The analysis of a Chebyshev problem via spectral matrix theory
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Publication:1975332
DOI10.1016/S0898-1221(99)00313-2zbMath1011.65035MaRDI QIDQ1975332
Publication date: 14 May 2003
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
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Cites Work
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- On the extreme eigenvalues of Hermitian (block) Toeplitz matrices
- Some theorems on linear positive operators and functionals and their applications
- A unifying approach to some old and new theorems on distribution and clustering
- On the extreme spectral properties of Toeplitz matrices generated by \(L^ 1\) functions with several minima/maxima
- C. G. preconditioning for Toeplitz matrices
- Optimal, quasi-optimal and superlinear band-Toeplitz preconditioners for asymptotically ill-conditioned positive definite Toeplitz systems
- An Optimal Circulant Preconditioner for Toeplitz Systems
- Toeplitz Preconditioners for Toeplitz Systems with Nonnegative Generating Functions
- Superlinear PCG methods for symmetric Toeplitz systems
- Korovkin tests, approximation, and ergodic theory
- Preconditioning Strategies for Hermitian Toeplitz Systems with Nondefinite Generating Functions
- On Hankel and Toeplitz matrices and signatures of Toeplitz forms
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