Professor Holger Wendland

eMail: Holger [dot] Wendland [-at-] maths [dot] ox [dot] ac [dot] uk
Contact Form

Phone Number(s):

Reception/Secretary: +44 1865 273525
Direct: +44 1865 615311

Departmental Address:

Mathematical Institute
24-29 St Giles'
Oxford
OX1 3LB
England

Research Interests:

Meshfree methods for partial differential equations

Radial basis functions

Fluid-structure-interaction, Aeroelasticity

Learning theory, high dimensional approximation

Major/Recent Publications:

Please visit my personal web-page for more information.

Recent Publications (from MathSciNet):

MR2914288 Pending Schräder, Daniela; Wendland, Holger An extended error analysis for a meshfree discretization method of Darcy's problem. SIAM J. Numer. Anal. 50 (2012), no. 2, 838–857. 65N35 (65N12 65N15 76S05)

PDF Clipboard Journal Article
MR2909916 Pending Le Gia, Q. T.; Sloan, I. H.; Wendland, H. Multiscale RBF collocation for solving PDEs on spheres. Numer. Math. 121 (2012), no. 1, 99–125. 65N35 (41A30 65N55)

PDF Clipboard Journal Article
MR2892741 Pending Le Gia, Q. T.; Sloan, I. H.; Wendland, H. Multiscale approximation for functions in arbitrary Sobolev spaces by scaled radial basis functions on the unit sphere. Appl. Comput. Harmon. Anal. 32 (2012), no. 3, 401–412. 41A30 (42A10)

PDF Clipboard Journal Article
MR2878477 Reviewed Giesl, Peter; Wendland, Holger Numerical determination of the basin of attraction for asymptotically autonomous dynamical systems. Nonlinear Anal. 75 (2012), no. 5, 2823–2840. (Reviewer: Christian Pötzsche) 37C60 (34D20 37B25 65P40)

PDF Clipboard Journal Article
MR2793555 Reviewed Giesl, Peter; Wendland, Holger Numerical determination of the basin of attraction for exponentially asymptotically autonomous dynamical systems. Nonlinear Anal. 74 (2011), no. 10, 3191–3203. (Reviewer: Tamás I. Wiandt) 37C60 (34D20 37C75 37M99 65P40)

PDF Clipboard Journal Article

Further Details:

Personal web-page

Last updated by on Mon, 05/11/2012 - 3:43pm.
This page is maintained by . Please use the contact form for feedback and comments.

Mathematical Institute