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The Homepage of Harun Kurkcu
I finished my Ph.D. at the University of Minnesota and moved to Simon Fraser University. My CV.
E-mail: kurkcu@math.umn.edu
Publications
[1] H. Kurkcu, N. Nigam and F. Reitich,
An integral representation of the Green's function for a linear array of acoustic point sources, Journal
of Computational Physics, 230, (2011), 2838-2856.
[2] H. Kurkcu and F. Reitich, Stable and efficient evaluation of periodized Green's functions for the Helmholtz equation at high frequencies, Journal of Computational Physics 228, (2009), 75-95.
[3] Ph.D. Thesis, An efficient algorithm for the solution of high-frequency scattering by infinite rough surfaces, (Abstract), (07.2008).
[4] H. Kurkcu and F. Reitich, Precise evaluation of the periodized Green's function for the Helmholtz equation at high frequencies, Proceedings of the Advanced Computational Methods in Engineering, (05.2008).
[5] H. Kurkcu and F. Reitich, Efficient calculation of the Green's functions for the two-dimensional Helmholtz equation in periodic domains, Proceedings of the 8th International Conference on Mathematical and Numerical Aspects of Waves, (07.2007).
[1] H. Kurkcu, N. Nigam and F. Reitich, An integral representation of the Green's function for
the three-dimensional Helmholtz equation in periodic domains; planar array of point sources, Waves
in Random and Complex Media, (in preparation).
[2] H. Kurkcu and F. Reitich, An efficient algorithm for the solution of high-frequency
wave-scattering by infinite rough-surfaces: 2D Case, (in preparation).
[2] H. Kurkcu and F. Reitich, Stable and efficient evaluation of periodized Green's functions for the Helmholtz equation at high frequencies, Journal of Computational Physics 228, (2009), 75-95.
[3] Ph.D. Thesis, An efficient algorithm for the solution of high-frequency scattering by infinite rough surfaces, (Abstract), (07.2008).
[4] H. Kurkcu and F. Reitich, Precise evaluation of the periodized Green's function for the Helmholtz equation at high frequencies, Proceedings of the Advanced Computational Methods in Engineering, (05.2008).
[5] H. Kurkcu and F. Reitich, Efficient calculation of the Green's functions for the two-dimensional Helmholtz equation in periodic domains, Proceedings of the 8th International Conference on Mathematical and Numerical Aspects of Waves, (07.2007).
Working Papers
Teaching: I was TA of the Math
2263, Math 1272,
Math 1271 and Math 1142 previous semesters.
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those of the page author. The contents of this page have not been
reviewed
or approved by the University of Minnesota.
