<--- Back to Details
First PageDocument Content
Numerical linear algebra / Incomplete LU factorization / Preconditioner / Computational fluid dynamics / Iterative method / Lis / NewtonKrylov method / Schur complement / Matrix / Generalized minimal residual method / SLEPc
Date: 2012-07-05 17:13:07
Numerical linear algebra
Incomplete LU factorization
Preconditioner
Computational fluid dynamics
Iterative method
Lis
NewtonKrylov method
Schur complement
Matrix
Generalized minimal residual method
SLEPc

Comparison of parallel preconditioners for a Newton-Krylov flow solver Jason E. Hicken, Michal Osusky, and David W. Zingg 1 Introduction Analysis of the results from the AIAA Drag Prediction workshops (Mavriplis et al,

Add to Reading List

Source URL: homepages.rpi.edu

Download Document from Source Website

File Size: 140,23 KB

Share Document on Facebook

Similar Documents

A spatially adaptive iterative method for a class of nonlinear operator eigenproblems Elias Jarlebring and Stefan G¨uttel NovemberMIMS EPrint:

A spatially adaptive iterative method for a class of nonlinear operator eigenproblems Elias Jarlebring and Stefan G¨uttel NovemberMIMS EPrint:

DocID: 1sXdd - View Document

GPGCD: An Iterative Method for Calculating Approximate GCD of Univariate polynomials Akira Terui Graduate School of Pure and Applied Sciences

GPGCD: An Iterative Method for Calculating Approximate GCD of Univariate polynomials Akira Terui Graduate School of Pure and Applied Sciences

DocID: 1rVLX - View Document

Lab Exercise: Iterative Newton method GEOS 626: Applied Seismology, Carl Tape GEOS 627: Inverse Problems and Parameter Estimation, Carl Tape Last compiled: February 25, 2015  Instructions

Lab Exercise: Iterative Newton method GEOS 626: Applied Seismology, Carl Tape GEOS 627: Inverse Problems and Parameter Estimation, Carl Tape Last compiled: February 25, 2015 Instructions

DocID: 1rE6x - View Document

MITSUBISHI ELECTRIC RESEARCH LABORATORIES http://www.merl.com Sparse Preconditioning for Model Predictive Control Knyazev, A.; Malyshev, A. TR2016-046

MITSUBISHI ELECTRIC RESEARCH LABORATORIES http://www.merl.com Sparse Preconditioning for Model Predictive Control Knyazev, A.; Malyshev, A. TR2016-046

DocID: 1rdHo - View Document

PSBLAS 2.4 & MLD2P4 1.2: Sparse Computations and Iterative Solvers on Parallel Computers  PSBLAS 2.4 &

PSBLAS 2.4 & MLD2P4 1.2: Sparse Computations and Iterative Solvers on Parallel Computers PSBLAS 2.4 &

DocID: 1qZa8 - View Document