<--- Back to Details
First PageDocument Content
Algebra / Linear algebra / Mathematics / Numerical linear algebra / Sparse matrices / Matrix theory / Matrices / Singular value decomposition / Bidiagonalization / Bidiagonal matrix / QR algorithm / Orthogonal matrix
Date: 2008-05-20 14:06:05
Algebra
Linear algebra
Mathematics
Numerical linear algebra
Sparse matrices
Matrix theory
Matrices
Singular value decomposition
Bidiagonalization
Bidiagonal matrix
QR algorithm
Orthogonal matrix

Computing the Complete CS Decomposition Brian D. Sutton∗ May 20, 2008 Abstract An algorithm for computing the complete CS decomposition of a partitioned unitary matrix is developed. Although the existence of the CS dec

Add to Reading List

Source URL: faculty.rmc.edu

Download Document from Source Website

File Size: 324,83 KB

Share Document on Facebook

Similar Documents

Abstract  Approximate Gaussian Elimination Rasmus Kyng 2017 We show how to perform sparse approximate Gaussian elimination for undirected Laplacian matrices and directed Laplacian matrices. This leads to the simplest kno

Abstract Approximate Gaussian Elimination Rasmus Kyng 2017 We show how to perform sparse approximate Gaussian elimination for undirected Laplacian matrices and directed Laplacian matrices. This leads to the simplest kno

DocID: 1u9oe - View Document

TRA Hybrid GPU-CPU Parallel CM Reordering Algorithm for Bandwidth Reduction of Large Sparse Matrices  Ang Li, Radu Serban, Dan Negrut

TRA Hybrid GPU-CPU Parallel CM Reordering Algorithm for Bandwidth Reduction of Large Sparse Matrices Ang Li, Radu Serban, Dan Negrut

DocID: 1tIRZ - View Document

Direct Solvers for Sparse Matrices X. Li FebruaryDirect solvers for sparse matrices involve much more complicated algorithms than for dense matrices. The main complication is due to the need for efficient handling

Direct Solvers for Sparse Matrices X. Li FebruaryDirect solvers for sparse matrices involve much more complicated algorithms than for dense matrices. The main complication is due to the need for efficient handling

DocID: 1tIoK - View Document

Sparse Sums of Positive Semidefinite Matrices Marcel K. de Carli Silva∗ Nicholas J. A. Harvey†  Cristiane M. Sato‡

Sparse Sums of Positive Semidefinite Matrices Marcel K. de Carli Silva∗ Nicholas J. A. Harvey† Cristiane M. Sato‡

DocID: 1tiN8 - View Document

IEEE TRANSACTIONS ON IMAGE PROCESSING, VOL. 24, NO. 11, NOVEMBERManifold Kernel Sparse Representation of Symmetric Positive-Definite Matrices

IEEE TRANSACTIONS ON IMAGE PROCESSING, VOL. 24, NO. 11, NOVEMBERManifold Kernel Sparse Representation of Symmetric Positive-Definite Matrices

DocID: 1tbxA - View Document