Research interests

Numerical methods for the solution of partial differential equations, with particular emphasis on
high-order, high-frequency integral equation methods in computational electromagnetics and acoustics.
Current applications of interest include obstacle scattering problems in multiple scattering configurations.

Journal publications

[3] 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*,
Numerische Mathematik (2009).

[2] F. Ecevit and F. Reitich:
*Analysis of multiple scattering iterations for high-frequency scattering problems. I: The two-dimensional case*,
Numerische Mathematik (2009).

[1] F. Ecevit:
*Asymptotic expansions of multiply scattered surface currents*,
Proc. Appl. Math. Mech. 7 (2007), 1022701-1022702.

Conference proceedings

[5] F. Ecevit and F. Reitich:
*Uniform asymptotic expansions of multiple scattering iterations*,
Proceedings of the 9th International Conference on Mathematical and Numerical Aspects of Wave Propagation, Pau, France (2009), 130-131.

[4] Y. Boubendir, F. Ecevit and F. Reitich:
*High-frequency scattering problems: An appropriate preconditioner for a Krylov subspace algorithm*,
Proceedings of the 9th International Conference on Mathematical and Numerical Aspects of Wave Propagation, Pau, France (2009), 264-265.

[3] Y. Boubendir, F. Ecevit and F. Reitich:
*Krylov subspace based acceleration strategies for the solution of high-frequency multiple scattering problems*,
Proceedings of the 8th International Conference on Mathematical and Numerical Aspects of Wave Propagation, University of Reading, UK (2007), 41-43.

[2] F. Ecevit and F. Reitich:
*Decay of multiple scattering iterates for trapping obstacles in the high-frequency regime*,
Proceedings of International Association of BEM, Graz, Austria (2006), 177-180.

[1] F. Ecevit and F. Reitich:
*A high-frequency integral equation method for electromagnetic and acoustic scattering simulations: rate of convergence of multiple scattering iterations*,
Proceedings of the 7th International Conference on Mathematical and Numerical Aspects of Wave Propagation, Brown University, Providence, RI (2005), 145-147.

Technical reports

[4] F. Ecevit:
*Convergent scattering algorithms*,
Oberwolfach Reports (2010, to appear).

[3] F. Ecevit:
*Analysis of boundary element methods for high-frequency scattering problems*,
Oberwolfach Reports, No. 19 (2008), 48-51.

[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*,
Max Planck Institute for Mathematics in the Sciences, Preprint 147 (2006), 1-27.

[1] F. Ecevit and F. Reitich:
*Analysis of multiple scattering iterations for high-frequency scattering problems. I: The two-dimensional case*,
Max Planck Institute for Mathematics in the Sciences, Preprint 137 (2006), 1-37.

Last updated on October 23, 2009