Method of elementary transformation to compute Moore-Penrose inverse
From MaRDI portal
Publication:972937
DOI10.1016/j.amc.2010.03.016zbMath1200.65027OpenAlexW1992529167MaRDI QIDQ972937
Publication date: 21 May 2010
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2010.03.016
Related Items
A new method for computing Moore-Penrose inverse through Gauss-Jordan elimination ⋮ Computing the outer and group inverses through elementary row operations ⋮ A parallel computing method based on zeroing neural networks for time-varying complex-valued matrix Moore-Penrose inversion ⋮ A divide-and-conquer approach for the computation of the Moore-Penrose inverses ⋮ A Novel Iterative Method for Computing Generalized Inverse ⋮ Execute elementary row and column operations on the partitioned matrix to compute M-P inverse \(A^!\) ⋮ Improved Qrginv algorithm for computing Moore-Penrose inverse matrices ⋮ One-sided weighted outer inverses of tensors ⋮ Neural network for computing pseudoinverses and outer inverses of complex-valued matrices ⋮ Composite outer inverses for rectangular matrices ⋮ Exact solutions and convergence of gradient based dynamical systems for computing outer inverses ⋮ Discrete-time noise-tolerant Zhang neural network for dynamic matrix pseudoinversion ⋮ An efficient method to compute different types of generalized inverses based on linear transformation ⋮ An improved method for the computation of the Moore-Penrose inverse matrix ⋮ Two closed novel formulas for the generalized inverse \(A_{T,S}^{(2)}\) of a complex matrix with given rank ⋮ Gauss-Jordan elimination method for computing all types of generalized inverses related to the {1}-inverse
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Interval iterative methods for computing Moore-Penrose inverse
- Iterative methods for computing generalized inverses and splittings of operators
- General forms for the recursive determination of generalized inverses: Unified approach
- An alternative proof of the Greville formula
- Computing generalized inverses of matrices by iterative methods based on splittings of matrices
- Upper and lower bounds for ranks of matrix expressions using generalized inverses
- A unified approach for the recursive determination of generalized inverses
- Cochran's statistical theorem revisited
- Further Results on Generalized Inverses of Partitioned Matrices
- Erratum: Generalized Inverse of a Matrix Product
- Some Applications of the Pseudoinverse of a Matrix