Research output: Contribution in Book/Report/Proceedings - With ISBN/ISSN › Conference contribution/Paper › peer-review
Research output: Contribution in Book/Report/Proceedings - With ISBN/ISSN › Conference contribution/Paper › peer-review
}
TY - GEN
T1 - A Novel Correlation-Based CUR Matrix Decomposition Method
AU - Hemmati, Arash
AU - Nasiri, Hamid
AU - Haeri, Maryam Amir
AU - Ebadzadeh, Mohammad Mehdi
N1 - Publisher Copyright: © 2020 IEEE.
PY - 2020/4
Y1 - 2020/4
N2 - Web data such as documents, images, and videos are examples of large matrices. To deal with such matrices, one may use matrix decomposition techniques. As such, CUR matrix decomposition is an important approximation technique for high-dimensional data. It approximates a data matrix by selecting a few of its rows and columns. However, a problem faced by most CUR decomposition matrix methods is that they ignore the correlation among columns (rows), which gives them lesser chance to be selected; even though, they might be appropriate candidates for basis vectors. In this paper, a novel CUR matrix decomposition method is proposed, in which calculation of the correlation, boosts the chance of selecting such columns (rows). Experimental results indicate that in comparison with other methods, this one has had higher accuracy in matrix approximation.
AB - Web data such as documents, images, and videos are examples of large matrices. To deal with such matrices, one may use matrix decomposition techniques. As such, CUR matrix decomposition is an important approximation technique for high-dimensional data. It approximates a data matrix by selecting a few of its rows and columns. However, a problem faced by most CUR decomposition matrix methods is that they ignore the correlation among columns (rows), which gives them lesser chance to be selected; even though, they might be appropriate candidates for basis vectors. In this paper, a novel CUR matrix decomposition method is proposed, in which calculation of the correlation, boosts the chance of selecting such columns (rows). Experimental results indicate that in comparison with other methods, this one has had higher accuracy in matrix approximation.
KW - CUR Matrix Decomposition
KW - High-Dimensional Data
KW - Low-Rank Approximations
KW - Singular Value Decomposition
U2 - 10.1109/ICWR49608.2020.9122286
DO - 10.1109/ICWR49608.2020.9122286
M3 - Conference contribution/Paper
AN - SCOPUS:85089172954
T3 - 2020 6th International Conference on Web Research, ICWR 2020
SP - 172
EP - 176
BT - 2020 6th International Conference on Web Research, ICWR 2020
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 6th International Conference on Web Research, ICWR 2020
Y2 - 22 April 2020 through 23 April 2020
ER -