Literature DB >> 2000955

Three-dimensional anatomy and renal concentrating mechanism. II. Sensitivity results.

A S Wexler1, R E Kalaba, D J Marsh.   

Abstract

A mathematical model has been developed to simulate hypertonic urine formation in the renal medulla. The model uses published values of membrane transport parameters, as have other models, but is unique in its representation of the three-dimensional anatomy of the medulla. The model successfully predicts measured fluid flows, osmolarities, and NaCl and urea concentrations. The model results are presented in the companion to this paper [A. S. Wexler, R. E. Kalaba, D. J. Marsh. Am. J. Physiol. 260 (Renal Fluid Electrolyte Physiol. 29): F368-F383, 1991.]. In this paper we provide tests of the sensitivity of model performance to variations in the description of the anatomy and in membrane transport parameters. From these studies we conclude that 1) strict counterflow arrangements are required in the outer stripe to prevent loss of NaCl to the systemic circulation, 2) the radial organization in the inner stripe materially improves performance of the inner medulla, 3) radial organization of the inner medulla is essential to hypertonic urine formation there, 4) the model is most sensitive to variation in collecting duct parameters, and 5) reabsorption of urea in the distal tubule improves system performance. The results support the claim that the three-dimensional structure, as captured in the model, provides a crucial framework for the production of hypertonic urine.

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Year:  1991        PMID: 2000955     DOI: 10.1152/ajprenal.1991.260.3.F384

Source DB:  PubMed          Journal:  Am J Physiol        ISSN: 0002-9513


  13 in total

1.  An online tool for calculation of free-energy balance for the renal inner medulla.

Authors:  Ryan L Vilbig; Abhijit Sarkar; Joseph Zischkau; Mark A Knepper; Trairak Pisitkun
Journal:  Am J Physiol Renal Physiol       Date:  2012-05-30

2.  Architecture of inner medullary descending and ascending vasa recta: pathways for countercurrent exchange.

Authors:  Justin Yuan; Thomas L Pannabecker
Journal:  Am J Physiol Renal Physiol       Date:  2010-04-14

3.  A mathematical model of the urine concentrating mechanism in the rat renal medulla. I. Formulation and base-case results.

Authors:  Anita T Layton
Journal:  Am J Physiol Renal Physiol       Date:  2010-11-10

4.  Functional implications of the three-dimensional architecture of the rat renal inner medulla.

Authors:  Anita T Layton; Thomas L Pannabecker; William H Dantzler; Harold E Layton
Journal:  Am J Physiol Renal Physiol       Date:  2010-01-06

Review 5.  Comparative physiology and architecture associated with the mammalian urine concentrating mechanism: role of inner medullary water and urea transport pathways in the rodent medulla.

Authors:  Thomas L Pannabecker
Journal:  Am J Physiol Regul Integr Comp Physiol       Date:  2013-01-30       Impact factor: 3.619

6.  A dynamic numerical method for models of renal tubules.

Authors:  H E Layton; E B Pitman
Journal:  Bull Math Biol       Date:  1994-05       Impact factor: 1.758

7.  Externally driven countercurrent multiplication in a mathematical model of the urinary concentrating mechanism of the renal inner medulla.

Authors:  J F Jen; J L Stephenson
Journal:  Bull Math Biol       Date:  1994-05       Impact factor: 1.758

8.  The effect of solution non-ideality on membrane transport in three-dimensional models of the renal concentrating mechanism.

Authors:  X Wang; A S Wexler; D J Marsh
Journal:  Bull Math Biol       Date:  1994-05       Impact factor: 1.758

9.  Urine-concentrating mechanism in the inner medulla: function of the thin limbs of the loops of Henle.

Authors:  William H Dantzler; Anita T Layton; Harold E Layton; Thomas L Pannabecker
Journal:  Clin J Am Soc Nephrol       Date:  2013-08-01       Impact factor: 8.237

10.  Architecture of vasa recta in the renal inner medulla of the desert rodent Dipodomys merriami: potential impact on the urine concentrating mechanism.

Authors:  Tadeh Issaian; Vinoo B Urity; William H Dantzler; Thomas L Pannabecker
Journal:  Am J Physiol Regul Integr Comp Physiol       Date:  2012-08-22       Impact factor: 3.619

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