Abstract
The small perturbation method is used to construct equations for two approximations with respect to the Peclet number for the problem of mass exchange in a porous medium with mass sources.
This is a preview of subscription content, log in via an institution to check access.
Similar content being viewed by others
Literature cited
V. V. Rachinskii, Introduction to the General Theory of Sorption Dynamics and Chromatography [in Russian], Nauka, Moscow (1964).
Yu. A. Buevich and Yu. A. Korneev, “Heat and mass transport in a dispersed medium,” Zh. Prikl. Mekh. Tekh. Fiz., No. 4, 79–87 (1974).
D. Tondeur, “Le lavage des gateaux de filtration,” Genie Chimique,103, No. 21, 2799–2813 (1970).
L. B. Dvorkin, “Toward a theory of convective diffusion in porous media. III. Convective diffusion of salts in porous media with consideration of the effect of ‘blind’ pores,” Zh. Fiz. Khim.,42, No. 4, 948–956 (1968).
Yu. A. Buevich and E. B. Perminov, “Non-steady-state heating of an immobile granular mass,” Inzh.-Fiz. Zh.,38, No. 1, 29–37 (1980).
A. I. Moshinskii, “Mathematical description of the filtration process in precipitate washing in a regime close to the ideal mixing regime,” Inzh.-Fiz. Zh.,48, No. 1, 138–144 (1985).
J. Cole, The Perturbation Method in Applied Mathematics [Russian translation], Mir, Moscow (1972).
M. Van Dyke, Perturbation Methods in Fluid Mechanics, Parabolic Press (1975).
Additional information
Translated from Inzhenerno-Fizicheskii Zhurnal, Vol. 51, No. 1, pp. 92–98, July, 1986.
Rights and permissions
About this article
Cite this article
Moshinskii, A.I. Description of mass-exchange processes in porous media at low values of the Peclet number. Journal of Engineering Physics 51, 825–831 (1986). https://doi.org/10.1007/BF00871366
Received:
Issue Date:
DOI: https://doi.org/10.1007/BF00871366