The common solution of twelve matrix equations over the quaternions
Author:
Affiliation:
1. Department of Mathematics, Shanghai University, Shanghai, P.R. China
2. Department of Mathematics, Shanghai University, Shanghai, P.R. China + Collaborative Innovation Center for the Marine Artificial Intelligence, Shanghai, China
Abstract
Publisher
National Library of Serbia
Subject
General Mathematics
Reference30 articles.
1. A. Ben-Israel, T.N.E. Greville, Generalized Inverses: Theory and Applications, Springer (2003).
2. W.R. Hamilton, On quaternions, or on a new system of imaginaries in algebra, Philos. Stud. Ser. 25 (3) (1844) 489-495.
3. S.L. Adler, Quaternionic quantum mechanics and quantum fields, Internat. Ser. Monogr. Phys. 60 (4) (1996) 941-941.
4. Q.W. Wang, Z.H. He, Solvability conditions and general solution for the mixed Sylvester equations, Automatica 49 (2013) 2713-2719.
5. M. Dehghan, M. Hajarian, An iterative method for solving the generalized coupled Sylvester matrix equations over generalized bisymmetric matrices, Appl. Math. Model. 34 (2010) 639-654.
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