Comparison of structural models for gas-solid reactions in porous solids undergoing structural changes
β Scribed by Bengt Lindner; Daniel Simonsson
- Publisher
- Elsevier Science
- Year
- 1981
- Tongue
- English
- Weight
- 863 KB
- Volume
- 36
- Category
- Article
- ISSN
- 0009-2509
No coin nor oath required. For personal study only.
β¦ Synopsis
Ah&act-In many gas-solid reactions the porous solid undergoes structural changes due to differences in molar volume between solid reactants and solid aroducts. In this saner some new models are nroaosed which take into account the effects of structural changes dn the reaction raie.'The models differ in their geometric descriptions of the initial structure of the porous solid but they all take into consideration the decreasing diffusion rate in the growing ash layer and the decreasing gas-solid interfacial area at swelling of the solid struDture during reaction.
The different models are compared with each other and with previously suggested models. A model that regards the initial solid structure as an aggregate of truncated spheres in contact with each other as in the initial stage of sintering seems to be the most realistic and flexible model of those investigated.
This model has been used to predict conversion-time curves for the sulfation of limestone. The predicted curves are in good agreement with experimental results reported in literature. It is also shown that a semi-empirical approach can give essentially the same results with less numerical effort.
π SIMILAR VOLUMES
The partially sintered spheres model is further developed to account for the influence of inert material present in the solid reactant. This model is applicable, for example, to the sulphation of CaO with a variable amount of inert material. An example is the reaction between calcined dolomite, CaO'
This paper presents a more general structural model for gas-solid reactions which include the induction time. The work was done by introducing the concept of "surface activation" and carrying out a very tedious derivation. For simple geometries such as infinite slabs, long cylinders, and spheres, we