Sheehan Olver

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Thomas TrogdonUniversity of WashingtonVerified email at uw.edu
Alex TownsendCornell UniversityVerified email at cornell.edu
Yuan XuProfessor of Mathematics, University of OregonVerified email at uoregon.edu
Daan HuybrechsProfessor, KU LeuvenVerified email at kuleuven.be
John W PearsonReader, School of Mathematics, The University of EdinburghVerified email at ed.ac.uk
Arieh IserlesProfessor of Mathematics, University of CambridgeVerified email at damtp.cam.ac.uk
Timon S. GutlebPostdoctoral Research Associate, University of OxfordVerified email at maths.ox.ac.uk
Marcus WebbUniversity of ManchesterVerified email at manchester.ac.uk
Bernard DeconinckUniversity of WashingtonVerified email at uw.edu
Mason PorterUCLAVerified email at math.ucla.edu
Raj Rao NadakuditiAssociate Professor, University of MichiganVerified email at umich.edu
Jeffrey S. OishiBates CollegeVerified email at bates.edu
Benjamin P BrownUniversity of ColoradoVerified email at colorado.edu
Keaton J BurnsMIT Applied MathematicsVerified email at mit.edu
Daniel LecoanetNorthwestern UniversityVerified email at northwestern.edu
José Antonio CarrilloUniversity of OxfordVerified email at maths.ox.ac.uk
percy deiftnyuVerified email at cims.nyu.edu
Tom ClaeysUCLouvainVerified email at uclouvain.be
Nicholas HaleStellenbosch UniversityVerified email at sun.ac.za
Andrew SwanUniversity of CambridgeVerified email at cam.ac.uk

Sheehan Olver

Imperial College

Verified email at imperial.ac.uk - Homepage

Numerical analysis spectral methods Riemann–Hilbert problems random matrix theory


Title Sort by citations Sort by year Sort by title	Cited by Cited by	Year
A fast and well-conditioned spectral method S Olver, A Townsend siam REVIEW 55 (3), 462-489, 2013	219	2013
Moment-free numerical integration of highly oscillatory functions S Olver IMA Journal of Numerical Analysis 26 (2), 213-227, 2006	197	2006
Riemann–Hilbert problems, their numerical solution, and the computation of nonlinear special functions T Trogdon, S Olver Society for Industrial and Applied Mathematics, 2015	118	2015
Numerical approximation of highly oscillatory integrals S Olver University of Cambridge, 2008	103	2008
Numerical methods for the computation of the confluent and Gauss hypergeometric functions JW Pearson, S Olver, MA Porter Numerical Algorithms 74 (3), 821-866, 2017	90	2017
Highly oscillatory quadrature: The story so far A Iserles, SP Nørsett, S Olver Numerical Mathematics and Advanced Applications: Proceedings of ENUMATH 2005 …, 2006	89	2006
The automatic solution of partial differential equations using a global spectral method A Townsend, S Olver Journal of Computational Physics 299, 106-123, 2015	78	2015
Highly oscillatory quadrature D Huybrechs, S Olver Highly oscillatory problems 366, 25-50, 2009	70	2009
A general framework for solving Riemann–Hilbert problems numerically S Olver Numerische Mathematik 122, 305-340, 2012	66	2012
Moment-free numerical approximation of highly oscillatory integrals with stationary points S Olver European Journal of Applied Mathematics 18 (4), 435-447, 2007	64	2007
Numerical inverse scattering for the Korteweg–de Vries and modified Korteweg–de Vries equations T Trogdon, S Olver, B Deconinck Physica D: Nonlinear Phenomena 241 (11), 1003-1025, 2012	62	2012
Computing the Hilbert transform and its inverse S Olver Mathematics of computation 80 (275), 1745-1767, 2011	57	2011
Fast polynomial transforms based on Toeplitz and Hankel matrices A Townsend, M Webb, S Olver Mathematics of Computation 87 (312), 1913-1934, 2018	56	2018
A practical framework for infinite-dimensional linear algebra S Olver, A Townsend 2014 First Workshop for High Performance Technical Computing in Dynamic …, 2014	54	2014
Fast computation of Gauss quadrature nodes and weights on the whole real line A Townsend, T Trogdon, S Olver IMA Journal of Numerical Analysis 36 (1), 337-358, 2016	49	2016
Fast, numerically stable computation of oscillatory integrals with stationary points S Olver BIT Numerical Mathematics 50, 149-171, 2010	48	2010
Numerical approximation of vector-valued highly oscillatory integrals S Olver BIT Numerical Mathematics 47, 637-655, 2007	48	2007
Numerical inverse scattering for the focusing and defocusing nonlinear Schrödinger equations T Trogdon, S Olver Proceedings of the Royal Society A: Mathematical, Physical and Engineering …, 2013	47	2013
Fast inverse transform sampling in one and two dimensions S Olver, A Townsend arXiv preprint arXiv:1307.1223, 2013	45	2013
Numerical solution of Riemann–Hilbert problems: Painlevé II S Olver Foundations of Computational Mathematics 11, 153-179, 2011	44	2011

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