EducationUniversity of Minnesota, Minneapolis, MN, 2000-05. Ph.D. in Applied Mathematics.Bogazici University, Istanbul, Turkey, 1998-00. M.S. in Mathematics (Coursework only). Bogazici University, Istanbul, Turkey, 1993-98. B.S. in Teaching Mathematics.PositionsWayne State University , Detroit, MI: 2006-Present, Assistant Professor, Department of Mathematics.Stanford University , Stanford, CA: 2005-06, Postdoctoral Scholar, Institute for Computational and Mathematical Engineering.University of Minnesota , Minneapolis, MN: 2000-05, Teaching and Research Assistant, Department of Mathematics.Army high performance computing and research center (AHPCRC), Minneapolis, MN: 2003-05, Research Assistant.Bogazici University , Istanbul, Turkey: 1998-00, Teaching Assistant, Department of Mathematics.Research InterestsNumerical analysis; Analysis and implementation of discontinuous Galerkin methods for solid and structural mechanics; Superconvergence phenomena; Scientific computing; 14. F. Celiker, L. Fan, S. Zhang, and Z. Zhang, Locking-free optimal discontinuous Galerkin methods for a Naghdi-type arch model, to appear in J. Sci. Comp. 13. F. Celiker, Z. Zhang, and H. Zhu, Nodal superconvergence of SDFEM for singularly perturbed problems, to appear in J. Sci. Comp. 12. F. Celiker, B. Cockburn, and K. Shi, A projection-based error analysis of HDG methods for Timoshenko beams, to appear in Math. Comp. 11. F. Celiker, L. Fan, and Z. Zhang, Element-by-element post-processing of discontinuous Galerkin methods for Naghdi arches, Int. J. of Numer. Anal. and Model, 8(2011) 391-409.10. H. Farhat, F. Celiker, T. Singh, J.S. Lee, A hybrid lattice Boltzmann model for surfactant-covered droplets, Soft Matter, 7(2011), 1968-1985.9. E. Celebi, F. Celiker, and H. Kingravi, On Euclidean norms, Pattern Recognition, 44(2011) 278-283. 8. F. Celiker, B. Cockburn, and K. Shi, Hybridizable discontinuous Galerkin methods for Timoshenko beams, J. Sci. Comput., 44(2010), 1-37. 7. E. Celebi, H.A. Kingravi, and F. Celiker, Fast colour space transformations using minimax approximations, IET Image Processing, 4(2010), 70-80. 6. E. Celebi, H. Kingravi, R. Lukac, and F. Celiker, Cost-Effective Implementation of Order-Statistics Based Vector Filters Using Minimax Approximations, Journal of the Optical Society of America, 26(6): 1518-1524, 2009. 5. A.T. Eyck, F. Celiker, and
A. Lew, Adaptive stabilization of discontinuous Galerkin methods for
3. F. Celiker, and B. Cockburn, Superconvergence of $hp$-discontinuous
Galerkin methods for Ph.D. Thesis Discontinuous Galerkin Methods for Structural Mechanics, School of Mathematics, University of Minnesota, Minneapolis, MN, 2005. Awards and Honors National Science Foundation Grant, DMS-1115280: Hybridizable discontinuous Galerkin methods for higher order partial differential equations, 9/1/2011-8/31/2014, $135,514. Wayne State University, College of Liberal Arts
and Sciences Excellence in Teaching Award, 2010. This page has last been updated on 09/03/2011 | |