Results 41 to 50 of about 2,263,836 (123)
On the Norms of Geometric and Symmetric Geometric Circulant Matrices with the Tribonacci Number
, 2018 In this paper, we study the spectral norms of the geometric circulant matrices T-r* = Ctirc,*(T-0, T-1, . . . ,Tn-1) and the symmetric geometric circulant matrices STr* = SCirc(r)* (T-0, T-1, . . .
TUĞLU, NAİM, KIZILATEŞ, CAN
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Circulant Matrices and Time-series Analysis [PDF]
This paper sets forth some of the salient results in the algebra of circulant matrices which can be used in time-series analysis. It provides easy derivations of some results that are central to the analysis of statistical periodograms and empirical ...
Stephen Pollock
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, 2013 This paper presents a class of finite n x n bimatrix (2-player) games we coin Circulant Games. In Circulant Games, each player's payoff matrix is a circulant matrix, i.e.\ each row vector is rotated one element relative to the preceding row vector.
Kern, Johannes, Granic, Dura-Georg
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Optimal Backward Perturbation Analysis for the Block Skew Circulant Linear Systems with Skew Circulant Blocks [PDF]
, 2014 We first give the block style spectral decomposition of arbitrary block skew circulant matrix with skew circulant blocks. Secondly, we obtain the singular value of block skew circulant matrix with skew circulant blocks as well.
Zhaolin Jiang, Juan Li, Jianwei Zhou
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On the norms of circulant and r-circulant matrices with the hyperharmonic Fibonacci numbers
, 2015 In this paper, we study norms of circulant and r-circulant matrices involving harmonic Fibonacci and hyperharmonic Fibonacci numbers.
Tuglu, Naim and Kizilates, Can
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Eigenvectors of Compound-Circulant and Alternating Circulant Matrices
, 2002 A circulant matrix whose elements are square submatrices is called a compound-circulant matrix. The eigenvectors and eigenvalues had been found for symmetric compound-circulant matrices, and that method is extended to general compound-circulant matrices.
Tee, Garry J.
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On the spectral norm of a doubly stochastic matrix and level-k circulant matrix
A 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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Explicit Form of the Inverse Matrices of Tribonacci Circulant Type Matrices
, 2015 It is a hot topic that circulant type matrices are applied to networks engineering. The determinants and inverses of Tribonacci circulant type matrices are discussed in the paper. Firstly, Tribonacci circulant type matrices are defined.
Li Liu, Zhaolin Jiang
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The group inverse of some circulant matrices [PDF]
, 2019 We present here necessary and sufficient conditions for the invertibility of some circulant matrices that depend on three parameters and moreover, we explicitly compute the inverse. Our study also encompasses a wide class of circulant symmetric matrices.
Encinas Bachiller, Andrés Marcos +1 more
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Spectral statistics of interpolating random circulant matrix
, 2023 We consider a versatile matrix model of the form ${\bf A}+i {\bf B}$, where ${\bf A}$ and ${\bf B}$ are real random circulant matrices with independent but, in general, non-identically distributed Gaussian entries.
Kumar, Santosh +2 more
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