Non-Hermitian tridiagonal random matrices and returns to the origin of a\n random walk [PDF]
, 1999 G. M. Cicuta, M. Contedini, L. Molinari
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Reversibility of linear cellular automata with intermediate boundary condition
AIMS MathematicsThis paper focuses on the reversibility of multidimensional linear cellular automata with an intermediate boundary condition. We begin by addressing the matrix representation of these automata, and the question of reversibility boils down to the ...
Chih-Hung Chang +2 more
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Reduced QED with Few Planes and Fermion Gap Generation. [PDF]
Entropy (Basel), 2023 Gorbar EV, Gusynin VP, Parymuda MR.
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The eigenvalues of some anti-tridiagonal Hankel matrices
Kuwait Journal of Science, 2018 We determine the spectra of two families of anti-tridiagonal Hankel matrices of any order. The approach is much stronger and more concise than those particular cases appearing in the literature.
Carlos Fonseca
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Tridiagonal Symmetries of Models of Nonequilibrium Physics
Symmetry, Integrability and Geometry: Methods and Applications, 2008 We study the boundary symmetries of models of nonequilibrium physics where the steady state behaviour strongly depends on the boundary rates. Within the matrix product state approach to many-body systems the physics is described in terms of matrices ...
Boyka Aneva
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Extreme Spectra Realization by Nonsymmetric Tridiagonal and Nonsymmetric Arrow Matrices [PDF]
, 2019 H. Pickmann-Soto +3 more
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Eigendecomposition of Block Tridiagonal Matrices
, 2013 Block tridiagonal matrices arise in applied mathematics, physics, and signal processing. Many applications require knowledge of eigenvalues and eigenvectors of block tridiagonal matrices, which can be prohibitively expensive for large matrix sizes. In this paper, we address the problem of the eigendecomposition of block tridiagonal matrices by studying
Sandryhaila, Aliaksei, Moura, Jose M. F.
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Symmetric Tridiagonal Eigenvalue Solver Across CPU Graphics Processing Unit (GPU) Nodes
Applied SciencesIn this work, an improved and scalable implementation of Cuppen’s algorithm for diagonalizing symmetric tridiagonal matrices is presented. This approach uses a hybrid-heterogeneous parallelization technique, taking advantage of GPU and CPU in a ...
Erika Hernández-Rubio +5 more
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Ultradiscrete Lotka-Volterra system computes tropical eigenvalue of symmetric tridiagonal matrices
, 2019 Akiko Fukuda +3 more
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Spectral distributions and isospectral sets of tridiagonal matrices [PDF]
, 2002 Peter C. Gibson
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