Phillip Colella
Affiliations: | Electrical Engineering and Computer Science | University of California, Berkeley, Berkeley, CA, United States |
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"Phillip Colella"Parents
Sign in to add mentor| Alexandre J. Chorin | grad student | 1979 | UC Berkeley (MathTree) | |
| (An Analysis of the Effect of Operator Splitting and of the Sampling Procedure on the Accuracy of Glimm's Method) | ||||
Children
Sign in to add trainee| Scott Baden | grad student | 1987 | UC Berkeley (E-Tree) |
| Sven Chilton | grad student | 2013 | UC Berkeley |
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Publications
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| Lo B, Colella P. (2019) An Adaptive Local Discrete Convolution Method for the Numerical Solution of Maxwell's Equations Arxiv: Numerical Analysis. 14: 105-119 |
| Kavouklis C, Colella P. (2018) Computation of volume potentials on structured grids with the method of local corrections Arxiv: Numerical Analysis. 14: 1-32 |
| Vogman G, Shumlak U, Colella P. (2018) Conservative fourth-order finite-volume Vlasov–Poisson solver for axisymmetric plasmas in cylindrical (r,v,v) phase space coordinates Journal of Computational Physics. 373: 877-899 |
| Dorr MR, Colella P, Dorf MA, et al. (2018) High-order discretization of a gyrokinetic Vlasov model in edge plasma geometry Journal of Computational Physics. 373: 605-630 |
| Chaplin C, Colella P. (2017) A single-stage flux-corrected transport algorithm for high-order finite-volume methods Arxiv: Numerical Analysis. 12: 1-24 |
| Colella P. (2016) High-order finite-volume methods on locally-structured grids Discrete and Continuous Dynamical Systems- Series A. 36: 4247-4270 |
| Myers A, Colella P, Van Straalen B. (2016) The convergence of particle-in-cell schemes for cosmological dark matter simulations Astrophysical Journal. 816 |
| Lo B, Minden V, Colella P. (2016) A real-space Green’s function method for the numerical solution of Maxwell’s equations Communications in Applied Mathematics and Computational Science. 11: 143-170 |
| Ferguson JO, Jablonowski C, Johansen H, et al. (2016) Analyzing the Adaptive Mesh Refinement (AMR) Characteristics of a High-Order 2D Cubed-Sphere Shallow-Water Model Monthly Weather Review. 144: 4641-4666 |
| Mccorquodale P, Ullrich PA, Johansen H, et al. (2015) An adaptive multiblock high-order finite-volume method for solving the shallow-water equations on the sphere Communications in Applied Mathematics and Computational Science. 10: 121-162 |