Inexact Newton methods for inverse eigenvalue problems
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Publication:2369210
DOI10.1016/j.amc.2004.11.023zbMath1088.65036OpenAlexW2080990494MaRDI QIDQ2369210
Publication date: 28 April 2006
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2004.11.023
Related Items (9)
Two-step Ulm–Chebyshev-like Cayley transform method for inverse eigenvalue problems ⋮ Reconstructing a matrix from a partial sampling of Pareto eigenvalues ⋮ An inexact Newton-type method for inverse singular value problems ⋮ A quadratically convergent algorithm based on matrix equations for inverse eigenvalue problems ⋮ On the local convergence of inexact Newton-type methods under residual control-type conditions ⋮ The Riemannian two-step perturbed Gauss-Newton method for least squares inverse eigenvalue problems ⋮ A two-step inexact Newton-Chebyshev-like method for inverse eigenvalue problems ⋮ A Guass–Newton-like method for inverse eigenvalue problems ⋮ A Riemannian under-determined BFGS method for least squares inverse eigenvalue problems
Cites Work
- Backward errors for the inverse eigenvalue problem
- The inexact Newton-like method for inverse eigenvalue problem
- Structured inverse eigenvalue problems
- The Formulation and Analysis of Numerical Methods for Inverse Eigenvalue Problems
- Inexact Newton Methods
- On the Convergence Rate of a Quasi-Newton Method for Inverse Eigenvalue Problems
- Convergence behaviour of inexact Newton methods
- Numerical Solution of the Inverse Eigenvalue Problem for Real Symmetric Toeplitz Matrices
- Accelerated Inexact Newton Schemes for Large Systems of Nonlinear Equations
- An affine inverse eigenvalue problem
- An inexact Cayley transform method for inverse eigenvalue problems
- Choosing the Forcing Terms in an Inexact Newton Method
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