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Dr.
Nicoleta V. Bila Assistant
Professor Fayetteville
State University 1200
Murchison Road Fayetteville,
NC 28301 Phone:
(910) 672-2204 Fax:
(910) 672 - 1070 E-mail:
nbila [at] uncfsu [dot] edu |
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Nicoleta received her Ph.D in Differential Geometry from University “Politehnica”
of Bucharest, Romania. She has spent more than 4 years in research,
working as a postdoctoral research associate at the
University of Kent at Canterbury and University of Cambridge, United Kingdom
and at Johannes Kepler University and Johann Radon Institute for
Computational and Applied Mathematics, Austria. She has worked on the EPSRC
Project ``Geometric Integration of Partial Differential Equations”
under the supervision of Professor Dr. Elizabeth Mansfield, Professor Dr. Peter Clarkson, and Professor Dr. Arieh Iserles and on the Spezialforschungsbereich SFB013, Project F1308, under the
supervision of Professor Dr. Heinz Engl. Her teaching experience spans
over 11 years and ranges from high school through graduate level. She is a
member of the Society for Industrial and Applied Mathematics, the American
Mathematical Society, and the Association for Women in Mathematics. |
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Fall Semester 2009
Office hours: MWF: 8:00-8:50 a.m., 11:00-11:50 a.m.
Math 331-01: Differential Equations I - MWF
/ 2- 2:50 p.m. / SBE
106
Math 121 -03:
Introduction to College Algebra – Course: MWF / 10- 10:50 a.m. /
SBE 106 & Lab: Monday 4– 5:50 p.m. HTC 216A
Teaching
Schedule (Fall Semester 2009)
Faculty Advisor
·
Undergraduate Catalog 2004-2006; 2006 – 2008; 2008-2009; 2009-2010
Faculty Advisor for the FSU Student Chapter of the Association of Women
in Mathematics (2007 –
present
Member
of the College of Arts and Sciences Honors and Awards Committee
(2007 – present)
Member of the Departmental Development Committee
(2006-present)
Applied Mathematics: Symmetry analysis of differential equations: classical
and nonclassical symmetries, potential symmetries, equivalence transformations,
group-invariant solutions, variational symmetries, and conservation laws;
Applications of symmetry analysis theory to mathematical models arising in
mathematical physics, mathematical biology, image processing, engineering,
financial mathematics, and other research fields; Geometric approach to
parameter identification problems modeled by partial differential equations;
Symbolic manipulation programs for symmetry analysis; Nonlinear partial
differential equations, in particular Monge-Ampère equations.
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Math Links
Last updated: November 10, 2009