HOME /

Publications

Search
Author [ Title(Asc)] Type Year
F
Stadt, M. M. , & Layton, A. . (2022). From your kidneys to your eyes: lessons from computational kidney models. Modeling and Artificial Intelligence in Ophthalmology, 4.
Herschlag, G. , Liu, J. - G. , & Layton, A. T. . (2016). Fluid extraction across pumping and permeable walls in the viscous limit. Physics of Fluids, 28. AIP Publishing.
Nieves-González, A. , Clausen, C. , Marcano, M. , Layton, A. T. , Layton, H. E. , & Moore, L. C. . (2013). Fluid dilution and efficiency of Na+ transport in a mathematical model of a thick ascending limb cell. American Journal of Physiology-Renal Physiology, 304, F634–F652. American Physiological Society Bethesda, MD.
Sadria, M. , & Layton, A. T. . (2020). A First Course in Systems Biology. SIAM PUBLICATIONS 3600 UNIV CITY SCIENCE CENTER, PHILADELPHIA, PA 19104-2688 USA.
Ryu, H. , & Layton, A. T. . (2014). Feedback-mediated dynamics in a model of coupled nephrons with compliant short loop of Henle. Biological Fluid Dynamics: Modeling, Computations, and Applications, 628, 209. American Mathematical Soc.
Layton, A. T. , Bowen, M. , Wen, A. , & Layton, H. E. . (2011). Feedback-mediated dynamics in a model of coupled nephrons with compliant thick ascending limbs. Mathematical biosciences, 230, 115–127. Elsevier.
Layton, A. T. . (2010). Feedback-mediated dynamics in a model of a compliant thick ascending limb. Mathematical biosciences, 228, 185–194. Elsevier.
Sadria, M. , Layton, A. , Goyal, S. , & Bader, G. . (2022). Fatecode: Cell fate regulator prediction using classification autoencoder perturbation. bioRxiv, 2022–12. Cold Spring Harbor Laboratory.
E
Layton, A. T. . (2006). An explicit jump method for the two-fluid stokes equations with an immersed elastic boundary. Elsevier Science.
Hallen, M. A. , & Layton, A. T. . (2010). Expanding the scope of quantitative FRAP analysis. Journal of Theoretical Biology, 262, 295–305. Academic Press.
Herschlag, G. , Liu, J. - G. , & Layton, A. . (2014). An exact solution for Stokes flow in an infinite channel with permeable walls. In APS Division of Fluid Dynamics Meeting Abstracts (pp. D15–006).
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.
Moore, L. C. , Siu, K. L. , Layton, A. T. , Layton, H. E. , & Chon, K. H. . (2006). Evidence for Multi-Stability of the Tubuloglomerular Feedback System in Spontaneously-Hypertensive Rats (SHR). Federation of American Societies for Experimental Biology.
Marcano, M. , Layton, A. T. , & Layton, H. E. . (2006). Estimation of Collecting Duct Parameters for Maximum Urine Concentrating Capability in a Mathematical Model of the Rat Inner Medulla. 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.
Nganguia, H. , Young, Y. - N. , Layton, A. T. , Lai, M. - C. , & Hu, W. - F. . (2016). Electrohydrodynamics of a viscous drop with inertia. Physical Review E, 93, 053114. American Physical Society.
Guidoboni, G. , Bonifazi, G. , Sacco, R. , Layton, A. , Olson, S. D. , Hallare, M. C. Brucal, Siesky, B. A. , et al. (2019). Electrochemical characterization of ciliary epithelium physiology: a theoretical approach. Investigative Ophthalmology & Visual Science, 60, 3202–3202. The Association for Research in Vision and Ophthalmology.
Layton, A. T. . (2008). An efficient numerical method for the two-fluid Stokes equations with a moving immersed boundary. Computer methods in applied mechanics and engineering, 197, 2147–2155. North-Holland.
Layton, A. T. , & Layton, H. E. . (2003). An efficient numerical method for distributed-loop models of the urine concentrating mechanism. Mathematical biosciences, 181, 111–132. Elsevier.
Layton, A. T. . (2009). On the efficiency of spectral deferred correction methods for time-dependent partial differential equations. Applied numerical mathematics, 59, 1629–1643. North-Holland.

Pages