This paper connects two attractive topics in applied mathematics, r-circulant matrices and the Chebyshev polynomials. The r-circulant matrices whose entries are the Chebyshev polynomials of the first or second kind are considered. Then, estimates for spectral norm bounds of such matrices are presented. The relevance of the obtained results was verified by applying them to some of the previous results on r-circulant matrices involving various integer sequences. The acquired results justify the usefulness of the applied approac
WOS: 000378243700011In this paper, we study norms of circulant matrices H = Circ(H-0((k)), H-1((k)),...
We first study the probabilistic properties of the spectral norm of scaled eigenvalues of large dime...
Abstract In this paper, we define a geometric circulant matrix whose entries are the generalized Fib...
We will present some results on r-circulant matrices whose entries are the Chebyshev polynomials of...
Abstract Let us define A = C r ( a 0 , a 1 , … , a n − 1 ) $A=C_{r}(a_{0},a_{1},\ldots,a_{n-1})$ to ...
WOS: 000488302500003In this paper, we give lower and upper bounds for the spectral norms of the r-ci...
In this paper, based on combinatorial methods and the structure of RFMLR-circulant matrices, we stud...
In their recent paper "The spectral norm of a Horadam circulant matrix", Merikoski, Haukkanen, Matti...
AbstractThis paper presents spectral decompositions, i.e., eigendecompositions and singular value de...
Abstract In this paper, we use the algebra methods, the properties of the r-circulant matrix and the...
We first discuss the convergence in probability and in distribution of the spectral norm of scaled T...
In this paper, we define a geometric circulant matrix whose entries are the generalized Fibonacci nu...
In this note we study the induced p-norm of circulant matrices A(n,+/- a, b), acting as operators on...
In this paper, we define a geometric circulant matrix whose entries are the generalized Fibonacci nu...
In order to further connect structured matrices and integer sequences, r-circulant matrices involvin...
WOS: 000378243700011In this paper, we study norms of circulant matrices H = Circ(H-0((k)), H-1((k)),...
We first study the probabilistic properties of the spectral norm of scaled eigenvalues of large dime...
Abstract In this paper, we define a geometric circulant matrix whose entries are the generalized Fib...
We will present some results on r-circulant matrices whose entries are the Chebyshev polynomials of...
Abstract Let us define A = C r ( a 0 , a 1 , … , a n − 1 ) $A=C_{r}(a_{0},a_{1},\ldots,a_{n-1})$ to ...
WOS: 000488302500003In this paper, we give lower and upper bounds for the spectral norms of the r-ci...
In this paper, based on combinatorial methods and the structure of RFMLR-circulant matrices, we stud...
In their recent paper "The spectral norm of a Horadam circulant matrix", Merikoski, Haukkanen, Matti...
AbstractThis paper presents spectral decompositions, i.e., eigendecompositions and singular value de...
Abstract In this paper, we use the algebra methods, the properties of the r-circulant matrix and the...
We first discuss the convergence in probability and in distribution of the spectral norm of scaled T...
In this paper, we define a geometric circulant matrix whose entries are the generalized Fibonacci nu...
In this note we study the induced p-norm of circulant matrices A(n,+/- a, b), acting as operators on...
In this paper, we define a geometric circulant matrix whose entries are the generalized Fibonacci nu...
In order to further connect structured matrices and integer sequences, r-circulant matrices involvin...
WOS: 000378243700011In this paper, we study norms of circulant matrices H = Circ(H-0((k)), H-1((k)),...
We first study the probabilistic properties of the spectral norm of scaled eigenvalues of large dime...
Abstract In this paper, we define a geometric circulant matrix whose entries are the generalized Fib...