Bibliografías temáticas / Matrix pseudoinversion

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Literatura académica sobre el tema "Matrix pseudoinversion"

Autor: Grafiati
Publicado: 11 de marzo de 2023

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Artículos de revistas sobre el tema "Matrix pseudoinversion"

1

Kornilova, Mariya, Vladislav Kovalnogov, Ruslan Fedorov, et al. "Zeroing Neural Network for Pseudoinversion of an Arbitrary Time-Varying Matrix Based on Singular Value Decomposition." Mathematics 10, no. 8 (2022): 1208. http://dx.doi.org/10.3390/math10081208.

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Many researchers have investigated the time-varying (TV) matrix pseudoinverse problem in recent years, for its importance in addressing TV problems in science and engineering. In this paper, the problem of calculating the inverse or pseudoinverse of an arbitrary TV real matrix is considered and addressed using the singular value decomposition (SVD) and the zeroing neural network (ZNN) approaches. Since SVD is frequently used to compute the inverse or pseudoinverse of a matrix, this research proposes a new ZNN model based on the SVD method as well as the technique of Tikhonov regularization, fo
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2

Kononov, M. V., O. A. Nagulyak, A. V. Netreba, and A. A. Sudakov. "Reconstruction in NMR by the method of signal matrix pseudoinversion." Radioelectronics and Communications Systems 51, no. 10 (2008): 531–33. http://dx.doi.org/10.3103/s0735272708100038.

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3

Xiang, Qiuhong, Bolin Liao, Lin Xiao, Long Lin, and Shuai Li. "Discrete-time noise-tolerant Zhang neural network for dynamic matrix pseudoinversion." Soft Computing 23, no. 3 (2018): 755–66. http://dx.doi.org/10.1007/s00500-018-3119-8.

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4

Stanimirović, Predrag S., Spyridon D. Mourtas, Vasilios N. Katsikis, Lev A. Kazakovtsev, and Vladimir N. Krutikov. "Recurrent Neural Network Models Based on Optimization Methods." Mathematics 10, no. 22 (2022): 4292. http://dx.doi.org/10.3390/math10224292.

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Many researchers have addressed problems involving time-varying (TV) general linear matrix equations (GLMEs) because of their importance in science and engineering. This research discusses and solves the topic of solving TV GLME using the zeroing neural network (ZNN) design. Five new ZNN models based on novel error functions arising from gradient-descent and Newton optimization methods are presented and compared to each other and to the standard ZNN design. Pseudoinversion is involved in four proposed ZNN models, while three of them are related to Newton’s optimization method. Heterogeneous nu
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5

Liao, Bolin, and Qiuhong Xiang. "Robustness Analyses and Optimal Sampling Gap of Recurrent Neural Network for Dynamic Matrix Pseudoinversion." Journal of Advanced Computational Intelligence and Intelligent Informatics 21, no. 5 (2017): 778–84. http://dx.doi.org/10.20965/jaciii.2017.p0778.

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This study analyses the robustness and convergence characteristics of a neural network. First, a special class of recurrent neural network (RNN), termed a continuous-time Zhang neural network (CTZNN) model, is presented and investigated for dynamic matrix pseudoinversion. Theoretical analysis of the CTZNN model demonstrates that it has good robustness against various types of noise. In addition, considering the requirements of digital implementation and online computation, the optimal sampling gap for a discrete-time Zhang neural network (DTZNN) model under noisy environments is proposed. Fina
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6

Alharbi, Hadeel, Houssem Jerbi, Mourad Kchaou, et al. "Time-Varying Pseudoinversion Based on Full-Rank Decomposition and Zeroing Neural Networks." Mathematics 11, no. 3 (2023): 600. http://dx.doi.org/10.3390/math11030600.

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The computation of the time-varying matrix pseudoinverse has become crucial in recent years for solving time-varying problems in engineering and science domains. This paper investigates the issue of calculating the time-varying pseudoinverse based on full-rank decomposition (FRD) using the zeroing neural network (ZNN) method, which is currently considered to be a cutting edge method for calculating the time-varying matrix pseudoinverse. As a consequence, for the first time in the literature, a new ZNN model called ZNNFRDP is introduced for time-varying pseudoinversion and it is based on FRD. F
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7

Hu, Zeshan, Lin Xiao, Kenli Li, Keqin Li, and Jichun Li. "Performance analysis of nonlinear activated zeroing neural networks for time-varying matrix pseudoinversion with application." Applied Soft Computing 98 (January 2021): 106735. http://dx.doi.org/10.1016/j.asoc.2020.106735.

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8

Kohno, Kiyotaka, Mitsuru Kawamoto, and Yujiro Inouye. "A Matrix Pseudoinversion Lemma and Its Application to Block-Based Adaptive Blind Deconvolution for MIMO Systems." IEEE Transactions on Circuits and Systems I: Regular Papers 57, no. 7 (2010): 1449–62. http://dx.doi.org/10.1109/tcsi.2010.2050222.

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9

Jin, Long, Shuai Li, Huanqing Wang, and Zhijun Zhang. "Nonconvex projection activated zeroing neurodynamic models for time-varying matrix pseudoinversion with accelerated finite-time convergence." Applied Soft Computing 62 (January 2018): 840–50. http://dx.doi.org/10.1016/j.asoc.2017.09.016.

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10

Simos, Theodore E., Vasilios N. Katsikis, Spyridon D. Mourtas, Predrag S. Stanimirović, and Dimitris Gerontitis. "A higher-order zeroing neural network for pseudoinversion of an arbitrary time-varying matrix with applications to mobile object localization." Information Sciences 600 (July 2022): 226–38. http://dx.doi.org/10.1016/j.ins.2022.03.094.

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