The solvability conditions for the inverse problem of bisymmetric nonnegative definite matrices

Journal of Computational Mathematics

Volumn 18, Issue 6, 2000, Pages 597-608

  Xie, Dong Xiu ^a   Zhang, Lei ^b   Hu, Xi Yan ^c  

^a DALIAN UNIVERSITY OF TECHNOLOGY   (China)

^b HUNAN UNIVERSITY   (China)

^c Hunan Computing Center   (China)

Author keywords

Bisymmetric matrix; Frobenius norm; The optimal solution

Indexed keywords

EID: 0011046355     PISSN: 02549409     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (6)

1. L. Zhang , The approximation on the closed convex cone and its numerical application, Hunan Annals of Mathematics, 6 (1986), 43-48.
2. L. Zhang , The solvability conditions for the inverse problem of symmetric nonnegative definite matrices, Mathematic Numeric Sinica, 11 (1989), 337-343.
3. G.H. Golub, C.F. Van Loan, Matrix Computations, The Johns Hopkins University Press, American 1983, 147-157.
4. Zhou Shuquan, Dai Hua, Inverse Problem of Algebra eigenvalue, Henan science and technology Press, 1991.
5. X.D. Xie, L. Zhang, X.Y. Hu, least-square solutions of inverse problems for bisymmetric matrices, Mathematic Numeric Sinica, 1 (2000), 29-40.
6. X.Y. Hu, L. Zhang, X.D. Xie, The solvability conditions for the inverse eigenvalue problem of bisymmetric matrices, Mathematic Numeric Sinica, 1 (1999), 62-72.