On solutions of the matrix equations X−AXB=C and X−AXB=C

By T. Jiang, M. Wei. 2003

120 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics

View Paper: https://www.semanticscholar.org/paper/dfbd5529fe0564c0a0c72642b56a4fcd8fc539e6

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In Computational Theory and Mathematics

1. Masoud Hajarian
2. Mehdi Dehghan
3. Shifang Yuan
4. Qing-Wen Wang
5. Feng Ding
6. Zhuo-Heng He
7. Ivan Kyrchei
8. Yongsong Xiao

Citations in the corpus

• The generalized centro‐symmetric and least squares generalized centro‐symmetric solutions of the matrix equation AYB + CYTD = E (2011, methodology): “By the method of characteristic polynomial, Jiang and Wei [23] considered the matrix equations X −AXB=C, X −AXB=C (5) and derived explicit solutions of these matrix equations.”
• Two special kinds of least squares solutions for the quaternion matrix equation AXB+CXD=E (2012, background): “Various aspects of the solutions for real, complex, or quaternion matrix equations such as AXB = C, AX + XB = C, AXB + CXD = E, X − AXB = C, and AXB + CY D = E have been widely investigated (see [2], [8]-[11], [12], [14], [15], [19]-[38], [40] and references cited therein).”