Parametric solutions to Sylvester-conjugate matrix equations
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Publication:2428962
DOI10.1016/j.camwa.2011.08.034zbMath1236.15034OpenAlexW2009695336MaRDI QIDQ2428962
Guang-Ren Duan, Ai-guo Wu, Lingling Lv, Wanquan Liu
Publication date: 22 April 2012
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.camwa.2011.08.034
explicit solutionSylvester-conjugate matrix equationcontrollability-like matrixobservability-like matrix
Related Items (4)
Parametric solutions to the regulator-conjugate matrix equations ⋮ Explicit solutions of conjugate, periodic, time-varying Sylvester equations ⋮ A Relaxed Gradient Based Algorithm for Solving Extended <scp>S</scp>ylvester‐Conjugate Matrix Equations ⋮ Iterative algorithm for solving a class of general Sylvester-conjugate matrix equation \(\sum_{i=1}^sA_iV+\sum_{j=1}^tB_jW=\sum_{l=1}^mE_l\overline VF_l+C\)
Cites Work
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- Closed-form solutions to Sylvester-conjugate matrix equations
- Iterative solutions to the Kalman-Yakubovich-conjugate matrix equation
- The complete solution to the Sylvester-polynomial-conjugate matrix equations
- On solutions of the matrix equations \(XF - AX = C\) and \(XF - A\bar {X} =C\)
- A canonical form for matrices under consimilarity
- An algorithm for coprime matrix fraction description using Sylvester matrices
- On solutions of the matrix equations \(X\)-\(AXB\)=\(C\) and \(A{\overline{X}}B\)=\(C\)
- An algorithm for solving the matrix polynomial equation B(s)D(s)+A(s)N(s)=H(s)
- A novel approach for solving Diophantine equations
- The Matrix Equation $A\bar X - XB = C$ and Its Special Cases
- On solving Diophantine equations by real matrix manipulation
- Kronecker Maps and Sylvester-Polynomial Matrix Equations
- Solutions of the equation AV+BW=VF and their application to eigenstructure assignment in linear systems
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