Literature DB >> 5543414

Theoretical analysis of net tracer flux due to volume circulation in a membrane with pores of different sizes. Relation to solute drag model.

C S Patlak, S I Rapoport.   

Abstract

When osmotic pressure across an artificial membrane, produced by a permeable electrically neutral solute on one side of it, is balanced by an external pressure difference so that there is no net volume flow across the membrane, it has been found that there will be a net flux of a second electrically neutral tracer solute, present at equal concentrations on either side of the membrane, in the direction that the "osmotic" solute diffuses. This has been ascribed to solute-solute interaction or drag between the tracer and the osmotic solutes. An alternative model, presented here, considers the membrane to have pores of different sizes. Under general assumptions, this "heteroporous" model will account for both the direction of net tracer flux and the observed linear dependence of unidirectional tracer fluxes on the concentration of the osmotic solute. The expressions for the fluxes of solutes and solvent are mathematically identical under the two models. An inequality is derived which must be valid if the solute interaction model and/or the heteroporous model can account for the data. If the inequality does not hold, then the heteroporous model alone cannot explain the data. It was found that the inequality holds for most published observations except when dextran is the osmotic solute.

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Year:  1971        PMID: 5543414      PMCID: PMC2203080          DOI: 10.1085/jgp.57.2.113

Source DB:  PubMed          Journal:  J Gen Physiol        ISSN: 0022-1295            Impact factor:   4.086


  12 in total

1.  A physical interpretation of the phenomenological coefficients of membrane permeability.

Authors:  O KEDEM; A KATCHALSKY
Journal:  J Gen Physiol       Date:  1961-09       Impact factor: 4.086

2.  Thermodynamics of flow processes in biological systems.

Authors:  A KATCHALSKY
Journal:  Biophys J       Date:  1962-03       Impact factor: 4.033

3.  Thermodynamic analysis of the permeability of biological membranes to non-electrolytes.

Authors:  O KEDEM; A KATCHALSKY
Journal:  Biochim Biophys Acta       Date:  1958-02

4.  Tracer diffusion and unidirectional fluxes.

Authors:  P F Curran; A E Taylor; A K Solomon
Journal:  Biophys J       Date:  2008-12-31       Impact factor: 4.033

Review 5.  The interpretation of tracer fluxes in terms of membrane structure.

Authors:  H H Ussing
Journal:  Q Rev Biophys       Date:  1969-01       Impact factor: 5.318

6.  Anomalous transport of electrolytes and sucrose through the isolated frog skin induced by hypertonicity of the outside bathing solution.

Authors:  H H Ussing
Journal:  Ann N Y Acad Sci       Date:  1966-07-14       Impact factor: 5.691

7.  Convection, diffusion, and electric current through a membrane.

Authors:  S I Rapoport
Journal:  Acta Physiol Scand       Date:  1966-04

8.  Hyperosmolarity and the net transport of nonelectrolytes in frog skin.

Authors:  T J Franz; J T Van Bruggen
Journal:  J Gen Physiol       Date:  1967-03       Impact factor: 4.086

9.  The coupling of solute fluxes in membranes.

Authors:  W R Galey; J T Van Bruggen
Journal:  J Gen Physiol       Date:  1970-02       Impact factor: 4.086

10.  Coupled solute fluxes in toad skin.

Authors:  T U Biber; P F Curran
Journal:  J Gen Physiol       Date:  1968-05       Impact factor: 4.086

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  14 in total

1.  Opening of tight junctions in frog skin by hypertonic urea solutions.

Authors:  D Erlij; A Martínez-Palomo
Journal:  J Membr Biol       Date:  1972-12       Impact factor: 1.843

2.  Influence of membrane heterogeneity on kinetics of nonelectrolyte tracer flows.

Authors:  J H Li; A Essig
Journal:  J Membr Biol       Date:  1976-11-22       Impact factor: 1.843

3.  Passive permeabilities of luminal and basolateral membranes in the isolated mucosal epithelium of guinea pig small intestine.

Authors:  F Lauterbach
Journal:  Naunyn Schmiedebergs Arch Pharmacol       Date:  1977-04       Impact factor: 3.000

4.  Solute flux coupling in a homopore membrane.

Authors:  J T Van Bruggen; J D Boyett; A L van Bueren; W R Galey
Journal:  J Gen Physiol       Date:  1974-06       Impact factor: 4.086

5.  Solvent drag by solute-linked water flow. A theoretical examination.

Authors:  S Stender; K Kristensen; E Skadhauge
Journal:  J Membr Biol       Date:  1973       Impact factor: 1.843

6.  Convective paracellular solute flux. A source of ion-ion interaction in the epithelial transport equations.

Authors:  A M Weinstein
Journal:  J Gen Physiol       Date:  1987-03       Impact factor: 4.086

7.  Widening of the paracellular pathway in the kidney tubule by a transtubular osmotic gradient. Passage of graded size non-electrolytes.

Authors:  M Pérez-Gonzalez; G Whittembury
Journal:  Pflugers Arch       Date:  1974       Impact factor: 3.657

8.  Lysine transport across rat jejunum: distribution between the transcellular and the paracellular routes.

Authors:  B G Munck; S N Rasmussen
Journal:  J Physiol       Date:  1979-06       Impact factor: 5.182

9.  Transport across homoporous and heteroporous membranes in nonideal, nondilute solutions. II. Inequality of phenomenological and tracer solute permeabilities.

Authors:  M H Friedman; R A Meyer
Journal:  Biophys J       Date:  1981-06       Impact factor: 4.033

10.  Paracellular permeability of extracellular space markers across rat jejunum in vitro. Indication of a transepithelial fluid circuit.

Authors:  B G Munck; S N Rasmussen
Journal:  J Physiol       Date:  1977-10       Impact factor: 5.182

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