Math @ Duke
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Paula B Grajdeanu, Research Associate
Please note: Paula has left the Mathematics department at Duke University; some info here might not be up to date. - Contact Info:
- Education:
- PhD - University of Durham, England (2002)
MS - University of Iasi, Romania (1997)
BS - University of Iasi, Romania (1996)
- Specialties:
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Applied Math
Analysis
- Research Interests: Partial Differential Equations and Fluid Dynamics, Mathematical Biology
Current projects:
Effect of spatial inhomogeneities on the TGF system, Computational cell metabolism
I am mostly interested in mathematical biology projects, applications of mathematics to physiology and medicine. My current research is focused on computational renal modeling (joint work with Prof. Harold Layton) and cell metabolism (joint work with Prof. Michael Reed).
During my doctoral years in UK, I've been working on stability problems related to convection in porous media, or to special viscous fluids (generalized fluids, fluids of grade n=2,3), mainly using the energy method to establish strong unconditional nonlinear results.
- Areas of Interest:
- Mathematical Physiology
Renal Modeling Mathematical Biology Computational Fluid Dynamics
- Curriculum Vitae
- Recent Publications
(More Publications)
- H. Frederik Nijhout, Michael C. Reed, Paula Budu, Cornelia M. Ulrich, A mathematical model of the folate cycle - new insights in the folate homeostasis.,
Journal of Biological Chemistry
(Accepted, Fall, 2004) [M410818200v1]
- Paula Budu, Leon C. Moore and Harold E. Layton, Effect of tubular inhomogeneities on filter properties of a model of thick ascending limb of Henle's loop
(Preprint, Fall, 2004) [author's comments]
- Paula Budu, Leon C. Moore and Harold E. Layton, Effect of spatial inhomogeneities on the tubuloglomerular feedback system
(Preprint, Fall, 2004)
- Paula Budu, Unconditional nonlinear stability for a fluid of third grade,
Mathematical Methods in the Applied Sciences, vol. 27 no. 4
(Spring, 2004),
pp. 457-475 [ABSTRACT]
- Paula Budu, On nonlinear stability for some Non Newtonian fluids with a temperature dependent viscosity,
ZAAM
(Accepted, Fall, 2003)
Last update: December 13, 2004 |
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dept@math.duke.edu
ph: 919.660.2800
fax: 919.660.2821
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Mathematics Department
Duke University, Box 90320
Durham, NC 27708-0320
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