Results 71 to 80 of about 488 (114)
On the generic behavior of the spectral norm
15 pages; final version (containing minor revisions); published in Pacific J ...
Çineli, Erman +2 more
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Normed rings and spectral theorems, IV [PDF]
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Cross-spectral root-min-norm algorithm for harmonics analysis in electric power system
To avoid drawbacks of classic discrete Fourier transform(DFT)method,modern spectral estimation theory was introduced into harmonics and inter-harmonics analysis in electric power system.Idea of the subspace-based root-min-norm algorithm was described,but
PEI Liang1 +3 more
doaj
The paper presents a fault region identification method for the active distribution network (ADN) with limited PMU. First, PMU configuration and region division strategies are proposed based on the network topology.
Jie Chen +7 more
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Hyper-Leonardo p-numbers and associated norms [PDF]
Nassima Belaggoun, Hacène Belbachir
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On the spectral norm of Rademacher matrices
We discuss two-sided non-asymptotic bounds for the mean spectral norm of nonhomogenous weighted Rademacher matrices. We show that the recently formulated conjecture holds up to $\log \log \log n$ factor for arbitrary $n\times n$ Rademacher matrices and the triple logarithm may be eliminated for matrices with $\{0,1\}$-coefficients.
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Normed rings and spectral theorems
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Boolean Functions with small Spectral Norm [PDF]
17 pp. Updated references.
Ben Green, Tom Sanders, Green Ben
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On the spectral norm of the matrix with integer sequences
Applied Mathematics and Computation, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Suleyman Solak
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THE SPECTRAL NORM OF A CIRCULANT MATRIX
JP Journal of Algebra, Number Theory and Applications, 2018Summary: Let \(\mathbf{x}=(x_0,\ldots,x_{n-1})\in\mathbb{R}^n\), \(\mathbf{C(x)}\) be the corresponding circulant matrix, and \(\|\cdot\|\) denote the spectral norm. We prove that if the matrix \(\mathbf{C}(\mathbf{x})^T\mathbf{C}(x)\geq \mathbf{O}\) (entrywise), i.e., if \[\begin{aligned} \sum^{n-1}_{i=0}x_i x_{i+j-1}\geq\,\,\text{for all}\,\,j=1 ...
Merikoski, Jorma K. +3 more
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