Natasha Flyer - RankMe

25 papers A 1Journal 23

Year	Rank	Type	Title / Venue / Authors
2023	J	`jnl`	Accelerating Explicit Time-Stepping with Spatially Variable Time Steps Through Machine Learning. J. Sci. Comput. Kiera van der Sande, Natasha Flyer, Bengt Fornberg
2022	J	`jnl`	Solving 3D magnetohydrostatics with RBF-FD: Applications to the solar corona. J. Comput. Phys. Nathaniel H. Mathews, Natasha Flyer, Sarah E. Gibson
2020	J	`jnl`	Transport schemes in spherical geometries using spline-based RBF-FD with polynomials. J. Comput. Phys. David Gunderman, Natasha Flyer, Bengt Fornberg
2019	J	`jnl`	Implementation of a scalable, performance portable shallow water equation solver using radial basis function-generated finite difference methods. Int. J. High Perform. Comput. Appl. Samuel Elliott, Raghu Raj Prasanna Kumar, Natasha Flyer, Tuan Ta, Richard Loft
2019	J	`jnl`	On the role of polynomials in RBF-FD approximations: III. Behavior near domain boundaries. J. Comput. Phys. Victor Bayona, Natasha Flyer, Bengt Fornberg
2018	J	`jnl`	Fast high-dimensional node generation with variable density. Comput. Math. Appl. Oleksandr Vlasiuk, Timothy Michaels, Natasha Flyer, Bengt Fornberg
2018	J	`jnl`	On the Fokas method for the solution of elliptic problems in both convex and non-convex polygonal domains. J. Comput. Phys. Matthew J. Colbrook, Natasha Flyer, Bengt Fornberg
2017	J	`jnl`	On the role of polynomials in RBF-FD approximations: II. Numerical solution of elliptic PDEs. J. Comput. Phys. Victor Bayona, Natasha Flyer, Bengt Fornberg, Gregory A. Barnett
2016	J	`jnl`	Enhancing finite differences with radial basis functions: Experiments on the Navier-Stokes equations. J. Comput. Phys. Natasha Flyer, Gregory A. Barnett, Louis J. Wicker
2016	J	`jnl`	On the role of polynomials in RBF-FD approximations: I. Interpolation and accuracy. J. Comput. Phys. Natasha Flyer, Bengt Fornberg, Victor Bayona, Gregory A. Barnett
2015	—	`book`	A primer on radial basis functions with applications to the geosciences. Bengt Fornberg, Natasha Flyer
2015	J	`jnl`	A scalable RBF-FD method for atmospheric flow. J. Comput. Phys. Martin Tillenius, Elisabeth Larsson, Erik Lehto, Natasha Flyer
2015	J	`jnl`	Fast generation of 2-D node distributions for mesh-free PDE discretizations. Comput. Math. Appl. Bengt Fornberg, Natasha Flyer
2015	J	`jnl`	Solving PDEs with radial basis functions. Acta Numer. Bengt Fornberg, Natasha Flyer
2014	A	`conf`	Acceleration of derivative calculations with application to radial basis function: finite-differences on the intel mic architecture. ICS Gordon Erlebacher, Erik Saule, Natasha Flyer, Evan F. Bollig
2012	J	`jnl`	A guide to RBF-generated finite differences for nonlinear transport: Shallow water simulations on a sphere. J. Comput. Phys. Natasha Flyer, Erik Lehto, Sébastien Blaise, Grady B. Wright, Amik St.-Cyr
2012	J	`jnl`	Solution to PDEs using radial basis function finite-differences (RBF-FD) on multiple GPUs. J. Comput. Phys. Evan F. Bollig, Natasha Flyer, Gordon Erlebacher
2011	J	`jnl`	Stable Computations with Gaussian Radial Basis Functions. SIAM J. Sci. Comput. Bengt Fornberg, Elisabeth Larsson, Natasha Flyer
2010	J	`jnl`	Rotational transport on a sphere: Local node refinement with radial basis functions. J. Comput. Phys. Natasha Flyer, Erik Lehto
2007	J	`jnl`	Transport schemes on a sphere using radial basis functions. J. Comput. Phys. Natasha Flyer, Grady B. Wright
2006	J	`jnl`	Exact polynomial reproduction for oscillatory radial basis functions on infinite lattices. Comput. Math. Appl. Natasha Flyer
2005	J	`jnl`	Accuracy of radial basis function interpolation and derivative approximations on 1-D infinite grids. Adv. Comput. Math. Bengt Fornberg, Natasha Flyer
2004	J	`jnl`	On the Nature of Initial-Boundary Value Solutions for Dispersive Equations. SIAM J. Appl. Math. Bengt Fornberg, Natasha Flyer
2002	J	`jnl`	The Convergence of Spectral and Finite Difference Methods for Initial-Boundary Value Problems. SIAM J. Sci. Comput. Natasha Flyer, Paul N. Swarztrauber
1998	J	`jnl`	Asymptotic upper bounds for the coefficients in the Chebyshev series expansion for a general order integral of a function. Math. Comput. Natasha Flyer