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Bulletin of Mathematical Biology|August 12, 2003
A region-based model framework for the rat urine concentrating mechanismAnita T Layton, Harold E LaytonJournal of Mathematical Biology|November 20, 2002
A numerical method for renal models that represent tubules with abrupt changes in membrane propertiesAnita T Layton, Harold E LaytonAmerican Journal of Physiology. Renal Physiology|July 15, 2011
Countercurrent multiplication may not explain the axial osmolality gradient in the outer medulla of the rat kidneyAnita T Layton, Harold E LaytonMathematical Biosciences|November 26, 2002
An efficient numerical method for distributed-loop models of the urine concentrating mechanismAnita T Layton, Harold E LaytonAmerican Journal of Physiology. Renal Physiology|May 26, 2005
A region-based mathematical model of the urine concentrating mechanism in the rat outer medulla. I. Formulation and base-case resultsAnita T Layton, Harold E LaytonAmerican Journal of Physiology. Renal Physiology|May 26, 2005
A region-based mathematical model of the urine concentrating mechanism in the rat outer medulla. II. Parameter sensitivity and tubular inhomogeneityAnita T Layton, Harold E LaytonPlos Computational Biology|February 26, 2019
A computational model of epithelial solute and water transport along a human nephronAnita T Layton, Harold E LaytonBulletin of Mathematical Biology|September 13, 2006
An optimization algorithm for a distributed-loop model of an avian urine concentrating mechanismMariano Marcano, Anita T Layton, Harold E LaytonBulletin of Mathematical Biology|November 17, 2009
Maximum urine concentrating capability in a mathematical model of the inner medulla of the rat kidneyMariano Marcano, Anita T Layton, Harold E LaytonAmerican Journal of Physiology. Renal Physiology|October 6, 2005
Multistability in tubuloglomerular feedback and spectral complexity in spontaneously hypertensive ratsAnita T Layton, Leon C Moore, Harold E LaytonPageof 16