Weill Medical College  of Cornell University
Weill Medical College  of Cornell University Cornell University
Department of Physiology and Biophysics
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Alan Weinstein

References

Weinstein, A.M. 2008.  A mathematical model of distal nephron acidification:
diuretic effects.  Am. J. Phyisol. In press.

Weinstein, A.M., and E.D. Sontag.  2007.  Modeling proximal tubule cell homeostasis: tracking changes in luminal flow.  Bull. Math. Biol. In press.

Weinstein, A.M., S. Weinbaum, Y. Duan, Z. Du, Q. Yan, T. Wong. 2007
Flow-dependent transport in a mathematical model of rat proximal tubule.
Am. J. Physiol. 292:F1164-F1181.

Weinstein, A.M. 2005.   A mathematical model of rat distal convoluted tubule (I):
Cotransporter function in early DCT.  Am. J. Physiol. 289:F699-F720.

Weinstein, A.M. 2005.  A mathematical model of rat distal convoluted tubule (II):
Potassium secretion along the connecting segment.  Am. J. Physiol. 289:F721-F741.

Weinstein, A.M. 2003. Modeling epithelial cell homeostasis: assessing recovery
and control mechanisms. Bull Math Biol. 2004 Sep;66(5):1201-40.

Weinstein, A.M. 2003. Mathematical models of renal fluid and electrolyte transport:
acknowledging our uncertainty. Am. J. Physiol. 284:F871-F884.

Weinstein, A.M. 2002. A mathematical model of rat collecting duct:
I. Flow effects on transport and urinary acidification. Am. J. Physiol. 283:F1237-F1251.

Weinstein, A.M. 2002. A mathematical model of rat collecting duct:
II. Effect of buffer delivery on urinary acidification. Am. J. Physiol. 283:F1252-F1266.

Weinstein, A.M. 2002. A mathematical model of rat collecting duct:
III. Paradigms for distal acidification defects. Am. J. Physiol. 283:F1267-F1280.

Weinstein, A.M. 1999. Modeling epithelial cell homeostasis: steady-state analysis.
Bull. Math. Biol. 61:1065-1091.

physiology@med.cornell.edu | last updated: Friday, September 30, 2005