Iterative methods to calculate weighted pseudoinverses with mixed weights
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Publication:2044026
DOI10.1007/s10559-021-00359-5zbMath1472.65047OpenAlexW3166841436MaRDI QIDQ2044026
N. A. Vareniuk, N. I. Tukalevska, E. F. Galba, Ivan V. Sergienko
Publication date: 4 August 2021
Published in: Cybernetics and Systems Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10559-021-00359-5
Cites Work
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- Weighted pseudoinversion with singular weights
- Existence and uniqueness theorems in the theory of weighted pseudoinverses with singular weights
- Algorithms of parallel computations for linear algebra problems with irregularly structured matrices
- Representing weighted pseudoinverse matrices with mixed weights in terms of other pseudoinverses
- Existence and uniqueness of weighted pseudoinverse matrices and weighted normal pseudosolutions with singular weights
- Representations and expansions of weighted pseudoinverse matrices, iterative methods, and problem regularization. I. positive definite weights
- Representations and expansions of weighted pseudoinverse matrices, iterative methods, and problem regularization. II. singular weights
- Reliability analysis of computer solutions of systems of linear algebraic equations with approximate initial data
- Matrices and indefinite scalar products
- Projections under seminorms and generalized Moore Penrose inverses
- Perturbation bounds for the least squares problem
- Condition numbers and perturbation of the weighted Moore--Penrose inverse and weighted linear least squares problem.
- A note on the sensitivity of the solution of the weighted linear least squares problem.
- Methods for computing weighted pseudoinverses and weighted normal pseudosolutions with singular weights
- Weighted pseudoinversion with indefinite weights
- Expansions of weighted pseudoinverses with mixed weights into matrix power series and power products
- Error estimation for a weighted minimum-norm least squares solution with positive definite weights
- Eigenvectors ofH-Selfadjoint Matrices
- Weighted pseudoinverses and weighted normal pseudosolutions with singular weights
- Generalizing the Singular Value Decomposition
- Iterative method for calculation of weighted pseudoinverse matrices with mixed weights on the basis of their decompositions into matrix power series
- On Least Squares with Insufficient Observations
- An Oblique Matrix Pseudoinverse
- A Note on the Oblique Matrix Pseudoinverse
- Weighted Pseudoinverses with Singular Weights
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