It has been shown that a nonuniform electric field can have a significant effect on the kinetics of diffusion capillary imbibition of liquids into thin dead-end capillaries that are a model of pore strictures. The results of calculations are in satisfactory agreement with experimental data.
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References
N. V. Pavlyukevich, An Introduction to the Theory of Heat and Mass Transfer in Porous Media [in Russian], ITMO NAN B, Minsk (2002).
B. V. Deryagin, N. N. Zakhavaeva, V. V. Filippovskii, and M. V. Talaev, Method of determining the total specific surface of powdery and porous bodies, J. Eng. Phys. Thermophys., 1, No. 8, 98–101 (1958).
C. R. Stewart, A. Lubinski, and K. A. Blenkarn, The use of alternating flow to characterize porous media having storage pores, J. Petrol. Technol., 13, No. 4, 383–389 (1961).
S. P. Rudobashta, G. A. Zueva, and É. M. Kartashov, Heat and mass transfer in the drying of a cylindrical body in an oscillating magnetic field, J. Eng. Phys. Thermophys., 91, No. 1, 227–236 (2018).
A. L. Panasyuk, M. S. Panchenko, V. M. Starov, and N. V. Churaev, Influence of inhomogeneous electric and magnetic fields on internal mass transfer in capillary-porous bodies, J. Eng. Phys. Thermophys., 35, No. 1, 827–832 (1978).
I. N. Karpovich and M. S. Panchenko, Pulsating motion of a liquid in capillaries under the influence of a force field, J. Eng. Phys. Thermophys., 79, No. 5, 857–863 (2006).
I. N. Karpovich, Kinetics of capillary soaking in an inhomogeneous electric field, J. Eng. Phys. Thermophys., 90, No. 5, 1087–1092 (2014).
G. A. Aksel’rud and M. A. Al’tshuler, An Introduction to the Capillary Chemical Technology [in Russian], Khimiya, Moscow (1983).
I. E. Tamm, Foundations of the Theory of Electricity [in Russian], Fizmatlit, Moscow (2003).
N. N. Mirolyubov, M. V. Kostenko, M. L. Levinshtein, and N. N. Tokhodeev, Methods of Calculating Electric Fields [in Russian], Vysshaya Shkola, Moscow (1963).
B. V. Deryagin and N. V. Churaev, Isotherm of disjoining pressure of water films on the quartz surface, Dokl. Akad. Nauk SSSR, 207, No. 3, 572–575 (1972).
N. P. Migun and A. I. Shnip, Model of film flow in a dead-end conic capillary, J. Eng. Phys. Thermophys., 75, No. 6, 1422–1428 (2002).
I. N. Karpovich, Modeling the effect of an external inhomogeneous electric field on mass transfer in conical capillaries, Élektron. Obrab. Mater., 52, No. 2, 82–87 (2016).
I. N. Karpovich, N. V. Churaev, and M. S. Panchenko, Flow of wetting films of polar liquids in an inhomogeneous electric field, Kolloidn. Zh., 46, No. 1, 114–118 (1984).
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Translated from Inzhenerno-Fizicheskii Zhurnal, Vol. 93, No. 4, pp. 840–845, July–August, 2020.
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Karpovich, I.N. Modeling Impregnation of Porous Materials in a Force Field with Account of the Diffusion of Trapped Gases. J Eng Phys Thermophy 93, 810–815 (2020). https://doi.org/10.1007/s10891-020-02183-8
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DOI: https://doi.org/10.1007/s10891-020-02183-8