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Author Title [ Type(Asc)] Year
Journal Article
Herschlag, G. , Liu, J. - G. , & Layton, A. T. . (2015). Optimal reservoir conditions for fluid extraction through permeable walls in the viscous limit. arXiv preprint arXiv:1511.01469.
Layton, A. T. . (2015). Recent advances in renal hemodynamics: insights from bench experiments and computer simulations. American Journal of Physiology-Renal Physiology, 308, F951–F955. American Physiological Society Bethesda, MD.
Herschlag, G. , Liu, J. - G. , & Layton, A. T. . (2015). An exact solution for stokes flow in a channel with arbitrarily large wall permeability. SIAM Journal on Applied Mathematics, 75, 2246–2267. Society for Industrial and Applied Mathematics.
Versypt, A. N. Ford, Makrides, E. , Arciero, J. C. , Ellwein, L. , & Layton, A. T. . (2015). Bifurcation study of blood flow control in the kidney. Mathematical biosciences, 263, 169–179. Elsevier.
Burt, T. , Rouse, D. C. , Lee, K. , Wu, H. , Layton, A. T. , Hawk, T. C. , Weitzel, D. H. , et al. (2015). Intraarterial microdosing: a novel drug development approach, proof-of-concept PET study in rats. Journal of Nuclear Medicine, 56, 1793–1799. Society of Nuclear Medicine.
Sgouralis, I. , & Layton, A. T. . (2015). Mathematical modeling of renal hemodynamics in physiology and pathophysiology. Mathematical biosciences, 264, 8–20. Elsevier.
Sgouralis, I. , Evans, R. G. , Gardiner, B. S. , Smith, J. A. , Fry, B. C. , & Layton, A. T. . (2015). Renal hemodynamics, function, and oxygenation during cardiac surgery performed on cardiopulmonary bypass: a modeling study. Physiological reports, 3, e12260.
Layton, A. T. , Vallon, V. , & Edwards, A. . (2015). Modeling oxygen consumption in the proximal tubule: effects of NHE and SGLT2 inhibition. American Journal of Physiology-Renal Physiology, 308, F1343–F1357. American Physiological Society Bethesda, MD.
Fry, B. C. , Edwards, A. , & Layton, A. T. . (2015). Impacts of nitric oxide and superoxide on renal medullary oxygen transport and urine concentration. American Journal of Physiology-Renal Physiology, 308, F967–F980. American Physiological Society Bethesda, MD.
Olson, S. D. , Layton, A. , & Olson, S. . (2014). Motion of filaments with planar and helical bending waves in a viscous fluid. Biological Fluid Dynamics: Modeling, Computation, and Applications, AMS Contemp. Math. Series, Layton A, Olson S (eds). AMS: Providence, RI, 109–128.
Moss, R. , & Layton, A. . (2014). Impacts of UT-A2 inhibition on urine composition: a mathematical model (1137.8). The FASEB Journal, 28, 1137–8. The Federation of American Societies for Experimental Biology.
Layton, A. T. , Edwards, A. , Layton, A. T. , & Edwards, A. . (2014). Electrophysiology of Renal Vascular Smooth Muscle Cells. Mathematical Modeling in Renal Physiology, 107–140. Springer Berlin Heidelberg.
Layton, A. T. , Edwards, A. , Layton, A. T. , & Edwards, A. . (2014). Vasomotion and Myogenic Response of the Afferent Arteriole. Mathematical Modeling in Renal Physiology, 141–154. Springer Berlin Heidelberg.
Layton, A. T. , Edwards, A. , Layton, A. T. , & Edwards, A. . (2014). Introduction: Basics of Kidney Physiology. Mathematical Modeling in Renal Physiology, 1–5. Springer Berlin Heidelberg.
Layton, A. T. . (2014). Mathematical modeling of urea transport in the kidney. Urea Transporters, 31–43. Springer Netherlands.
Layton, A. T. , Edwards, A. , Layton, A. T. , & Edwards, A. . (2014). Urine Concentration. Mathematical Modeling in Renal Physiology, 43–61. Springer Berlin Heidelberg.
Layton, A. T. , Edwards, A. , Layton, A. T. , & Edwards, A. . (2014). Transport across tubular epithelia. Mathematical Modeling in Renal Physiology, 155–183. Springer Berlin Heidelberg.
Fry, B. , & Layton, A. . (2014). Structural organization of the renal medulla has a significant impact on oxygen distribution (890.11). The FASEB Journal, 28, 890–11. The Federation of American Societies for Experimental Biology.
Sgouralis, I. , Evans, R. , Gardiner, B. , & Layton, A. . (2014). Contribution of hemodilution to renal hypoxia following cardiopulmonary bypass surgery (890.12). The FASEB Journal, 28, 890–12. The Federation of American Societies for Experimental Biology.
Layton, A. T. , Edwards, A. , Layton, A. T. , & Edwards, A. . (2014). Solutions to Problem Sets. Mathematical Modeling in Renal Physiology, 185–218. Springer Berlin Heidelberg.

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