Finite iterative algorithm for the symmetric periodic least squares solutions of a class of periodic Sylvester matrix equations
From MaRDI portal
Publication:2414711
DOI10.1007/s11075-018-0553-8OpenAlexW2807628226WikidataQ129719623 ScholiaQ129719623MaRDI QIDQ2414711
Publication date: 17 May 2019
Published in: Numerical Algorithms (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11075-018-0553-8
iterative algorithmoptimal approximation solutionfinite number of iterationsleast Frobenius normperiodic matrix equationssymmetric \(\xi\)-periodic solution
Related Items (4)
A finite iterative algorithm for the general discrete-time periodic Sylvester matrix equations ⋮ New results of the IO iteration algorithm for solving Sylvester matrix equation ⋮ Lopsided DSS iteration method for solving complex Sylvester matrix equation ⋮ Conjugate gradient-based iterative algorithm for solving generalized periodic coupled Sylvester matrix equations
Cites Work
- Unnamed Item
- On the periodic Sylvester equations and their applications in periodic Luenberger observers design
- Matrix iterative methods for solving the Sylvester-transpose and periodic Sylvester matrix equations
- A parametric periodic Lyapunov equation with application in semi-global stabilization of discrete-time periodic systems subject to actuator saturation
- Stability and stabilization of discrete-time periodic linear systems with actuator saturation
- A parametric poles assignment algorithm for second-order linear periodic systems
- A finite iterative method for solving the general coupled discrete-time periodic matrix equations
- On Smith-type iterative algorithms for the Stein matrix equation
- Solving the general Sylvester discrete-time periodic matrix equations via the gradient based iterative method
- Periodic systems. Filtering and control
- An iterative algorithm for the least squares bisymmetric solutions of the matrix equations \(A_{1}XB_{1}=C_{1},A_{2}XB_{2}=C_{2}\)
- Finite iterative solutions to periodic Sylvester matrix equations
- Developing BiCOR and CORS methods for coupled Sylvester-transpose and periodic Sylvester matrix equations
- On the generalized Sylvester mapping and matrix equations
- Solving the general coupled and the periodic coupled matrix equations via the extended QMRCGSTAB algorithms
- Practical Optimization
- Projected Generalized Discrete-Time Periodic Lyapunov Equations and Balanced Realization of Periodic Descriptor Systems
- Periodic Lyapunov equations: Some applications and new algorithms
- Robust and minimum norm pole assignment with periodic state feedback
- Matrix form of Biconjugate Residual Algorithm to Solve the Discrete‐Time Periodic Sylvester Matrix Equations
- GRADIENT BASED ITERATIVE ALGORITHM TO SOLVE GENERAL COUPLED DISCRETE-TIME PERIODIC MATRIX EQUATIONS OVER GENERALIZED REFLEXIVE MATRICES
- Extending the CGLS method for finding the least squares solutions of general discrete-time periodic matrix equations
- Periodic Lyapunov Equation Based Approaches to the Stabilization of Continuous-Time Periodic Linear Systems
- Convergence analysis of generalized conjugate direction method to solve general coupled Sylvester discrete‐time periodic matrix equations
- A nonautonomous epidemic model with general incidence and isolation
This page was built for publication: Finite iterative algorithm for the symmetric periodic least squares solutions of a class of periodic Sylvester matrix equations