Results 101 to 110 of about 1,655,330 (212)
Tridiagonal parametrizations of linear state-space models are proposed for multivariable system identification. The parametrizations are surjective, i.e. all systems up to a given order can be described.
Helmersson, Anders,, McKelvey, Tomas,
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Block tridiagonal matrix inversion and fast transmission calculations
A method for the inversion of block tridiagonal matrices encountered in electronic structure calculations is developed, with the goal of efficiently determining the matrices involved in the Fisher-Lee relation for the calculation of electron transmission
B Sørensen +5 more
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On minimal eigenvalues of a class of tridiagonal matrices
[[abstract]]It is known that the worst case near-far resistance of optimum multiuser detectors for asynchronous Gaussian multiple-access channels can be expressed in terms of a class of block-tridiagonal matrices, and the minimal eigenvalues of such a ...
Cheng, Jay;Berger, Toby +2 more
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Tridiagonal Symmetries of Models of Nonequilibrium Physics
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
doaj +1 more source
Symmetric Tridiagonal Eigenvalue Solver Across CPU Graphics Processing Unit (GPU) Nodes
In 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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The Double Dyson Index β Effect in Non-Hermitian Tridiagonal Matrices. [PDF]
Goulart CA, Pato MP.
europepmc +1 more source
A Formula for Computing Integer Powers for One Type of Tridiagonal Matrix [PDF]
In this paper, we derive the general expression of the r(th) power (r is an element of N) for one type of tridiagonal ...
Kıyak, H. +3 more
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Parallel Factorizations for Tridiagonal Matrices
The authors analyze the problem of solving tridiagonal linear systems on parallel computers. A wide class of efficient parallel solvers is derived by considering different parallel factorizations of partitioned matrices.
T. Politi +3 more
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In this article we construct the invariant regions for m-component reaction-diffusion systems with a tridiagonal symmetric Toeplitz matrix of diffusion coefficients and with nonhomogeneous boundary conditions.
Salem Abdelmalek
doaj
Inhomogeneous isotropic quantum spin chain associated with the difference Lamé equation
The spectrum and orthogonal eigenbasis are computed of a tridiagonal matrix encoding a finite-dimensional reduction of the difference Lamé equation at the single-gap integral value of the coupling parameter.
Jan Felipe van Diejen
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