## It is shown that an exact expression can be derived from Dubinin's theory, for the enthalpy of immersion of active carbons. It appears that for a given liquid, the specific enthalpy of immersion is a function of the characteristic energy REo of the Dubinin-Astakhov equation. The new relation is
Generalization of the theory of volume filling of micropores to nonhomogeneous microporous structures
β Scribed by M.M. Dubinin
- Publisher
- Elsevier Science
- Year
- 1985
- Tongue
- English
- Weight
- 768 KB
- Volume
- 23
- Category
- Article
- ISSN
- 0008-6223
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β¦ Synopsis
It is suggested that the nonhomogenity of the microporous structures of carbonaceous adsorbents should be expressed through the normal distribution of the micropore volume by sizes (halfwidth for the slitlike model). On the basis of the theory of the volume filling of micropores in vapor adsorption, a new Dubinin-Stoeckli adsorption equation is obtained. Its three parameters--the total volume of the micropores, their halfwidth for the maximum of the distribution curve, and dispersion-are identical to the parameters of normal distribution. This is true only when the initial vapor adsorption isotherm has been corrected for adsorption in mesopores. Then the parameters of the adsorption and distribution equations, which are determined from the experimental vapor adsorption isotherm, are real quantities. It is shown that the most rational method for determining the mesopore specific surface area necessary for correcting the isotherm is the Dubinin-Kadlec y/F method identical to the tl F method. The concepts developed are experimentally substantiated.
π SIMILAR VOLUMES
At the basis of the theory of vapor adsorption in the micropores of carbon adsorbents of the most probable slit-like, limited-size type lie the dispersion interactions between the adsorbate and adsorbent atoms as well as between the atoms of the adsorbed substance themselves. As a consequence of com
The limited-volume analytical method for the evaluation of the probability of percolation (random trajectory approach) is developed. The model uses probabilistic analysis of possible percolation ways. The main equation for the probability of percolation contains parameters related to the conditions