Results 11 to 20 of about 1,217,124 (142)
Spectral Norm of Circulant-Type Matrices
Journal of Theoretical Probability, 2009 The convergence in probability and in distribution of the spectral norm of scaled Toeplitz, circulant, reverse circulant, symmetric circulant and a class of \(k\)-circulant matrices is studied as the size of the matrices grows, when the input sequence is independent and identically distributed with finite moments of suitable order. Given its first row,
Bose, Arup +2 more
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Boolean Functions with small Spectral Norm [PDF]
Geometric and Functional Analysis, 2008 17 pp. Updated references.
Green, B, Sanders, T
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Fitting Spectral Decay with the $k$-Support Norm [PDF]
CoRR, 2016 The spectral $k$-support norm enjoys good estimation properties in low rank matrix learning problems, empirically outperforming the trace norm. Its unit ball is the convex hull of rank $k$ matrices with unit Frobenius norm. In this paper we generalize the norm to the spectral $(k,p)$-support norm, whose additional parameter $p$ can be used to tailor ...
Andrew M. McDonald +2 more
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Boolean functions with small approximate spectral norm
Discrete Analysis, 2022 Boolean functions with small approximate spectral norm, Discrete Analysis 2024:6, 22 pp. Let $G$ be a finite Abelian group and let $f:G\to\mathbb C$.
Tsun Ming Cheung +3 more
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On the spectral norm of a doubly stochastic matrix and level-k circulant matrix
Special MatricesA simple proof using Birkhoff theorem is given for the result that the spectral norm of a doubly stochastic matrix is 1. We also show that the result generalizes the results of İpek, Bozkurt, and Jiang and Zhou on circulant matrices and rr-circulant ...
Jiang Zhao-Lin, Tam Tin-Yau
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The Ratios Between The Spectral Norm, The Numerical Radius And The Spectral Radius
World Academy of Science, Engineering and Technology, 2010 {"references": ["B. Beckermann, S. A. Goreinov, and E. E. Tyrtyshnikov. Some Remarks\non the Elman Estimate for GMRES. SIAM J. Matrix Anal. Appl.,\n27(3):772-778, 2006.", "L. Caston, M. Savova, I. Spitkovsky, and N. Zobin. On eigenvalues\nand boundary curvature of the numerical range. Linear Algebra Appl.,\n322(1-3):129-140, 2001.", "M. Eiermann and O.
Kui Du
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On the spectral norm of Rademacher matrices [PDF]
Transactions of the American Mathematical SocietyWe discuss two-sided nonasymptotic bounds for the mean spectral norm of nonhomogenous weighted Rademacher matrices. We show that the recently formulated conjecture holds up to log
Latała, Rafał
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On the generic behavior of the spectral norm [PDF]
Pacific Journal of Mathematics15 pages; final version (containing minor revisions); published in Pacific J ...
Çineli, Erman +2 more
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The spectral norm of random lifts of matrices [PDF]
Electronic Communications in Probability, 2021 Electronic Communications in Probability ...
Bandeira, Afonso S., Ding, Yunzi
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, 2021 In this paper, we obtain explicit Euclidean norm, eigenvalues, spectral norm and determinant of circulant matrix with the generalized Tribonacci (generalized (r, s, t)) numbers.
Yüksel Soykan
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