Literature DB >> 9486237

Outer medullary anatomy and the urine concentrating mechanism.

X Wang1, S R Thomas, A S Wexler.   

Abstract

In earlier work, mathematical models of the urine concentration mechanism were developed incorporating the features of renal anatomy. However, several anatomic observations showed inconsistencies in the modeling representation of the outer stripe (OS) anatomy. In this study, based on observations from comparative anatomy and morphometric studies, we propose a new structural model of outer medullary anatomy, different from that previously presented [A. S. Wexler, R. E. Kalaba, and D. J. Marsh. Am. J. Physiol. 260 (Renal Fluid Electrolyte Physiol. 29): F368-F383, 1991]. The modifications include the following features of rat outer medullary anatomy, for example, 1) in the OS, the limbs of long loops of Henle surround the descending and ascending vasa recta that develop into the vascular bundles in the inner stripe (IS), whereas the limbs of short loops are close to the collecting ducts; and 2) the descending limbs of short loops shift from the tubular region in the OS to near the vascular bundle in the IS, whereas the limbs of long loops are situated away from the vascular bundles in the tubular region. The sensitivity of the concentrating process to the relative position of loops and vessels was investigated in the different medullary regions. With these modifications, the model predicts a more physiological, axial osmolarity gradient in both outer and inner medulla with membrane parameters that are all in the range of measured physiological values, including the urea permeabilities of descending vasa recta reported by Pallone and co-workers (T. L. Pallone, J. Work, R. L. Myers, and R. L. Jamison. J. Clin.Invest. 93: 212-222, 1994).

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Year:  1998        PMID: 9486237     DOI: 10.1152/ajprenal.1998.274.2.F413

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.  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

3.  Architecture of interstitial nodal spaces in the rodent renal inner medulla.

Authors:  Rebecca L Gilbert; Thomas L Pannabecker
Journal:  Am J Physiol Renal Physiol       Date:  2013-07-03

Review 4.  Mammalian urine concentration: a review of renal medullary architecture and membrane transporters.

Authors:  C Michele Nawata; Thomas L Pannabecker
Journal:  J Comp Physiol B       Date:  2018-05-24       Impact factor: 2.200

5.  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 6.  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

Review 7.  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

8.  Urine concentrating mechanism in the inner medulla of the mammalian kidney: role of three-dimensional architecture.

Authors:  W H Dantzler; T L Pannabecker; A T Layton; H E Layton
Journal:  Acta Physiol (Oxf)       Date:  2010-12-07       Impact factor: 6.311

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

Review 10.  Mathematical modeling of kidney transport.

Authors:  Anita T Layton
Journal:  Wiley Interdiscip Rev Syst Biol Med       Date:  2013-07-12
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