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Silva, A. L. F. Lima E. , Silveira-Neto, A. , & Damasceno, J. J. R. . (2003). Numerical simulation of two-dimensional flows over a circular cylinder using the immersed boundary method. Journal of Computational Physics, 189, 351–370. Academic Press.
Hou, G. , Wang, J. , & Layton, A. . (2012). Numerical methods for fluid-structure interaction—a review. Communications in Computational Physics, 12, 337–377. Cambridge University Press.
Layton, A. T. , & Layton, H. E. . (2002). A numerical method for renal models that represent tubules with abrupt changes in membrane properties. Journal of mathematical biology, 45, 549–567. Springer-Verlag.
Edwards, A. , & Layton, A. T. . (2010). Nitric oxide and superoxide transport in a cross section of the rat outer medulla. II. Reciprocal interactions and tubulovascular cross talk. American Journal of Physiology-Renal Physiology, 299, F634–F647. American Physiological Society Bethesda, MD.
Edwards, A. , & Layton, A. T. . (2010). Nitric oxide and superoxide transport in a cross section of the rat outer medulla. I. Effects of low medullary oxygen tension. American Journal of Physiology-Renal Physiology, 299, F616–F633. American Physiological Society Bethesda, MD.
Fry, B. , Edwards, A. , & Layton, A. . (2015). Nitric Oxide and Superoxide Significantly Affect Medullary Oxygenation and Urinary Output. The FASEB Journal, 29, 963–1. The Federation of American Societies for Experimental Biology.
Fry, B. , Edwards, A. , & Layton, A. . (2015). Nitric Oxide and Superoxide Significantly Affect Medullary Oxygenation and Urinary Output. The FASEB Journal, 29, 963–1. The Federation of American Societies for Experimental Biology.
Layton, A. T. , & Vallon, V. . (2018). Newer Therapies for Diabetic Nephropathy and Their Cardiovascular Effects: SGLT2 inhibition in a kidney with reduced nephron number: modeling and analysis of solute transport and metabolism. American Journal of Physiology-Renal Physiology, 314, F969. American Physiological Society.
Wang, J. , & Layton, A. . (2010). New numerical methods for Burgers' equation based on semi-Lagrangian and modified equation approaches. Applied numerical mathematics, 60, 645–657. North-Holland.
Layton, A. T. . (2017). A new microscope for the kidney: mathematics. American Journal of Physiology-Renal Physiology, 312, F671–F672. American Physiological Society Bethesda, MD.
Sadria, M. , Karimi, S. , & Layton, A. T. . (2019). Network centrality analysis of eye-gaze data in autism spectrum disorder. Computers in biology and medicine, 111, 103332. Pergamon.
Sgouralis, I. , & Layton, A. . (2013). Nephrovascular interactions in a mathematical model of rat renal autoregulation. The Federation of American Societies for Experimental Biology.
Sgouralis, I. , & Layton, A. . (2013). Nephrovascular interactions in a mathematical model of rat renal autoregulation. Federation of American Societies for Experimental Biology.
Modell, B. , Khan, M. , Darlison, M. , King, A. , Layton, M. , Old, J. , Petrou, M. , et al. (2001). A national register for surveillance of inherited disorders: beta thalassaemia in the United Kingdom. Bulletin of the World Health Organization, 79, 1006–1013. World Health Organization.
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Layton, A. T. , Moore, L. C. , & Layton, H. E. . (2009). Multistable dynamics mediated by tubuloglomerular feedback in a model of coupled nephrons. Bulletin of mathematical biology, 71, 515. Springer-Verlag.
Layton, A. T. , Moore, L. C. , & Layton, H. E. . (2005). Multistability in tubuloglomerular feedback and spectral complexity in spontaneously hypertensive rats. American Journal of Physiology-Renal Physiology.
Layton, A. T. . (2019). Multiscale models of kidney function and diseases. Current Opinion in Biomedical Engineering, 11, 1–8. Elsevier.
Layton, A. T. . (2019). Multiscale models of kidney function and diseases. Current Opinion in Biomedical Engineering. Elsevier.
Layton, A. T. . (2019). Multiscale Models of Kidney Function and Diseases. Current Opinion in Biomedical Engineering. Elsevier.
Ciocanel, M. - V. , Stepien, T. L. , Sgouralis, I. , & Layton, A. T. . (2018). A Multicellular Vascular Model of the Renal Myogenic Response. Processes, 6, 89. Multidisciplinary Digital Publishing Institute.

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