Bengt Fornberg
Affiliations: | Applied Mathematics | University of Colorado, Boulder, Boulder, CO, United States |
Area:
Astronomy and AstrophysicsGoogle:
"Bengt Fornberg"Children
Sign in to add trainee| Michelle L. Ghrist | grad student | 2000 | CU Boulder |
| Grady B. Wright | grad student | 2003 | CU Boulder |
| Cecile Piret | grad student | 2007 | CU Boulder |
| Julia M. Zuev | grad student | 2007 | CU Boulder |
| Jonah A. Reeger | grad student | 2013 | CU Boulder |
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Publications
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| Fornberg B. (2020) Contour integrals of analytic functions given on a grid in the complex plane Ima Journal of Numerical Analysis |
| Gunderman D, Flyer N, Fornberg B. (2020) Transport schemes in spherical geometries using spline-based RBF-FD with polynomials Journal of Computational Physics. 408: 109256 |
| Fornberg B. (2020) Generalizing the trapezoidal rule in the complex plane Numerical Algorithms. 1-16 |
| Reeger JA, Fornberg B, Watts ML. (2019) Numerical quadrature over smooth, closed surfaces. Proceedings. Mathematical, Physical, and Engineering Sciences. 472: 20160401 |
| Bayona V, Flyer N, Fornberg B. (2019) On the role of polynomials in RBF-FD approximations: III. Behavior near domain boundaries Journal of Computational Physics. 380: 378-399 |
| Piret C, Dissanayake N, Gierke JS, et al. (2019) The Radial Basis Functions Method for Improved Numerical Approximations of Geological Processes in Heterogeneous Systems Mathematical Geosciences. 52: 477-497 |
| Abrahamsen D, Fornberg B. (2019) Explicit Time Stepping of PDEs with Local Refinement in Space-Time Journal of Scientific Computing. 81: 1945-1962 |
| Fasondini M, Fornberg B, Weideman J. (2018) A computational exploration of the McCoy–Tracy–Wu solutions of the third Painlevé equation Physica D: Nonlinear Phenomena. 363: 18-43 |
| Colbrook MJ, Flyer N, Fornberg B. (2018) On the Fokas method for the solution of elliptic problems in both convex and non-convex polygonal domains Journal of Computational Physics. 374: 996-1016 |
| Reeger JA, Fornberg B. (2018) Numerical quadrature over smooth surfaces with boundaries Journal of Computational Physics. 355: 176-190 |