-
2
-
-
0000875808
-
Controllability, observability and the solution of AX-XB=C
-
E. Desouza, and S.P. Bhattacharyya Controllability, observability and the solution of AX - XB = C Linear Algebra Appl. 39 1981 167 188
-
(1981)
Linear Algebra Appl.
, vol.39
, pp. 167-188
-
-
Desouza, E.1
Bhattacharyya, S.P.2
-
3
-
-
73149119779
-
The general coupled matrix equations over generalized bisymmetric matrices
-
M. Dehghan, and M. Hajarian The general coupled matrix equations over generalized bisymmetric matrices Linear Algebra Appl. 432 6 2010 1531 1552
-
(2010)
Linear Algebra Appl.
, vol.432
, Issue.6
, pp. 1531-1552
-
-
Dehghan, M.1
Hajarian, M.2
-
4
-
-
26244448321
-
Gradient based iterative algorithms for solving a class of matrix equations
-
DOI 10.1109/TAC.2005.852558
-
F. Ding, and T. Chen Gradient based iterative algorithms for solving a class of matrix equations IEEE Trans. Automat. Control 50 8 2005 1216 1221 (Pubitemid 41410122)
-
(2005)
IEEE Transactions on Automatic Control
, vol.50
, Issue.8
, pp. 1216-1221
-
-
Ding, F.1
Chen, T.2
-
5
-
-
38949156204
-
Iterative solutions of the generalized Sylvester matrix equations by using the hierarchical identification principle
-
DOI 10.1016/j.amc.2007.07.040, PII S0096300307007515
-
F. Ding, P.X. Liu, and J. Ding Iterative solutions of the generalized Sylvester matrix equations by using the hierarchical identification principle Appl. Math. Comput. 197 1 2008 41 50 (Pubitemid 351215477)
-
(2008)
Applied Mathematics and Computation
, vol.197
, Issue.1
, pp. 41-50
-
-
Ding, F.1
Liu, P.X.2
Ding, J.3
-
8
-
-
68349148334
-
Spectral properties of sums of certain Kronecker products
-
J. Feng, J. Lam, and Y. Wei Spectral properties of sums of certain Kronecker products Linear Algebra Appl. 431 9 2009 1691 1701
-
(2009)
Linear Algebra Appl.
, vol.431
, Issue.9
, pp. 1691-1701
-
-
Feng, J.1
Lam, J.2
Wei, Y.3
-
10
-
-
34250274439
-
Some matrix equations over a finite field
-
J.H. Hodges Some matrix equations over a finite field Ann. Mat. Pura Appl. (4) 44 1957 245 250
-
(1957)
Ann. Mat. Pura Appl. (4)
, vol.44
, pp. 245-250
-
-
Hodges, J.H.1
-
11
-
-
0038986732
-
The matrix equation AXB-GXD=E over the quaternion field
-
L. Huang The matrix equation AXB - GXD = E over the quaternion field Linear Algebra Appl. 234 1996 197 208
-
(1996)
Linear Algebra Appl.
, vol.234
, pp. 197-208
-
-
Huang, L.1
-
12
-
-
0040773836
-
Solution of the equation AX-XB=C by inversion of an M×M or N×N matrix
-
A. Jameson Solution of the equation AX - XB = C by inversion of an M × M or N × N matrix SIAM J. Appl. Math. 16 1968 1020 1023
-
(1968)
SIAM J. Appl. Math.
, vol.16
, pp. 1020-1023
-
-
Jameson, A.1
-
13
-
-
0037720091
-
On solution of the matrix equations X-AXB=C and X-AXB=C
-
T. Jiang, and M. Wei On solution of the matrix equations X - AXB = C and X - A X B = C Linear Algebra Appl. 367 2003 225 233
-
(2003)
Linear Algebra Appl.
, vol.367
, pp. 225-233
-
-
Jiang, T.1
Wei, M.2
-
15
-
-
0007414990
-
Linear operators preserving certain equivalence relations originating in system theory
-
C.-K. Li, L. Rodman, and N.-K. Tsing Linear operators preserving certain equivalence relations originating in system theory Linear Algebra Appl. 161 15 1992 165 225
-
(1992)
Linear Algebra Appl.
, vol.161
, Issue.15
, pp. 165-225
-
-
Li, C.-K.1
Rodman, L.2
Tsing, N.-K.3
-
16
-
-
59749102582
-
Preservers of spectral radius, numerical radius, or spectral norm of the sum on nonnegative matrices
-
C.-K. Li, and L. Rodman Preservers of spectral radius, numerical radius, or spectral norm of the sum on nonnegative matrices Linear Algebra Appl. 430 7 2009 1739 1761
-
(2009)
Linear Algebra Appl.
