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Normal matrix
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81	epl draft Sampling eigenmodes in colloidal solids A.C. Maggs and M. Schindler Laboratoire PCT, Gulliver CNRS-ESPCI UMR 7083, 10 rue Vauquelin,75231 Paris Cedex 05, France Add to Reading List Source URL: www.pct.espci.fr Language: English - Date: 2015-03-04 11:33:06 Mathematics Spectroscopy Linear algebra Matrix theory Normal mode Eigenvalues and eigenvectors Phonon Vibration Matrix Algebra Physics Singular value decomposition
82	The 19th International Workshop on Matrices and Statisticcs Home http://www1.shfc.edu.cn/iwms/page.asp?id=104 Add to Reading List Source URL: www.sis.uta.fi Language: English - Date: 2011-05-10 03:10:44 Project 211 Project 985 Matrix theory Regression analysis East China Normal University Mixed model Hong Kong Baptist University Shanghai Singular value decomposition Algebra Mathematics Linear algebra
83	Choleski Algorithms for the Solution of a Set of Normal Equations Dr. Peter A. Steeves, P. Eng. Geodetic Software Systems Abstract: Algorithms for the solution of a set of normal equations by the method of Choleski are Add to Reading List Source URL: webhome.idirect.com Language: English - Date: 2002-02-19 11:40:34 Numerical linear algebra Matrices Matrix theory Control theory Cholesky decomposition Linear least squares Matrix Transpose Linear-quadratic-Gaussian control Algebra Mathematics Linear algebra
84	Analyzing Hogwild Parallel Gaussian Gibbs Sampling Matthew J. Johnson EECS, MIT Add to Reading List Source URL: www.mit.edu Language: English - Date: 2013-12-25 14:25:37 Mathematics Jacobi method Gauss–Seidel method Normal distribution Gibbs sampling Covariance matrix Matrix Gaussian function Gaussian process Statistics Numerical analysis Numerical linear algebra
85	IEEE TRANSACTIONS ON INFORMATION THEORY, VOL. 50, NO. 8, AUGUSTSecond-Order Asymptotics of Mutual Information Viacheslav V. Prelov and Sergio Verdú, Fellow, IEEE Add to Reading List Source URL: www.princeton.edu Language: English - Date: 2004-08-20 09:57:09 Data analysis Covariance and correlation Communication Probability theory Multivariate normal distribution Covariance matrix Channel capacity Additive white Gaussian noise Noisy-channel coding theorem Statistics Mathematics Information theory
86	MATHHomework 7 This homework will be collected at the end of class on Nov. 19, For each of the following matrices A, find a Jordan canonical form J and a matrix X such that A = XJX −1 . (a) Add to Reading List Source URL: hkumath.hku.hk Language: English - Date: 2014-11-12 19:57:52 Matrix theory Abstract algebra Singular value decomposition Generalized eigenvector Eigenvalues and eigenvectors Diagonalizable matrix Jordan normal form Vector space Matrix Algebra Linear algebra Mathematics
87	INTERSPEECHFeature-Space Transform Tying in Unified Acoustic-Articulatory Modelling for Articulatory Control of HMM-based Speech Synthesis Zhen-Hua Ling1 , Korin Richmond2 , Junichi Yamagishi2 1 Add to Reading List Source URL: www.cstr.ed.ac.uk Language: English - Date: 2011-09-28 10:02:44 Science Linguistics Articulatory synthesis Hidden Markov model Articulatory phonetics Statistics Normal distribution Matrix Speech synthesis Phonetics Computational linguistics
88	Block Cholesky Algorithms Dr. Peter A. Steeves, P. Eng. Geodetic Software Systems A set of normal equations may be expressed in matrix notation as N ⋅ X = Add to Reading List Source URL: webhome.idirect.com Language: English - Date: 2002-02-19 11:40:34 Numerical linear algebra Matrices Matrix theory Matrix Cholesky decomposition Linear least squares Triangular matrix Symmetric matrix Block matrix Algebra Linear algebra Mathematics
89	MATHHomework 8 This is the last homework. It will be collected at the end of class on Nov. 29, For each of the following matrices A, find its Jordan canonical form J. For the first three parts, find a Add to Reading List Source URL: hkumath.hku.hk Language: English - Date: 2014-11-13 20:39:58 Matrix theory Jordan normal form Jordan matrix Matrix Eigenvalues and eigenvectors Canonical form Singular value decomposition Diagonalizable matrix Algebra Linear algebra Mathematics
90	Remarks on Matsumoto and Amano’s normal form for single-qubit Clifford+T operators Brett Giles and Peter Selinger arXiv:1312.6584v1 [quant-ph] 23 Dec 2013 Add to Reading List Source URL: www.mathstat.dal.ca Language: English - Date: 2013-12-23 20:36:57 Matrices Orthogonal matrix Matrix theory Differential operators Operator theory Inequalities Algebra Mathematics Mathematical analysis

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