The continuous limit of a general random walk gives rise to the stochastic or Kolmogorov diffusion form of an axial dispersion model for tubular flow reactors. The resultant eauation is different from the Kolmogorov diffusion equations available in the literature, in that it includes a berm to accou
On the axial dispersion approximation for laminar flow reactors
β Scribed by Wan Chee-Gen; Edward N. Ziegler
- Publisher
- Elsevier Science
- Year
- 1970
- Tongue
- English
- Weight
- 349 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0009-2509
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π SIMILAR VOLUMES
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Approximate collocation solutions to the governing equations for single and two phase isothermal reactions in axial dispersion model reactors involving power-law type kinetics are presented. The solutions assume that the approximate solutions for the power-law type of kinetics are of the same forms
The application of the dispersion model of flow reactors for reactions of any order with two reactants and different initial concentrations yields a system of differential equations which can by considering the stoichiometry of the reaction be reduced to one differential equation. The numerical sol
## Abstrret -Plug flow as well as axml chspersion dynamic models for counter-flow extractwe reactors are formulated and solved to mvesmte the frequency response charactenstuzs of such reactors The reactions considered are taken to he either mfimtely fast, takmg place at the interface between the t