Fernando Reitich

Professor

School of Mathematics
University of Minnesota
127 Vincent Hall
206 Church St., S. E.
Minneapolis, MN 55455

Office: 538 Vincent Hall
Phone: (612) 626-1324
Fax: (612) 626-2017
E-Mail: reitich at math dot umn dot edu






Recent Publications

[1] F. Ecevit and F. Reitich, Analysis of multiple scattering iterations for high-frequency scattering problems. I: The two-dimensional case, Preprint (2006).
[2] A. Anand, Y. Boubendir, F. Ecevit and F. Reitich, Analysis of multiple scattering iterations for high-frequency scattering problems. II: The three-dimensional scalar case, Preprint (2006).
[3] A. Anand and F. Reitich, An efficient high-order algorithm for acoustic scattering from penetrable thin structures in three dimensions, J. Acoust. Soc. Amer., to appear.
[4] Q. Cao, R. Kanapady and F. Reitich, High-order Runge-Kutta multiresolution time domain methods for computational electromagnetics, IEEE Transactions on Microwave Theory and Techniques 54 (2006), 3316-3326.
[5] F. Ecevit and F. Reitich, Decay of multiple-scattering iterates for trapping obstacles in the high-frequency regime, in Proceedings of IABEM 2006, Graz, Austria, 2006.
[6] D. Nicholls and F. Reitich, Stable, high-order computation of traveling water waves in three dimensions, European Journal of Mechanics B/Fluids 25 (2006), 406-424.
[7] F. Reitich and C. Turc, High-order solutions of three-dimensional rough-surface scattering problems at high-frequencies. II: the vector electromagnetic case, Waves in Random and Complex Media 15 (2005), 323-337.
[8] F. Reitich and C. Turc, High-order solutions of three-dimensional rough-surface scattering problems at high-frequencies. I: the scalar case, Waves in Random and Complex Media 15 (2005), 1-16.
[9] O. P. Bruno, C. Geuzaine and F. Reitich, On the O(1) solution of multiple-scattering problems , IEEE Trans. Magn. 41 (2005), 1488-1491.
[10] F. Ecevit and F. Reitich, A high-frequency integral equation method for electromagnetic and acoustic scattering simulations: rate of convergence of multiple-scattering iterations, in Proceedings of Waves 2005, Providence, RI, 2005.
[11] M.-H. Chen, B. Cockburn and F. Reitich, High-Order RKDG Methods for Computational Electromagnetics, J. Sci. Comput. 22 (2005), 205-226.
[12] B. Cockburn, J. Qian, F. Reitich and J. Wang, An accurate spectral/discontinuous finite-element formulation of a phase-space-based level set approach to geometrical optics, J. Comput. Phys. 208 (2005), 175-195.
[13] D. Nicholls and F. Reitich, On analyticity of traveling water waves, Proc. Roy. Soc. London A 461 (2005), 1283-1309.
[14] O. P. Bruno, C. A. Geuzaine, J. A. Monroe and F. Reitich, Prescribed error tolerances within fixed computational times for scattering problems of arbitrarily high frequency: the convex case, Phil. Trans. Roy. Soc. London 362 (2004), 629-645.
[15] O. P. Bruno, C. Geuzaine and F. Reitich, A new high-order high-frequency integral equation method for the solution of scattering problems. I: Single-scattering configurations, in Proceedings of the 2004 ACES Conference, ACES, 2004.
[16] O. P. Bruno, C. Geuzaine and F. Reitich, A new high-order high-frequency integral equation method for the solution of scattering problems. II: Multiple-scattering configurations, in Proceedings of the 2004 ACES Conference, ACES, 2004.
[17] D. Nicholls and F. Reitich, Shape deformations in rough surface scattering: cancellations, conditioning, and convergence, J. Opt. Soc. Am. A 21 (2004), 590-605.
[18] D. Nicholls and F. Reitich, Shape deformations in rough surface scattering: improved algorithms, J. Opt. Soc. Am. A 21 (2004), 606-621.
[19] F. Reitich and K. K. Tamma, State-of-the-art, trends and directions in Computational Electromagnetics, CMES Comput. Model. Eng. Sci. 5 (2004), 287-294.




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