Pages that link to "Item:Q2365723"
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The following pages link to On computing accurate singular values and eigenvalues of matrices with acyclic graphs (Q2365723):
Displaying 16 items.
- Factoring matrices with a tree-structured sparsity pattern (Q551257) (← links)
- Perturbation theory for the LDU factorization and accurate computations for diagonally dominant matrices (Q644775) (← links)
- Relative perturbation bounds for the unitary polar factor (Q678213) (← links)
- Implicit standard Jacobi gives high relative accuracy (Q1034687) (← links)
- A graph-theoretic model of symmetric Givens operations and its implications (Q1355222) (← links)
- Relative perturbation theory. IV: \(\sin 2\theta\) theorems (Q1567544) (← links)
- A periodic qd-type reduction for computing eigenvalues of structured matrix products to high relative accuracy (Q1651311) (← links)
- Computing singular value decompositions of parameterized matrices with total nonpositivity to high relative accuracy (Q1704844) (← links)
- Highly accurate symmetric eigenvalue decomposition and hyperbolic SVD (Q1855448) (← links)
- Numerical methods for accurate computation of the eigenvalues of Hermitian matrices and the singular values of general matrices (Q2061400) (← links)
- Computing eigenvalues of quasi-generalized Vandermonde matrices to high relative accuracy (Q2074903) (← links)
- Accurate eigenvalues of some generalized sign regular matrices via relatively robust representations (Q2177939) (← links)
- Evaluation of small elements of the eigenvectors of certain symmetric tridiagonal matrices with high relative accuracy (Q2399643) (← links)
- Computing singular values of diagonally dominant matrices to high relative accuracy (Q3055066) (← links)
- A qd-type method for computing generalized singular values of BF matrix pairs with sign regularity to high relative accuracy (Q5235098) (← links)
- A Parallel Algorithm for Computing the Eigenvalues of a Symmetric Tridiagonal Matrix (Q5288225) (← links)
