the theoretical support of the scheme developed in previous works.
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