Improved QR-factorization Generalized Inverse Methods for Computing Pseudoinverse Matrices
Keywords:
QR factorization, Gram-Schmidt orthogonalization methods, Singular Matrices
Abstract
Through extensive numerical experiments, the results indicate that the improved qrginv algorithm not only yields a more precise pseudoinverse but also significantly reduces computation time compared to existing methods. This advancement has practical implications for various applications in applied mathematics and computational science, where efficient matrix computations are essential. In 2011 Katsikis et al. presented a computational method to calculate the Pseudoinverse of an arbitrary matrix. In this paper, an improved version of this method is presented for computing the Moore- Penrose of a
Published
2021-12-25
How to Cite
Ataei, A. (2021). Improved QR-factorization Generalized Inverse Methods for Computing Pseudoinverse Matrices. International Journal of Industrial Engineering and Operational Research, 3(1), 43-52. Retrieved from https://bgsiran.ir/journal/ojs-3.1.1-4/index.php/IJIEOR/article/view/129
Section
Articles