Literature DB >> 1148361

Equations for membrane transport. Experimental and theoretical tests of the frictional model.

M H Daneshpajooh, E A Mason, E H Bresler, R P Wendt.   

Abstract

Frictional models for membrane transport are tested experimentally and theoretically for the simple case of a solution consisting of a mixture of two perfect gases and a membrane consisting of a porous graphite septum. Serious disagreement is found, which is traced to a missing viscous term. Kinetic theory is then used as a guide in formulating a corrected set of transport equations, and in giving a physical interpretation to the frictional coefficients. Sieving effects are found to be attributable to entrance effects rather than to true frictional effects within the body of the membrane. The results are shown to be compatible with nonequilibrium thermodynamics. Some correlations and predictions are made of the behavior of various transport coefficients for general solutions.

Entities:  

Mesh:

Substances:

Year:  1975        PMID: 1148361      PMCID: PMC1334741          DOI: 10.1016/S0006-3495(75)85841-3

Source DB:  PubMed          Journal:  Biophys J        ISSN: 0006-3495            Impact factor:   4.033


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

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

3.  Restricted transport in small pores. A model for steric exclusion and hindered particle motion.

Authors:  J L Anderson; J A Quinn
Journal:  Biophys J       Date:  1974-02       Impact factor: 4.033

4.  Steady-state sieving across membranes.

Authors:  E H Bresler; R P Wendt; E A Mason
Journal:  Science       Date:  1971-05-21       Impact factor: 47.728

  4 in total
  1 in total

1.  Global flow equations for membrane transport from local equations of motion: I. The general case for (n-1) nonelectrolyte solutes plus water.

Authors:  D C Mikulecky
Journal:  Bull Math Biol       Date:  1978       Impact factor: 1.758

  1 in total

北京卡尤迪生物科技股份有限公司 © 2022-2023.