Weighted least squares solutions to general coupled Sylvester matrix equations

By Bin Zhou, Zhao‐Yan Li, G. Duan, Yong Wang. 2009

142 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/d6e7cb2ed159578512bb88fcaa4858f713435573

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Masoud Hajarian
2. Mehdi Dehghan
3. Ali Shokri
4. M. Tatari
5. Arezou Ghesmati
6. Abbas Saadatmandi
7. Mohsen Razzaghi
8. Mehdi Ramezani

In Computational Theory and Mathematics

1. Masoud Hajarian
2. Mehdi Dehghan
3. Feng Ding
4. Yongsong Xiao
5. Junxia Ma
6. Ali Shokri

In Numerical Analysis

1. Masoud Hajarian
2. Mehdi Dehghan
3. Feng Ding
4. Ali Shokri
5. Mehrdad Lakestani
6. Abbas Saadatmandi
7. Arezou Ghesmati
8. Ali Lotfi

Citations in the corpus

• The generalized centro‐symmetric and least squares generalized centro‐symmetric solutions of the matrix equation AYB + CYTD = E (2011, methodology): “[31] proposed an iterative method for finding weighted least squares solutions to coupled Sylvester matrix equations.”
• On the generalized reflexive and anti-reflexive solutions to a system of matrix equations (2012, methodology): “[45] proposed gradient based iterative algorithms for solving the general coupled Sylvester matrix equations with weighted least squares solutions.”
• The general coupled matrix equations over generalized bisymmetric matrices (2010, methodology): “[40] proposedgradient-based iterative algorithms for solving thegeneral coupled Sylvester matrix equations with weighted least squares solutions.”