AbstractWe use a two-step Durbin method rather than the single step version in the even–odd split Levinson algorithm for strongly nonsingular real symmetric Toeplitz systems with arbitrary right-hand side, thereby slightly reducing the complexity of this algorithm to 198n2+O(n) flops on a sequential machine. We also present extensive numerical results comparing several Levinson-type methods
Numerical stability of the Levinson algorithm, generalized for Toeplitz- like systems, is studied. ...
Systems of linear equations with Toeplitz coefficient matrices arise in many important applications....
In this talk we will derive a Levinson-type solver for systems of equations. The class of matrices a...
AbstractWe use a two-step Durbin method rather than the single step version in the even–odd split Le...
ABSTRACT. We present ecient classic two-step Durbin-type and Levinson-type algorithms for even order...
AbstractWe derive an algorithm for real symmetric Toeplitz systems with an arbitrary right-hand side...
AbstractBased on an orthogonalization technique, published earlier in this journal, a derivation is ...
AbstractSystems of linear equations with Toeplitz coefficient matrices arise in many important appli...
AbstractSplit algorithms for Toeplitz matrices exploit besides the Toeplitz structure additional sym...
Summarization: The authors present a novel Levinson-type order recursive algorithm for the solution ...
We present generalizations of the nonsymmetric Levinson and Schur algorithms for non-Hermitian Toepl...
Numerical stability of the Levinson algorithm, generalized for Toeplitz-like systems, is studied. Ar...
In this dissertation, we analyze the mathematical structure and numerical algorithms associated with...
In this paper, we review Levinson and fast Choleski algorithms for solving sets of linear equations ...
Numerical stability of the Levinson algorithm generalized for Toeplitzlike systems, is studied. Argu...
Numerical stability of the Levinson algorithm, generalized for Toeplitz- like systems, is studied. ...
Systems of linear equations with Toeplitz coefficient matrices arise in many important applications....
In this talk we will derive a Levinson-type solver for systems of equations. The class of matrices a...
AbstractWe use a two-step Durbin method rather than the single step version in the even–odd split Le...
ABSTRACT. We present ecient classic two-step Durbin-type and Levinson-type algorithms for even order...
AbstractWe derive an algorithm for real symmetric Toeplitz systems with an arbitrary right-hand side...
AbstractBased on an orthogonalization technique, published earlier in this journal, a derivation is ...
AbstractSystems of linear equations with Toeplitz coefficient matrices arise in many important appli...
AbstractSplit algorithms for Toeplitz matrices exploit besides the Toeplitz structure additional sym...
Summarization: The authors present a novel Levinson-type order recursive algorithm for the solution ...
We present generalizations of the nonsymmetric Levinson and Schur algorithms for non-Hermitian Toepl...
Numerical stability of the Levinson algorithm, generalized for Toeplitz-like systems, is studied. Ar...
In this dissertation, we analyze the mathematical structure and numerical algorithms associated with...
In this paper, we review Levinson and fast Choleski algorithms for solving sets of linear equations ...
Numerical stability of the Levinson algorithm generalized for Toeplitzlike systems, is studied. Argu...
Numerical stability of the Levinson algorithm, generalized for Toeplitz- like systems, is studied. ...
Systems of linear equations with Toeplitz coefficient matrices arise in many important applications....
In this talk we will derive a Levinson-type solver for systems of equations. The class of matrices a...
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