American Journal of Computational Mathematics

American Journal of Computational Mathematics

ISSN Print: 2161-1203
ISSN Online: 2161-1211
www.scirp.org/journal/ajcm
E-mail: ajcm@scirp.org
"Computing the Moore-Penrose Inverse of a Matrix Through Symmetric Rank-One Updates"
written by Xuzhou Chen, Jun Ji,
published by American Journal of Computational Mathematics, Vol.1 No.3, 2011
has been cited by the following article(s):
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[2] A Finite Method for Computing the Drazin and Core-EP Inverses of Matrices Based on Partial Full-Rank Factorization
Commun. Math. Res., 2021
[3] A divide-and-conquer approach for the computation of the Moore-Penrose inverses
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[4] Scale-invariant unconstrained online learning
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[5] Reduced-Complexity Channel Estimation for OFDM Systems in Multipath Fast Time-Varying Channels
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[6] Computation of {2, 4} and {2, 3}-inverses based on rank-one updates
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[7] Computing 12, 41 and 12, 31-inverses by using the Sherman-Morrison formula
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[8] Computing the Pseudoinverse of Specific Toeplitz Matrices Using Rank-One Updates
Mathematical Problems in Engineering, 2016
[9] Tensor Completion by Alternating Minimization under the Tensor Train (TT) Model
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[10] Reduced-Overhead Channel Estimation for OFDM Systems in Multipath Fast Time-Varying Channels
網際網路技術學刊, 2015
[11] Efficient window-based channel estimation for OFDM system in multi-path fast time-varying channels
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[12] A PCA based optimization approach for IP traffic matrix estimation
Journal of Network and Computer Applications, 2015
[13] Execute Elementary Row and Column Operations on the Partitioned Matrix to Compute MP Inverse
Abstract and Applied Analysis, Hindawi, 2014
[14] Transductive HSIC Lasso
D He, I Rish, L Parida - SIAM, 2014
[15] Gauss–Jordan elimination methods for the Moore–Penrose inverse of a matrix
Linear Algebra and its Applications, Elsevier, 2012
[16] Efficient stand-alone generalized inverse algorithms and software for engineering/sciences applications: Research and education
ProQuest Dissertations Publishing, 2012
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