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James C. Bremer
James C. Bremer
Professor of Applied Math, University of Toronto
Verified email at math.toronto.edu
Title
Cited by
Cited by
Year
A nonlinear optimization procedure for generalized Gaussian quadratures
J Bremer, Z Gimbutas, V Rokhlin
SIAM Journal on Scientific Computing 32 (4), 1761-1788, 2010
1262010
Universal quadratures for boundary integral equations on two-dimensional domains with corners
J Bremer, V Rokhlin, I Sammis
Journal of Computational Physics 229 (22), 8259-8280, 2010
872010
A Nyström method for weakly singular integral operators on surfaces
J Bremer, Z Gimbutas
Journal of computational physics 231 (14), 4885-4903, 2012
852012
On the Nyström discretization of integral equations on planar curves with corners
J Bremer
Applied and Computational Harmonic Analysis 32 (1), 45-64, 2012
832012
Diffusion wavelet packets
JC Bremer, RR Coifman, M Maggioni, AD Szlam
Applied and Computational Harmonic Analysis 21 (1), 95-112, 2006
792006
An adaptive fast direct solver for boundary integral equations in two dimensions
WY Kong, J Bremer, V Rokhlin
Applied and Computational Harmonic Analysis 31 (3), 346-369, 2011
742011
A fast direct solver for the integral equations of scattering theory on planar curves with corners
J Bremer
Journal of Computational Physics 231 (4), 1879-1899, 2012
632012
Efficient discretization of Laplace boundary integral equations on polygonal domains
J Bremer, V Rokhlin
Journal of Computational Physics 229 (7), 2507-2525, 2010
582010
A high-order accurate accelerated direct solver for acoustic scattering from surfaces
J Bremer, A Gillman, PG Martinsson
BIT Numerical Mathematics 55, 367-397, 2015
442015
On the numerical evaluation of the singular integrals of scattering theory
J Bremer, Z Gimbutas
Journal of Computational Physics 251, 327-343, 2013
302013
On the numerical solution of second order ordinary differential equations in the high-frequency regime
J Bremer
Applied and Computational Harmonic Analysis 44 (2), 312-349, 2018
252018
On the asymptotics of Bessel functions in the Fresnel regime
Z Heitman, J Bremer, V Rokhlin, B Vioreanu
Applied and Computational Harmonic Analysis 39 (2), 347-356, 2015
252015
An algorithm for the rapid numerical evaluation of Bessel functions of real orders and arguments
J Bremer
Advances in Computational Mathematics 45, 173-211, 2019
212019
Improved estimates for nonoscillatory phase functions
J Bremer, V Rokhlin
arXiv preprint arXiv:1505.05548, 2015
202015
On the numerical calculation of the roots of special functions satisfying second order ordinary differential equations
J Bremer
SIAM Journal on Scientific Computing 39 (1), A55-A82, 2017
182017
On the existence of nonoscillatory phase functions for second order ordinary differential equations in the high-frequency regime
Z Heitman, J Bremer, V Rokhlin
Journal of Computational Physics 290, 1-27, 2015
182015
Fast algorithms for Jacobi expansions via nonoscillatory phase functions
J Bremer, H Yang
IMA Journal of Numerical Analysis 40 (3), 2019-2051, 2020
132020
An algorithm for the numerical evaluation of the associated Legendre functions that runs in time independent of degree and order
J Bremer
Journal of Computational Physics 360, 15-38, 2018
112018
Phase function methods for second order linear ordinary differential equations with turning points
J Bremer
Applied and Computational Harmonic Analysis 65, 137-169, 2023
72023
Fast algorithms for the multi-dimensional Jacobi polynomial transform
J Bremer, Q Pang, H Yang
Applied and Computational Harmonic Analysis 52, 231-250, 2021
62021
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