Models for coupling of salt and water transport : Proximal tubular reabsorption in necturus kidney

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Abstract

Models for coupling of salt and water transport are developed with two important assumptions appropriate for leaky epithelia. (a) The tight junction is permeable to both salt and water. (b) Active Na transport into the lateral spaces is assumed to occur uniformly along the length of the channel. The proposed models deal specifically with the intraepithelial mechanism of proximal tubular reabsorption in the Necturus kidney although they have implications for epithelial transport in the gallbladder and small intestine as well. The first model (continuous version) is similar to the standing gradient model devised by Diamond and Bossert but uses different boundary conditions. In contrast to Diamond and Bossert’s model, the predicted concentration profiles are relatively flat with no sizable gradients along the interspace. The second model (compartment version) expands Curran’s model of epithelial salt and water transport by including additional compartments and considering both electrical and chemical driving forces for individual Na and Cl ions as well as hydraulic and osmotic driving forces for water. In both models, ion and water fluxes are investigated as a function of the transport parameters. The behavior of the models is consistent with previously suggested mechanisms for the control of net transport, particularly during saline diuresis. Under all conditions the predicted ratio of net solute to solvent flux, or emergent concentration, deviates from exact isotonicity (except when the basement membrane has an appreciable salt reflection coefficient). However, the degree of hypertonicity may be small enough to be experimentally indistinguishable from isotonic transport. © 1975, Rockefeller University Press., All rights reserved.

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Sackin, H., & Boulpaep, E. L. (1975). Models for coupling of salt and water transport : Proximal tubular reabsorption in necturus kidney. Journal of General Physiology, 66(6), 671–733. https://doi.org/10.1085/jgp.66.6.671

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