Swarztrauber, Paul N. - Scientific Computing Division, National Center for Atmospheric Research

• SPHEREPACK 3.0: A Model Development Facility (Accepted for publication in the Mon. Wea. Rev.)
• A Performance Comparison of Associated Legendre Projections
• Bluestein's FFT for Arbitrary N on the Hypercube Paul N. Swarztrauber+
• A Fast Method for the Numerical Evaluation of Continuous Fourier and Laplace Transforms
• Spectral transform methods for solving the shallow water equations on the sphere
• Transposing Arrays on Multicomputers Using de Bruijn Sequences Paul N. Swarztrauber1
• MPP: WHAT WENT WRONG? CAN IT BE MADE RIGHT? PAUL N. SWARZTRAUBER
• Spectral transform methods for solving the shallow water equations on the sphere
• Efficient detection of a continuous-wave signal with a linear frequency drift.
• The Vector Harmonic Transform Method for Solving Partial Differential Equations in Spherical Geometry
• A parallel algorithm for computing the eigenvalues of a symmetric tridiagonal matrix
• Ordered Fast Fourier Transforms on a Massively Parallel Hypercube Multiprocessor
• Multiprocessor FFTs Paul N. Swarztrauber 1,2
• Symmetric FFTs Paul N. Swarztrauber*
• The approximation of vector functions and their derivatives on the sphere
• Multiprocessor FFTs Paul N. Swarztrauber 1,2
• The Vector Multiprocessor Paul N. Swarztrauber \Lambda
• MPP: WHAT WENT WRONG? CAN IT BE MADE RIGHT? PAUL N. SWARZTRAUBER
• A parallel algorithm for computing the eigenvalues of a symmetric tridiagonal matrix
• Bluestein's FFT for Arbitrary N on the Hypercube Paul N. Swarztrauber
• Benchmarking the Connection Machine Richard K. Sato* and Paul N. Swarztrauber*
• The Fourier and Cyclic Reduction Methods for Solving Poisson's Equation
• THE CONVERGENCE OF SPECTRAL AND FINITE DIFFERENCE METHODS FOR INITIALBOUNDARY VALUE PROBLEMS #
• Transposing Large Arrays in Extended Memory Paul N. Swarztrauber*
• The Cartesian method for solving partial differential equations in spherical geometry
• The Vector Harmonic Transform Method for Solving Partial Differential Equations in Spherical Geometry
• PAUL NOBLE SWARZTRAUBER Publications
• The Cartesian method for solving partial differential equations in spherical geometry
• Efficient detection of a continuouswave signal with a linear frequency drift.
• A Performance Comparison of Associated Legendre Projections
• Shallow water flow on the sphere Paul N. Swarztrauber \Lambdayz
• Generalized Discrete Spherical Harmonic Transforms
• SPHEREPACK 2.0: A Model Development Facility John C. Adams* and Paul N. Swarztrauber*+
• The Fourier and Cyclic Reduction Methods for Solving Poisson's Equation
• Spherical harmonic projectors Paul N. Swarztrauber \Lambday and William F. Spotz z
• Fast ShallowWater Equation Solvers in LatitudeLongitude Coordinates \Lambda
• The vector parallel paradigm Paul N. Swarztrauber \Lambda
• Transposing Arrays on Multicomputers Using de Bruijn Sequences Paul N. Swarztrauber 1
• Solving the shallow water equations on the Cray X-MP/48 and the Connection Machine 2
• Approximate cyclic reduction for solving Poisson's equation Paul N. Swarztrauber*
• SPHEREPACK 3.0: A Model Development Facility (Accepted for publication in the Mon. Wea. Rev.)
• Transposing Large Arrays in Extended Memory Paul N. Swarztrauber*
• Symmetric FFTs Paul N. Swarztrauber*
• Approximate cyclic reduction for solving Poisson's equation Paul N. Swarztrauber*
• ON COMPUTING THE POINTS AND WEIGHTS FOR GAUSSLEGENDRE QUADRATURE \Lambda
• The approximation of vector functions and their derivatives on the sphere
• A Comparison of Optimal FFTs on Torus and Hypercube Multicomputers
• The Communication Machine Paul N. Swarztrauber \Lambda
• Ordered Fast Fourier Transforms on a Massively Parallel Hypercube Multiprocessor
• Generalized Discrete Spherical Harmonic Transforms
• Solving the shallow water equations on the Cray XMP/48 and the Connection Machine 2
• SPHEREPACK 2.0: A Model Development Facility John C. Adams* and Paul N. Swarztrauber*
• A Direct Method for the Discrete Solution of Separable