Results 1 to 10 of about 442,498 (206)
A note on the spectra of tridiagonal matrices [PDF]
Using orthogonal polynomials, we give a different approach to some recent results on tridiagonal matrices.
C. M. da Fonseca, J. Petronilho
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Fine Spectra of Tridiagonal Symmetric Matrices [PDF]
The fine spectra of upper and lower triangular banded matrices were examined by several authors. Here we determine the fine spectra of tridiagonal symmetric infinite matrices and also give the explicit form of the resolvent operator for the sequence ...
Muhammed Altun
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The bi-periodic Horadam sequence and some perturbed tridiagonal 2-Toeplitz matrices: A unified approach [PDF]
In this note we consider the so-called bi-periodic Horadam sequences. Explicit formulas in terms of Chebyshev polynomials of the second kind and the determinant of some perturbed tridiagonal 2-Toeplitz matrices are established.
Milica Anđelić +2 more
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Tridiagonal Matrices and Boundary Conditions [PDF]
We describe the spectra of certain tridiagonal matrices arising from differential equations commonly used for modeling flocking behavior. In particular we consider systems resulting from allowing an arbitrary boundary condition for the end of a one-dimensional flock.
Veerman, J. J. P., Hammond, David K.
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Inversion of General Tridiagonal Matrices
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Abdelrahman Karawia, Moawwad El-Mikkawy
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Inverse Eigenvalue Problems of Tridiagonal Symmetric Matrices and Tridiagonal Bisymmetric Matrices
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Anping Liao, Yuan Lei
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Orthogonal diagonalization for complex skew-persymmetric anti-tridiagonal Hankel matrices
In this paper, we obtain an eigenvalue decomposition for any complex skew-persymmetric anti-tridiagonal Hankel matrix where the eigenvector matrix is orthogonal.
Gutiérrez-Gutiérrez Jesús +1 more
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Tridiagonalizing random matrices
The Hungarian physicist Eugene Wigner introduced random matrix models in physics to describe the energy spectra of atomic nuclei. As such, the main goal of random matrix theory (RMT) has been to derive the eigenvalue statistics of matrices drawn from a given distribution.
Vijay Balasubramanian +2 more
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A Fast Algorithm for the Eigenvalue Bounds of a Class of Symmetric Tridiagonal Interval Matrices
The eigenvalue bounds of interval matrices are often required in some mechanical and engineering fields. In this paper, we improve the theoretical results presented in a previous paper “A property of eigenvalue bounds for a class of symmetric tridiagonal
Quan Yuan, Zhixin Yang
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Symbolic Algorithm for Inverting General k-Tridiagonal Interval Matrices
The k-tridiagonal matrices have received much attention in recent years. Many different algorithms have been proposed to improve the efficiency of k-tridiagonal matrix estimation.
Sivakumar Thirupathi +1 more
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