Pages that link to "Item:Q1976917"
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The following pages link to An implementation of the dqds algorithm (positive case) (Q1976917):
Displaying 22 items.
- Computing eigenvectors of block tridiagonal matrices based on twisted block factorizations (Q432800) (← links)
- Residual bounds for some or all singular values (Q466506) (← links)
- A note on the dqds algorithm with Rutishauser's shift for singular values (Q645271) (← links)
- A tridiagonal matrix construction by the quotient difference recursion formula in the case of multiple eigenvalues (Q890590) (← links)
- Rigorous proof of cubic convergence for the dqds algorithm for singular values (Q933265) (← links)
- Superquadratic convergence of DLASQ for computing matrix singular values (Q970411) (← links)
- Computation of functions of Hamiltonian and skew-symmetric matrices (Q1010053) (← links)
- Relative perturbation theory. IV: \(\sin 2\theta\) theorems (Q1567544) (← links)
- For tridiagonals \(T\) replace \(T\) with \(LDL\) (Q1591178) (← links)
- The orthogonal Rayleigh quotient iteration (ORQI) method (Q1855429) (← links)
- An \({\mathcal O}(n^{2})\) algorithm for the bidiagonal SVD (Q1855431) (← links)
- An improved dqds type algorithm (Q1976415) (← links)
- PACF: a precision-adjustable computational framework for solving singular values (Q2101911) (← links)
- A real triple dqds algorithm for the nonsymmetric tridiagonal eigenvalue problem (Q2117301) (← links)
- A shift strategy for superquadratic convergence in the dqds algorithm for singular values (Q2252236) (← links)
- Verified bounds for all the singular values of matrix (Q2257612) (← links)
- An Accelerated Divide-and-Conquer Algorithm for the Bidiagonal SVD Problem (Q2936585) (← links)
- An application of the Kato-Temple inequality on matrix eigenvalues to the dqds algorithm for singular values (Q3121192) (← links)
- An application of the discrete-time Toda lattice to the progressive algorithm by Lanczos and related problems (Q4565037) (← links)
- A note on generating finer‐grain parallelism in a representation tree (Q4924936) (← links)
- Accurate computations with totally positive matrices applied to the computation of Gaussian quadrature formulae (Q5060671) (← links)
- Restructuring the Tridiagonal and Bidiagonal QR Algorithms for Performance (Q5177205) (← links)
