MoorePenrose pseudoinverse

Results: 5



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1Algebra / Linear algebra / Mathematics / Numerical linear algebra / Matrix theory / Matrix / MoorePenrose pseudoinverse / Jacobi eigenvalue algorithm

This article appeared in a journal published by Elsevier. The attached copy is furnished to the author for internal non-commercial research and education use, including for instruction at the authors institution and shar

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Source URL: www.ti3.tu-harburg.de

Language: English - Date: 2012-11-28 02:39:52
2Algebra / Linear algebra / Mathematics / Numerical linear algebra / Matrix theory / MoorePenrose pseudoinverse / Singular value decomposition / Matrix / Rank / Equation solving / QR decomposition / Generalized inverse

Math 515 Fall, 2014 Homework 4, due Thursday, OctoberSuppose A ∈ Rm×n , m ≥ n, and rank(A) = n; that is, A has full rank. Consider the linear system: 

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Source URL: www.mathcs.emory.edu

Language: English - Date: 2014-10-02 08:46:56
3Algebra / Linear algebra / Mathematics / Matrix theory / Numerical linear algebra / Matrices / MoorePenrose pseudoinverse / QR decomposition / Invertible matrix / Matrix / Generalized inverse / Inverse element

Matrix inverses in Julia David Zeng Keegan Go Stephen Boyd

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Source URL: stanford.edu

Language: English - Date: 2015-11-03 00:31:30
4Numerical linear algebra / Linear algebra / Matrix theory / Functional analysis / Matrices / Low-rank approximation / Singular value decomposition / Matrix / MoorePenrose pseudoinverse / Kernel / Projection / Linear map

A Quadratically Convergent Algorithm for Structured Low-Rank Approximation ´ Eric Schost1 and Pierre-Jean Spaenlehauer2 1

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Source URL: www.csd.uwo.ca

Language: English - Date: 2014-04-26 00:03:25
5Numerical linear algebra / Matrix / Principal component analysis / Orthogonal matrix / Gaussian elimination / Singular value decomposition / Low-rank approximation / MoorePenrose pseudoinverse / QR decomposition / QR algorithm / Matrix completion / Linear least squares

Structural properties underlying high-quality Randomized Numerical Linear Algebra algorithms Michael W. Mahoney ∗

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Source URL: www.stat.berkeley.edu

Language: English - Date: 2016-03-03 02:50:08
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