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Positive-definite matrix
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11	MATRICES WITH PRESCRIBED ROW AND COLUMN SUMS Alexander Barvinok October 2010 Abstract. This is a survey of the recent progress and open questions on the structure of the sets of 0-1 and non-negative integer matrices wit Add to Reading List Source URL: www.math.lsa.umich.edu Language: English - Date: 2010-10-27 10:36:40 Algebra Mathematics Linear algebra Matrices Matrix theory Matrix Logical matrix Permanent Kronecker product Positive-definite matrix
12	CONCENTRATION OF THE MIXED DISCRIMINANT OF WELL-CONDITIONED MATRICES Alexander Barvinok Abstract. We call an n-tuple Q1 , . . . , Qn of positive definite n × n real matrices α-conditioned for some α ≥ 1 if for the c Add to Reading List Source URL: www.math.lsa.umich.edu Language: English - Date: 2015-11-17 15:29:13 Algebra Mathematics Linear algebra Matrices Matrix theory Quadratic forms Algebraic number theory Matrix Positive-definite matrix Symmetric matrix Nonnegative matrix Determinant
13	On the condition number of the critically-scaled Laguerre Unitary Ensemble Percy Deift∗ , Govind Menon† and Thomas Trogdon∗,0 ∗ Courant Institute of Mathematical Sciences Add to Reading List Source URL: www.dam.brown.edu Language: English - Date: 2015-07-13 14:51:17 Probability distributions Matrix theory Orthogonal polynomials Linear algebra Bessel function Fourier analysis Laguerre polynomials Positive-definite matrix Eigenvalues and eigenvectors Normal distribution Constructible universe Relationships among probability distributions
14	Chapter 1 First Look: Ten Questions. 1. Put options with strikes 30 and 20 on the same underlying asset and with the same maturity are trading for $6 and $4, respectively. Can you find an arbitrage? Add to Reading List Source URL: www.fepress.org Language: English - Date: 2013-10-29 21:51:49 Positive-definite matrix Normal distribution Cholesky decomposition Matrix Mathematics Matrices Mathematical analysis
15	Toward Accelerating the Matrix Inversion Computation of Symmetric Positive-Definite Matrices on Heterogeneous GPU-Based Systems Huda Ibeid∗† , Dinesh Kaushik‡ , David Keyes† and Hatem Ltaief‡ ∗ Student Author Add to Reading List Source URL: www.hipc.org Language: English - Date: 2011-11-11 12:59:08
16	JMLR: Workshop and Conference Proceedings 29:62–71, 2013 ACML 2013 Polynomial Runtime Bounds for Fixed-Rank Unsupervised Least-Squares Classification Add to Reading List Source URL: jmlr.org Language: English - Date: 2013-11-13 22:34:45 Operations research Linear algebra Statistical classification Abstract algebra Mathematical optimization Support vector machine Positive-definite matrix Least squares support vector machine Matrix Algebra Statistics Mathematics
17	Proof that if voting is perfect in one dimension, then the first eigenvector extracted from the double-centered transformed ag Add to Reading List Source URL: voteview.com Language: English - Date: 2012-06-14 10:28:19 Matrix theory Linear algebra Matrices Positive-definite matrix Eigenvalues and eigenvectors Algebra Mathematics Singular value decomposition
18	U.S. Department of Commerce National Oceanic and Atmospheric Administration National Weather Service National Centers for Environmental Prediction 5830 University Research Court College Park, MD 20740 Add to Reading List Source URL: www.lib.ncep.noaa.gov Language: English - Date: 2015-06-04 11:02:28 Matrix theory Numerical linear algebra Matrices Singular value decomposition Eigenvalues and eigenvectors Rayleigh quotient Positive-definite matrix Matrix Covariance Algebra Linear algebra Mathematics
19	Proof that if voting is perfect in one dimension, then the first eigenvector extracted from the double-centered transformed ag Add to Reading List Source URL: www.voteview.com Language: English - Date: 2012-06-14 10:28:19 Matrix theory Linear algebra Matrices Positive-definite matrix Eigenvalues and eigenvectors Algebra Mathematics Singular value decomposition
20	The Ellipsoid algorithm and Positive Definite matrices March 27, 2008 Let Q be an n by n nonsingular real matrix and t ∈ Rn . The mapping T (x) = Qx + t is called an affine transformation. A unit ball S(0, 1) in Rn is Add to Reading List Source URL: www.wisdom.weizmann.ac.il - Date: 2008-04-03 09:24:29

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