Approximate Moving Least-Squares Approximation with Compactly Supported Radial Weights (2002)

by Gregory E. Fasshauer
Venue:Vienna University of Technology
Citations:10 - 7 self

Active Bibliography

1.1 History and Outline – unknown authors
1 Meshfree methods – G. E. Fasshauer - 2005
19 Kernel Techniques: From Machine Learning to Meshless Methods – Robert Schaback, Holger Wendland - 2006
2 Moving Least Squares Approximation on the Sphere – Holger Wendland - 2001
22 Solving Differential Equations with Radial Basis Functions: Multilevel Methods and Smoothing – Gregory E. Fasshauer
PetRBF—A parallel O(N) algorithm for radial basis function interpolation – Rio Yokota A, L. A. Barba, Matthew G. Knepley C - 909
8 Remarks on Meshless Local Construction of Surfaces – Robert Schaback - 2000
2 Newton iteration with multiquadrics for the solution of nonlinear PDEs – Gregory E. Fasshauer - 2002
Preconditioning of Radial Basis Function Interpolation Systems via Accelerated Iterated Approximate Moving Least Squares Approximation – Gregory E. Fasshauer, Jack G. Zhang, G. E. Fasshauer
4 Nonsymmetric Multilevel RBF Collocation within an Operator Newton Framework for Nonlinear PDEs – Gregory E. Fasshauer - 2001
4 On the Numerical Solution of Differential Equations With Radial Basis Functions – Gregory E. Fasshauer
7 Algorithms Defined by Nash Iteration: Some Implementations via Multilevel Collocation and Smoothing – Gregory E. Fasshauer , Eugene C. Gartland, Jr., Joseph W. Jerome
4 A conservative mesh-free approach for fluid structure problems – Pierangelo Masarati, Paolo Mantegazza - 2005
COMPUTER GRAPHICS forum Hermite Radial Basis Functions Implicits – I. Macêdo, J. P. Gois, L. Velho
1 Hermite Interpolation of Implicit Surfaces with Radial Basis Functions – Ives Macêdo, João Paulo Gois, Luiz Velho
3 Robust local approximation of scattered data – Markus Fenn, Gabriele Steidl - 2005
1 ON GENERALIZED MOVING LEAST SQUARES AND DIFFUSE DERIVATIVES – Davoud Mirzaei, Robert Schaback, Mehdi Dehghan
7 Matrix-free multilevel moving least-squares methods, in Approximation Theory X: Splines – Gregory E. Fasshauer - 2002
Reconstructing Implicit Surfaces with Sharp Edges via Enriched . . . – Patrick Reuter, Pierre Joyot, Jean Trunzler, Tamy Boubekeur, Christophe Schlick - 2004