<--- Back to Details
First PageDocument Content
Algebra / Mathematics / Linear algebra / Matrix theory / Numerical linear algebra / Polynomials / Nonlinear eigenproblem / SLEPc / Eigenvalues and eigenvectors / Characteristic polynomial / Matrix / Schur decomposition
Date: 2016-03-04 13:07:36
Algebra
Mathematics
Linear algebra
Matrix theory
Numerical linear algebra
Polynomials
Nonlinear eigenproblem
SLEPc
Eigenvalues and eigenvectors
Characteristic polynomial
Matrix
Schur decomposition

Parallel Iterative Refinement in Polynomial Eigenvalue Problems∗ Carmen Campos Jose E. Roman

Add to Reading List

Source URL: users.dsic.upv.es

Download Document from Source Website

File Size: 421,17 KB

Share Document on Facebook

Similar Documents

Polynomial Time Interactive Proofs for Linear Algebra with Exponential Matrix Dimensions and Scalars Given by Polynomial Time Circuits In memory of Wen-tsun Wu–Jean-Guillaume Dumas

Polynomial Time Interactive Proofs for Linear Algebra with Exponential Matrix Dimensions and Scalars Given by Polynomial Time Circuits In memory of Wen-tsun Wu–Jean-Guillaume Dumas

DocID: 1xUE0 - View Document

1  Roadmap for the Development of a Linear Algebra Library for Exascale Computing SLATE: Software for Linear Algebra Targeting Exascale

1 Roadmap for the Development of a Linear Algebra Library for Exascale Computing SLATE: Software for Linear Algebra Targeting Exascale

DocID: 1xUyc - View Document

Recent Progress in Linear Algebra and Lattice Basis Reduction Gilles Villard CNRS, ENS de Lyon, INRIA, UCBL, Université de Lyon Laboratoire LIP

Recent Progress in Linear Algebra and Lattice Basis Reduction Gilles Villard CNRS, ENS de Lyon, INRIA, UCBL, Université de Lyon Laboratoire LIP

DocID: 1xUmT - View Document

3  Designing SLATE SLATE: Software for Linear Algebra Targeting Exascale Jakub Kurzak Panruo Wu

3 Designing SLATE SLATE: Software for Linear Algebra Targeting Exascale Jakub Kurzak Panruo Wu

DocID: 1xT5s - View Document

9. Linear Algebra Po-Shen Loh CMU Putnam Seminar, Fall

9. Linear Algebra Po-Shen Loh CMU Putnam Seminar, Fall

DocID: 1vrLR - View Document