Pages that link to "Item:Q3203914"
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The following pages link to Bounding the Error in Gaussian Eimination for Tridiagonal Systems (Q3203914):
Displaying 21 items.
- Accurate solutions of diagonally dominant tridiagonal linear systems (Q466809) (← links)
- Backward error analysis of Neville elimination (Q678885) (← links)
- Forward error analysis of Gaussian elimination. II: Stability theorems (Q760169) (← links)
- Analyzing scalability of Neville elimination (Q862876) (← links)
- The use of a refined error bound when updating eigenvalues of tridiagonals (Q1094092) (← links)
- Base-\(p\)-cyclic reduction for tridiagonal systems of equations (Q1181506) (← links)
- An adaptive Rothe method for nonlinear reaction-diffusion systems (Q1308569) (← links)
- Backward stability of a pivoting strategy for sign-regular linear systems (Q1378471) (← links)
- On the stability of the cyclic reduction without back substitution for tridiagonal systems (Q1904281) (← links)
- Checking robust nonsingularity of tridiagonal matrices in linear time (Q1914863) (← links)
- Componentwise error analysis for FFTs with applications to fast Helmholtz solvers (Q1921320) (← links)
- Componentwise error analysis for linear systems associated with sign regular matrices (Q2252692) (← links)
- Factoring symmetric totally nonpositive matrices and inverses with a diagonal pivoting method (Q2376864) (← links)
- Componentwise error analysis for the block LU factorization of totally nonnegative matrices (Q2435497) (← links)
- The upper and lower bounds for generalized minimal residual method on a tridiagonal Toeplitz linear system (Q2804914) (← links)
- (Q3732852) (← links)
- Backward Error Analysis of Cyclic Reduction for the Solution of Tridiagonal Systems (Q4292052) (← links)
- A Family of Maximum Entropy Densities Matching Call Option Prices (Q4585001) (← links)
- Round-off analysis of the wz matrix factorisation method<sup>*</sup> (Q4844593) (← links)
- Computation of Imperfection‐Sensitivity at Two‐Fold Branching Points (Q5896219) (← links)
- Bemerkungen zur numerischen Behandlung einer Klasse von schwach singulären Integralgleichungen 1. Art unter Verwendung von Kollokations‐ und Galerkin‐Methoden (Q5902969) (← links)