Parents
Sign in to add mentorRonald Coifman | grad student | 2007 | Yale | |
(Adaptive multiscale analysis of graphs and applications.) |
BETA: Related publications
See more...
Publications
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
Bremer J. (2020) A quasilinear complexity algorithm for the numerical simulation of scattering from a two-dimensional radially symmetric potential Journal of Computational Physics. 410: 109401 |
Bremer J, Pang Q, Yang H. (2020) Fast algorithms for the multi-dimensional Jacobi polynomial transform Applied and Computational Harmonic Analysis |
Bremer J. (2019) An algorithm for the rapid numerical evaluation of Bessel functions of real orders and arguments Advances in Computational Mathematics. 45: 173-211 |
Bremer J. (2018) An algorithm for the numerical evaluation of the associated Legendre functions that runs in time independent of degree and order Journal of Computational Physics. 360: 15-38 |
Bremer J. (2017) On the Numerical Calculation of the Roots of Special Functions Satisfying Second Order Ordinary Differential Equations Siam Journal On Scientific Computing. 39 |
Bremer J, Rokhlin V. (2017) On the nonoscillatory phase function for Legendre's differential equation Journal of Computational Physics. 350: 326-342 |
Bremer J, Rokhlin V. (2016) Improved estimates for nonoscillatory phase functions Discrete and Continuous Dynamical Systems- Series A. 36: 4101-4131 |
Heitman Z, Bremer J, Rokhlin V. (2015) On the existence of nonoscillatory phase functions for second order ordinary differential equations in the high-frequency regime Journal of Computational Physics. 290: 1-27 |
Bremer J. (2015) On the numerical solution of second order ordinary differential equations in the high-frequency regime Applied and Computational Harmonic Analysis |
Heitman Z, Bremer J, Rokhlin V, et al. (2015) On the asymptotics of Bessel functions in the Fresnel regime Applied and Computational Harmonic Analysis. 39: 347-356 |