, vol.430
, Issue.7
, pp. 1739-1761
-
-
Li, C.-K.1
Rodman, L.2
-
17
-
-
72749098584
-
Least squares solution with the minimum-norm to general matrix equations via iteration
-
Z.-Y. Li, Y. Wang, B. Zhou, and G.-R. Duan Least squares solution with the minimum-norm to general matrix equations via iteration Appl. Math. Comput. 215 10 2010 3547 3562
-
(2010)
Appl. Math. Comput.
, vol.215
, Issue.10
, pp. 3547-3562
-
-
Li, Z.-Y.1
Wang, Y.2
Zhou, B.3
Duan, G.-R.4
-
18
-
-
0012063914
-
The iterative solution of the matrix equation XA+BX+C=0
-
D.F. Miller The iterative solution of the matrix equation XA + BX + C = 0 Linear Algebra Appl. 105 1988 131 137
-
(1988)
Linear Algebra Appl.
, vol.105
, pp. 131-137
-
-
Miller, D.F.1
-
20
-
-
0001052499
-
Matrix equation XA+BX=C
-
R.A. Smith Matrix equation XA + BX = C SIAM J. Appl. Math. 16 1 1968 198 201
-
(1968)
SIAM J. Appl. Math.
, vol.16
, Issue.1
, pp. 198-201
-
-
Smith, R.A.1
-
21
-
-
77953137361
-
Determinant and Pfaffian of sum of skew symmetric matrices
-
T.Y. Tam, and M.C. Thompson Determinant and Pfaffian of sum of skew symmetric matrices Linear Algebra Appl. 433 2 2010 412 423
-
(2010)
Linear Algebra Appl.
, vol.433
, Issue.2
, pp. 412-423
-
-
Tam, T.Y.1
Thompson, M.C.2
-
23
-
-
0039123490
-
Linear matrix equations: The module theoretic approach
-
H.K. Wimmer Linear matrix equations: the module theoretic approach Linear Algebra Appl. 120 1989 149 164
-
(1989)
Linear Algebra Appl.
, vol.120
, pp. 149-164
-
-
Wimmer, H.K.1
-
24
-
-
67349285076
-
On Smith-type iterative algorithms for the Stein matrix equation
-
B. Zhou, J. Lam, and G.R. Duan On Smith-type iterative algorithms for the Stein matrix equation Appl. Math. Lett. 22 2009 1038 1044
-
(2009)
Appl. Math. Lett.
, vol.22
, pp. 1038-1044
-
-
Zhou, B.1
Lam, J.2
Duan, G.R.3
-
25
-
-
17744390556
-
An explicit solution to the matrix equation AX - XF = by
-
DOI 10.1016/j.laa.2005.01.018, PII S0024379505000571
-
B. Zhou, and G.R. Duan An explicit solution to the matrix equation AX - XF = BY Linear Algebra Appl. 402 3 2005 345 366 (Pubitemid 40574444)
-
(2005)
Linear Algebra and Its Applications
, vol.402
, Issue.1-3
, pp. 345-366
-
-
Zhou, B.1
Duan, G.-R.2
-
27
-
-
78649445080
-
How to solve the matrix equation XA-AX=f (X)
-
G. Bourgeois How to solve the matrix equation XA - AX = f (X ) Linear Algebra Appl. 434 3 2011 657 668
-
(2011)
Linear Algebra Appl.
, vol.434
, Issue.3
, pp. 657-668
-
-
Bourgeois, G.1
-
28
-
-
78049416589
-
AXT=0 and its application to the theory of orbits
-
AXT = 0 and its application to the theory of orbits Linear Algebra Appl. 434 1 2011 44 67
-
(2011)
Linear Algebra Appl.
, vol.434
, Issue.1
, pp. 44-67
-
-
De Teran, F.1
Dopico, F.M.2
-
29
-
-
77955427853
-
Positive solutions to operator equations AXB=C
-
M.L. Arias, and M.C. Gonzalez Positive solutions to operator equations AXB = C Linear Algebra Appl. 433 6 2011 1194 1202
-
(2011)
Linear Algebra Appl.
, vol.433
, Issue.6
, pp. 1194-1202
-
-
Arias, M.L.1
Gonzalez, M.C.2
-
30
-
-
77349083215
-
ADI preconditioned Krylov methods for large Lyapunov matrix equations
-
K. Jbilou ADI preconditioned Krylov methods for large Lyapunov matrix equations Linear Algebra Appl. 432 10 2010 2473 2485
-
(2010)
Linear Algebra Appl.
, vol.432
, Issue.10
, pp. 2473-2485
-
-
Jbilou, K.1
|