Minimal energy surfaces using parametric splines. - Gregory E. Fasshauer; Larry L. Schumaker (Comput. Aided Geom. Des., 1996)

Hermite interpolation with radial basis functions on spheres. - Gregory E. Fasshauer (Adv. Comput. Math., 1999)

Solving differential equations with radial basis functions: multilevel methods and smoothing. - Gregory E. Fasshauer (Adv. Comput. Math., 1999)

Multistep approximation algorithms: Improved convergence rates through postconditioning with smoothing kernels. - Gregory E. Fasshauer; Joseph W. Jerome (Adv. Comput. Math., 1999)

Newton iteration for partial differential equations and the approximation of the identity. - Gregory E. Fasshauer; Eugene C. Gartland; Joseph W. Jerome (Numer. Algorithms, 2000)

Preface. - Gregory E. Fasshauer (Comput. Math. Appl., 2006)

Meshfree Approximation Methods with Matlab - Gregory E. Fasshauer (World Scientific, 2007)

On choosing "optimal" shape parameters for RBF approximation. - Gregory E. Fasshauer; Jack G. Zhang (Numer. Algorithms, 2007)

Reproducing kernels of generalized Sobolev spaces via a Green function approach with distributional operators. - Gregory E. Fasshauer; Qi Ye (Numerische Mathematik, 2011)

Multivariate interpolation with increasingly flat radial basis functions of finite smoothness. - Guohui Song; John Riddle; Gregory E. Fasshauer; Fred J. Hickernell (Adv. Comput. Math., 2012)

Approximation of stochastic partial differential equations by a kernel-based collocation method. - Igor Cialenco; Gregory E. Fasshauer; Qi Ye (Int. J. Comput. Math., 2012)

On Dimension-independent Rates of Convergence for Function Approximation with Gaussian Kernels. - Gregory E. Fasshauer; Fred J. Hickernell; Henryk Wozniakowski (SIAM J. Numer. Anal., 2012)

Stable Evaluation of Gaussian Radial Basis Function Interpolants. - Gregory E. Fasshauer; Michael J. McCourt (SIAM J. Sci. Comput., 2012)

Reproducing kernels of Sobolev spaces via a green kernel approach with differential operators and boundary operators. - Gregory E. Fasshauer; Qi Ye (Adv. Comput. Math., 2013)

Kernel-based Approximation Methods using MATLAB - Gregory E. Fasshauer; Michael J. McCourt (WorldScientific, 2015)

An introduction to the Hilbert-Schmidt SVD using iterated Brownian bridge kernels. - Roberto Cavoretto; Gregory E. Fasshauer; Michael J. McCourt (Numer. Algorithms, 2015)

The Method of Fundamental Solutions in Solving Coupled Boundary Value Problems for M/EEG. - Guido Ala; Gregory E. Fasshauer; Elisa Francomano; Salvatore Ganci; Michael J. McCourt (SIAM J. Sci. Comput., 2015)

A stable method for the evaluation of Gaussian radial basis function solutions of interpolation and collocation problems. - J. Rashidinia; Gregory E. Fasshauer; Manoochehr Khasi (Comput. Math. Appl., 2016)

An augmented MFS approach for brain activity reconstruction. - Guido Ala; Gregory E. Fasshauer; Elisa Francomano; Salvatore Ganci; Michael J. McCourt (Math. Comput. Simul., 2017)

A stable Gaussian radial basis function method for solving nonlinear unsteady convection-diffusion-reaction equations. - J. Rashidinia; Manoochehr Khasi; Gregory E. Fasshauer (Comput. Math. Appl., 2018)

A stabilized radial basis-finite difference (RBF-FD) method with hybrid kernels. - Pankaj K. Mishra; Gregory E. Fasshauer; Mrinal K. Sen; Leevan Ling (Comput. Math. Appl., 2019)

Optimality and Regularization Properties of Quasi-Interpolation: Deterministic and Stochastic Approaches. - Wenwu Gao; Gregory E. Fasshauer; Xingping Sun; Xuan Zhou 008 (SIAM J. Numer. Anal., 2020)

Refined error estimates for Green kernel-based interpolation. - Hamed Mohebalizadeh; Gregory E. Fasshauer; Hojatollah Adibi (Appl. Math. Lett., 2022)

Quasi-interpolation for the Helmholtz-Hodge decomposition. - Nicholas Fisher; Gregory E. Fasshauer; Wenwu Gao (CoRR, 2024)

Quasi-interpolation for high-dimensional function approximation. - Wenwu Gao; Jiecheng Wang; Zhengjie Sun; Gregory E. Fasshauer (Numerische Mathematik, 2024)