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Numerical linear algebra
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31	Mathematical Optimization at BASF - A Quarter Century and More... Josef Kallrath BASF SE Scientific Computing GMC/MS-B009, 67056 Ludwigshafen, Germany e-mail: Add to Reading List Source URL: or2015.univie.ac.at Language: English - Date: 2015-07-09 02:41:35 Mathematical optimization Numerical analysis Operations research Mathematics Mathematical analysis Mathematical modeling Computer algebra systems Global optimization Mathematical model Nl Linear programming Optimization Toolbox
32	THE BETA-JACOBI MATRIX MODEL, THE CS DECOMPOSITION, AND GENERALIZED SINGULAR VALUE PROBLEMS ALAN EDELMAN AND BRIAN D. SUTTON Abstract. We provide a solution to the β-Jacobi matrix model problem Add to Reading List Source URL: faculty.rmc.edu Language: English - Date: 2007-08-01 16:16:47 Algebra Linear algebra Mathematics Matrix theory Matrices Numerical linear algebra Mathematical physics Singular value decomposition Matrix Orthogonal matrix Tridiagonal matrix Symmetric matrix
33	Sparse Matrix-Matrix Multiplication: Applications, Algorithms, and Implementations Organizers: Grey Ballard and Alex Druinsky SIAM Conference on Applied Linear Algebra October 26, 2015 Add to Reading List Source URL: www.sandia.gov Language: English - Date: 2015-12-15 18:34:11 Algebra Mathematics Linear algebra Numerical linear algebra Sparse matrices Parallel computing Matrix multiplication Multiplication Matrix Hypergraph Sparse matrix Graph partition
34	Seven at One Stroke: Results from a Cache-Oblivious ∗ Paradigm for Scalable Matrix Algorithms Michael D. Adams David S. Wise Add to Reading List Source URL: michaeldadams.org Language: English - Date: 2012-07-27 19:30:16 Computing Cache Computer hardware Computer memory Computer engineering Central processing unit Computer architecture Numerical software CPU cache Basic Linear Algebra Subprograms Cache-oblivious algorithm Page
35	Verified solutions of sparse linear systems Takeshi Ogita Division of Mathematical Sciences, Tokyo Woman’s Christian University 2–6–1 Zempukuji, Suginami-ku, Tokyo 167–8585, Japan Add to Reading List Source URL: conf.nsc.ru Language: English - Date: 2012-05-30 00:24:49 Mathematics Numerical analysis Applied mathematics Numerical linear algebra Matrix Academia Interval arithmetic Sparse matrix
36	Curriculum Vitae Jose E. Roman D. Sistemes Inform` atics i Computaci´ o Universitat Polit`ecnica de Val`encia Add to Reading List Source URL: users.dsic.upv.es Language: English - Date: 2016-07-09 06:46:12 Algebra Abstract algebra Eigenvalues and eigenvectors Linear algebra Matrix theory Singular value decomposition Numerical linear algebra
37	I will discuss recent work on randomized algorithms for low-rank approximation and principal component analysis (PCA). The talk will focus on efforts that move beyond the extremely fast, but relatively crude approximatio Add to Reading List Source URL: mmds-data.org Language: English - Date: 2016-06-23 15:50:48 Algebra Mathematics Multivariate statistics Numerical analysis Numerical linear algebra Iterative methods Dimension reduction Principal component analysis Singular value decomposition Stochastic optimization Nonlinear dimensionality reduction Sparse dictionary learning
38	PSBLAS 2.4 & MLD2P4 1.2: Sparse Computations and Iterative Solvers on Parallel Computers PSBLAS 2.4 & Add to Reading List Source URL: people.uniroma2.it Language: English - Date: 2014-10-09 08:41:31 Numerical analysis Numerical linear algebra Mathematics Theoretical computer science Preconditioner Graph partition Basic Linear Algebra Subprograms Sparse matrix Iterative method
39	EE103/CME103: Introduction to Matrix Methods OctoberS. Boyd Midterm Exam Add to Reading List Source URL: stanford.edu Language: English - Date: 2015-10-22 14:39:52 Algebra Linear algebra Mathematics Matrices Numerical linear algebra Matrix theory Matrix Diagonal matrix Triangular matrix Symplectic matrix Conjugate transpose
40	Assignment 4 Randomization in Numerical Linear Algebra (PCMI) 1. We will prove a structural inequality that can be used as a starting point in many RandNLA algorithms. More specifically, we will prove the following lemma Add to Reading List Source URL: www.drineas.org Language: English - Date: 2016-07-02 06:19:59 Linear algebra Rank Matrix Matrix theory