Literature DB >> 2782422

Electrolyte, urea, and water transport in a two-nephron central core model of the renal medulla.

J L Stephenson1, Y Zhang, R Tewarson.   

Abstract

A one-nephron model has been extended to include both short-looped and long-looped nephrons. Variables are volume flow, Na+, K+, Cl-, urea, hydrostatic pressure, and electric potential. The ratio of short-to-long-looped nephrons, one of the parameters of the model, is 5 to 1. With either rabbit or hamster permeability data from perfusion experiments, the model develops an osmolality of approximately 600 mosmol/l at the junction of inner and outer medulla but no osmolality gradient in the inner medulla. With the rabbit data, osmolalities in excess of 1,000 mosmol/l can be generated in the papilla with no active transport if urea permeabilities are less than 10(-5) cm/s; with the hamster data, electrolyte permeabilities must also be reduced. With these modified parameters, urea concentrations are less in the long loops than has been found on micropuncture. These can be increased to experimental levels by increasing the urea permeability and decreasing the hydraulic permeability of thin descending limbs in the inner half of the inner medulla, but to maintain loop osmolality at 1,000 mosmol/l it is necessary to postulate active NaCl transport in thin ascending limbs in the outer half of the inner medulla. This gives an alternative mode of concentration without active transport in the inner half of the inner medulla, in which electrolytes diffuse out of and urea diffuses into both limbs of Henle's loop and mix in the core with urea and water entering from the collecting duct. Concentration in either mode requires significant modification of perfusion data.

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Year:  1989        PMID: 2782422     DOI: 10.1152/ajprenal.1989.257.3.F399

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


  14 in total

1.  A mathematical model of the urine concentrating mechanism in the rat renal medulla. II. Functional implications of three-dimensional architecture.

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

2.  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 3.  Role of three-dimensional architecture in the urine concentrating mechanism of the rat renal inner medulla.

Authors:  Thomas L Pannabecker; William H Dantzler; Harold E Layton; Anita T Layton
Journal:  Am J Physiol Renal Physiol       Date:  2008-05-21

4.  Countercurrent multiplication may not explain the axial osmolality gradient in the outer medulla of the rat kidney.

Authors:  Anita T Layton; Harold E Layton
Journal:  Am J Physiol Renal Physiol       Date:  2011-07-13

5.  A mathematical model of rat proximal tubule and loop of Henle.

Authors:  Alan M Weinstein
Journal:  Am J Physiol Renal Physiol       Date:  2015-02-18

6.  A mathematical model of the rat kidney: K+-induced natriuresis.

Authors:  Alan M Weinstein
Journal:  Am J Physiol Renal Physiol       Date:  2017-02-08

7.  Direct evidence for the absence of active Na+ reabsorption in hamster ascending thin limb of Henle's loop.

Authors:  Y Kondo; K Abe; Y Igarashi; K Kudo; K Tada; K Yoshinaga
Journal:  J Clin Invest       Date:  1993-01       Impact factor: 14.808

8.  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

9.  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

10.  Modeling Transport and Flow Regulatory Mechanisms of the Kidney.

Authors:  Anita T Layton
Journal:  ISRN Biomath       Date:  2012-07-12
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