Theory of Adsorption in Microporous Adsorbents
β Scribed by A.V. Tvardovski; A.A. Fomkin
- Publisher
- Elsevier Science
- Year
- 1998
- Tongue
- English
- Weight
- 95 KB
- Volume
- 198
- Category
- Article
- ISSN
- 0021-9797
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β¦ Synopsis
METHOD, RESULTS, AND DISCUSSION It is shown that the known Dubinin-Radushkevich (DR) equation, which is widely used in engineering calculations of different Among adsorption processes is physical adsorption caused technological processes and, in particular, in the field of chemical by dispersion interactions. For carbon adsorbents, a deprotection, follows from an earlier equation representing the intermining component of adsorption interactions is the disperterphase equilibrium condition for certain model prerequisites. A sion force. An increase of the adsorption energy in microphysical justification of the DR equation and its refinement is pores is one of the main causes of an increase in the adsorppresented. α§ 1998 Academic Press tivity of microporous adsorbents compared to that of Key Words: adsorption; microporous adsorbents; theory of adrelatively macroporous or nonporous adsorbents of the same sorption; the Dubinin-Radushkevich equation. chemical nature (2).
Micropores of the carbon adsorbents are commensurate in size with adsorbed molecules. From high-resolution electron
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
Adsorption equilibria in slit pores are calculated using an analytic solution of the classical Ono-Kondo equation with modified boundary conditions. A new equation is developed for isotherms of gas adsorption on microporous adsorbents. This equation describes isotherms of Type I in the IUPAC classif
The theory underlying the absorption behavior of carbons is discussed as a basis for quantitative analysis of their adsorption properties and microporous structure. The equations of the theory of volume filling of micropores for homogeneous and inhomogeneous microporous structures and a rational me