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Journal Abstract Search

132 related items for PubMed ID: 7869727

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  • 2. A three-dimensional junction-pore-matrix model for capillary permeability.
    Weinbaum S, Tsay R, Curry FE.
    Microvasc Res; 1992 Jul; 44(1):85-111. PubMed ID: 1640881
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  • 3. Pathways through the intercellular clefts of frog mesenteric capillaries.
    Adamson RH, Michel CC.
    J Physiol; 1993 Jul; 466():303-27. PubMed ID: 8410696
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  • 7. A model for interpreting the tracer labeling of interendothelial clefts.
    Fu B, Curry FR, Adamson RH, Weinbaum S.
    Ann Biomed Eng; 1997 Jul; 25(2):375-97. PubMed ID: 9084841
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  • 10. Filtration coefficients and osmotic reflexion coefficients of the walls of single frog mesenteric capillaries.
    Michel CC.
    J Physiol; 1980 Dec; 309():341-55. PubMed ID: 6973022
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  • 14. A 1-D model to explore the effects of tissue loading and tissue concentration gradients in the revised Starling principle.
    Zhang X, Adamson RH, Curry FR, Weinbaum S.
    Am J Physiol Heart Circ Physiol; 2006 Dec; 291(6):H2950-64. PubMed ID: 16905594
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  • 15. Permeability of single capillaries to intermediate-sized colored solutes.
    Curry FE, Huxley VH, Adamson RH.
    Am J Physiol; 1983 Sep; 245(3):H495-505. PubMed ID: 6604463
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  • 17. Osmotic reflextion coefficients of capillary walls to low molecular weight hydrophilic solutes measured in single perfused capillaries of the frog mesentery.
    Curry FE, Michel CC, Mason JC.
    J Physiol; 1976 Oct; 261(2):319-36. PubMed ID: 1086361
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  • 20. A dual-pathway ultrastructural model for the tight junction of rat proximal tubule epithelium.
    Guo P, Weinstein AM, Weinbaum S.
    Am J Physiol Renal Physiol; 2003 Aug; 285(2):F241-57. PubMed ID: 12670832
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