I am a graduate student in the Program in Applied, Computational & Industrial Mathematics, School of Mathematics. The objective of my research is to design
high-order solvers for scattering problems with the capacity to resolve problems of arbitrarily high-frequency within
a frequency-independent
computational time-frame. I am currently a Research Assistant. My advisor is Prof. Fernando Reitich.
I received my M.S. degree in Mathematics in '99 and my B.S. in Mathematics in '97 from A. I. Cuza University, Iasi, Romania.
Research Interests
- Numerical Analysis
- Scientific computing
- Computational Electromagnetics
- PDE
- Harmonic Analysis
Curriculum Vitae
Publications
[1] F. Reitich and C. Turc, High-order solutions
of three-dimensional rough-surface scattering problems at high-frequencies. I:
the scalar case, Waves Random Media, to appear.
[2] F. Reitich and C. Turc, High-order solutions
of three-dimensional rough-surface scattering problems at high-frequencies. II:
the vector-electromagnetic case, submitted to Waves Random Media.
[3] F. Reitich and C. Turc, High order solutions of scattering problems from three
dimensional surfaces with composite roughness, in preparation
Old Teaching
Precalculus II, Math 1151, Spring 2004
Calculus II, Math 1272, Summer 2004
Some Links:
Institute of
Mathematics and its Applications   (UMN)
American Mathematical
Society
Numerical Recipes
Photos
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approved by the University of Minnesota.