The linear bi-spatial tensor equation \(\varphi_{ij}A^iXB^j=C\)
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Publication:1369453
DOI10.1007/BF00147135zbMath0894.15016MaRDI QIDQ1369453
Publication date: 12 August 1998
Published in: Applied Mathematics and Mechanics. (English Edition) (Search for Journal in Brave)
Cites Work
- Continued-fraction solution of matrix equation \(AX-XB=C\)
- On the operator equation \(BX - XA = Q\)
- The matrix equation \(XA=A^ TX\) and an associated algorithm for solving the inertia and stability problems
- The matrix equation \(XA-BX=R\) and its applications
- Explicit solution of Sylvester and Lyapunov equations
- Controllability, observability and the solution of AX-XB=C
- Twirl tensors and the tensor equation \(AX-XA=C\)
- Vector structures and solutions of linear matrix equations
- Nonsingular solutions of TA-BT=C
- L-structured matrices and linear matrix equations∗
- The Matrix Equation $A\bar X - XB = C$ and Its Special Cases
- A Hessenberg-Schur method for the problem AX + XB= C
- A contribution to matrix equations arising in system theory
- Direct solution method for<tex>A_{1}</tex>E +<tex>EA_{2}</tex>=<tex>-D</tex>
- On the matrix equations $AX - XB = C$ and $AX - YB = C$
- Linear Operator Equations
- Algorithm 432 [C2: Solution of the matrix equation AX + XB = C [F4]]
- A Finite Series Solution of the Matrix Equation $AX - XB = C$
- Matrix Equation $XA + BX = C$
- The Operator Equation BX - XA = Q with Selfadjoint A and B
- Solution of the Equation $AX + XB = C$ by Inversion of an $M \times M$ or $N \times N$ Matrix
- Solution of the Matrix Equations $AX + XB = - Q$ and $S^T X + XS = - Q$
- Explicit Solutions of Linear Matrix Equations
- Resultants and the Solution of $AX - XB = - C$
- The Equations AX - YB = C and AX - XB = C in Matrices
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