Closed-form solutions to the nonhomogeneous Yakubovich-transpose matrix equation
From MaRDI portal
Publication:396035
DOI10.1016/j.cam.2014.01.027zbMath1293.15011OpenAlexW1983899850MaRDI QIDQ396035
Caiqin Song, Jianli Zhao, Hong-Xing Rui, Xiao-dong Wang
Publication date: 8 August 2014
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cam.2014.01.027
closed-form solutioncharacteristic polynomialSmith normal formparametric solutiontranspose matrix equation
Related Items
New proof of the gradient-based iterative algorithm for a complex conjugate and transpose matrix equation ⋮ New Finite Algorithm for Solving the Generalized Nonhomogeneous Yakubovich-Transpose Matrix Equation ⋮ Generalized reflexive and anti-reflexive solutions of the coupled Sylvester matrix equations via CD algorithm
Cites Work
- Unnamed Item
- Unnamed Item
- Toward solution of matrix equation \(X=Af(X)B+C\)
- Gradient based and least squares based iterative algorithms for matrix equations \(AXB + CX^{T}D = F\)
- The solution of the equation \(XA+AX^T=0\) and its application to the theory of orbits
- Iterative solutions to coupled Sylvester-transpose matrix equations
- Closed-form solutions to the nonhomogeneous Yakubovich-conjugate matrix equation
- Spectral properties of sums of certain Kronecker products
- Least squares solution with the minimum-norm to general matrix equations via iteration
- Iterative algorithms for solving the matrix equation \(AXB + CX^{T}D = E\)
- Gradient based iterative solutions for general linear matrix equations
- Least-squares solution with the minimum-norm for the matrix equation \(A^T XB + B^T X^T A = D\) and its applications
- A system of real quaternion matrix equations with applications
- The iterative solution of the matrix equation \(XA+BX+C=0\)
- Linear operators preserving certain equivalence relations originating in system theory
- Complete parametric approach for eigenstructure assignment in a class of second-order linear systems
- On solutions of matrix equation \(XF-AX=C\) and \(XF-A\widetilde{X}=C\) over quaternion field
- The solution to matrix equation \(AX+X^TC=B\)
- Parametric Solutions to the Generalized Discrete Yakubovich-Transpose Matrix Equation
- An explicit solution to polynomial matrix right coprime factorization with application in eigenstructure assignment
- Further remarks on the Cayley-Hamilton theorem and Leverrier's method for the matrix pencil<tex>(sE - A)</tex>
- Eigenvalue-generalized eigenvector assignment by output feedback
- New approach to robust observer design
- An eigenstructure assignment algorithm for the design of fault detection filters
- Design of unknown input observers and robust fault detection filters
- Numerically robust pole assignment for second-order systems
- Explicit solutions to the quaternion matrix equationsX−AXF=CandX−A[XtildeF=C]
- Two parametric approaches for eigenstructure assignment in second-order linear systems
This page was built for publication: Closed-form solutions to the nonhomogeneous Yakubovich-transpose matrix equation
