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A decomposition of the manipulator inertia matrix

IEEE Transactions on Robotics and Automation, 1997
A decomposition of the manipulator inertia matrix is essential, for example, in forward dynamics, where the joint accelerations are solved from the dynamical equations of motion. To do this, unlike a numerical algorithm, an analytical approach is suggested in this paper.
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Discriminative base decomposition for time-frequency matrix decomposition

2010 IEEE International Conference on Acoustics, Speech and Signal Processing, 2010
Time-frequency matrix (TFM) decomposition using non-negative matrix factorization (NMF) has been recently considered as a successful tool for time-frequency (TF) quantification. In this paper, we modify the constraints of traditional cost function of NMF to make the method a better fit for TF quantification, and denote the new method with NMF ...
Behnaz Ghoraani, Sridhar Krishnan 0001
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The decompositional approach to matrix computation

Computing in Science & Engineering, 2000
The introduction of matrix decomposition into numerical linear algebra revolutionized matrix computations. The article outlines the decompositional approach, comments on its history, and surveys the six most widely used decompositions: Cholesky decomposition; pivoted LU decomposition; QR decomposition; spectral decomposition; Schur decomposition; and ...
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Smoothness and Periodicity of Some Matrix Decompositions

SIAM Journal on Matrix Analysis and Applications, 2001
The paper deals with small orthonormal factorizations of smooth matrix-valued functions of constant rank. The authors obtain interesting results dealing with smoothness of constant rank functions and particularly for singular value decompositions and related factorizations.
Jann-Long Chern, Luca Dieci
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On fault tolerant matrix decomposition

Journal of VLSI signal processing systems for signal, image and video technology, 1994
We present a fault tolerant algorithm for matrix factorization in the presence of multiple hardware faults which can be used for solving the linear systemAx=b without determining the correctZU decomposition ofA. HereZ is eitherL for ordinary Gaussian decomposition with partial pivoting,X for pairwise or neighbor pivoting (motivated by the Gentleman ...
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Matrix Decompositions

Abstract Linear algebra plays a central role in almost every application area of mathematics in the physical, engineering, and biological sciences. It is perhaps the most important theoretical framework to be familiar with as a student of mathematics.
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LU matrix decomposition

2001
Saul I. Gass, Carl M. Harris
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Matrix Decomposition

2014
Che-Man Cheng, Xiao-Qing Jin
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