Results 71 to 80 of about 1,186 (121)
EXPLICIT MINIMUM POLYNOMIAL, EIGENVECTOR, AND INVERSE FORMULA FOR NONSYMMETRIC ARROWHEAD MATRIX
In this paper, we treat the eigenvalue problem for a nonsymmetric arrowhead matrix which is the general form of a symmetric arrowhead matrix. The purpose of this paper is to present explicit formula of determinant, inverse, minimum polynomial, and ...
W. Wanicharpichat
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Bilinear characterizations of companion matrices
Companion matrices of the second type are characterized by properties that involve bilinear maps.
Lin Minghua, Wimmer Harald K.
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In this article, we are interested in the standard finite element approximation method of linear additive Schwarz iterations for a class of semi-linear elliptic problems, for two subdomains, in the context of non-matching grids.
Al Farei Qais, Boulbrachene Messaoud
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On characteristic and permanent polynomials of a matrix
There is a digraph corresponding to every square matrix over ℂ. We generate a recurrence relation using the Laplace expansion to calculate the characteristic and the permanent polynomials of a square matrix.
Singh Ranveer, Bapat R. B.
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Maps on operators strongly preserving sharp order
We discuss the structure of additive transformations on B(H) that are strongly monotone with respect to the -order and characterize them under the assumption of bijectivity.
M. Efimov, A. Guterman
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On the arrowhead-Fibonacci numbers
In this paper, we define the arrowhead-Fibonacci numbers by using the arrowhead matrix of the characteristic polynomial of the k-step Fibonacci sequence and then we give some of their properties.
Gültekin Inci, Deveci Ömür
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On Mann-type iteration method for a family of hemicontractive mappings in Hilbert spaces
Let K be a compact convex subset of a real Hilbert space H and Ti:K→K, i=1,2,…,k, be a family of continuous hemicontractive mappings. Let αn,βni∈[0,1] be such that αn+∑i=1kβni=1 and satisfying {αn},βni⊂[δ,1−δ] for some δ∈(0,1), i=1,2,…,k.
N. Hussain, L. Ciric, Y. Cho, A. Rafiq
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An observation on the determinant of a Sylvester-Kac type matrix
Based on a less-known result, we prove a recent conjecture concerning the determinant of a certain Sylvester-Kac type matrix related to some Lie Algebras. The determinant of an extension of that matrix is presented.
da Fonseca Carlos M., Kılıç Emrah
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Another formulation of the Wick’s theorem. Farewell, pairing?
The algebraic formulation of Wick’s theorem that allows one to present the vacuum or thermal averages of the chronological product of an arbitrary number of field operators as a determinant (permanent) of the matrix is proposed.
Beloussov Igor V.
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Determinant evaluations for binary circulant matrices
Determinant formulas for special binary circulant matrices are derived and a new open problemregarding the possible determinant values of these specific circulant matrices is stated. The ideas used forthe proofs can be utilized to obtain more determinant
Kravvaritis Christos
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