Deprecated: $wgMWOAuthSharedUserIDs=false is deprecated, set $wgMWOAuthSharedUserIDs=true, $wgMWOAuthSharedUserSource='local' instead [Called from MediaWiki\HookContainer\HookContainer::run in /var/www/html/w/includes/HookContainer/HookContainer.php at line 135] in /var/www/html/w/includes/Debug/MWDebug.php on line 372
Solutions of the equation AV+BW=VF and their application to eigenstructure assignment in linear systems - MaRDI portal

Solutions of the equation AV+BW=VF and their application to eigenstructure assignment in linear systems

From MaRDI portal
Publication:5288519

DOI10.1109/9.250470zbMath0775.93098OpenAlexW2167818376MaRDI QIDQ5288519

Gaung-Ren Duan

Publication date: 16 August 1993

Published in: IEEE Transactions on Automatic Control (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1109/9.250470




Related Items (62)

Complete parametric approach for eigenstructure assignment in a class of second-order linear systemsRobust fault detection in descriptor linear systems via generalized unknown input observersParametric stabilization for descriptor linear systems via state-proportional and -derivative feedbackOn the periodic Sylvester equations and their applications in periodic Luenberger observers designOn solutions to the matrix equations \(XB-AX=CY\) and \(XB-A\hat{X}=CY\)Parametric solutions to the discrete periodic regulator equationsLeast squares solution with the minimum-norm to general matrix equations via iterationParametric control systems design with applications in missile controlEigenstructure assignment in a class of second-order dynamic systemsA polynomial approach to eigenstructure assignment using projection with eigenvalue trade-offSolutions to matrix equations \(X - AXB = CY + R\) and \(X - A\hat{X}B = CY + R\)A relaxed gradient based algorithm for solving generalized coupled Sylvester matrix equationsParametric Solutions to the Generalized Discrete Yakubovich-Transpose Matrix EquationA multilayer recurrent neural network for on-line synthesis of minimum-norm linear feedback control systems via pole assignmentLeast-squares symmetric and skew-symmetric solutions of the generalized Sylvester matrix equation \(\sum_{i = 1}^s A_i X B_i + \sum_{j = 1}^t C_j Y D_j = E\)An explicit solution to polynomial matrix right coprime factorization with application in eigenstructure assignmentClosed-form solutions to Sylvester-conjugate matrix equationsBlock-row and block-column iterative algorithms for solving linear matrix equationMinimal single linear functional observers for linear systemsRecurrent neural networks for synthesizing linear control systems via pole placementParametric solutions to Sylvester-conjugate matrix equationsAn algorithm for solution of the Sylvester s‐conjugate linear equation for the commutative elliptic octonionsRobust fault detection in linear systems based on full-order state observersOn closed-form solutions to the generalized Sylvester-conjugate matrix equationStabilization of discrete-time chaotic systems via improved periodic delayed feedback control based on polynomial matrix right coprime factorizationRobust parametric control of spacecraft rendezvousOn the parametric solution to the second-order Sylvester matrix equation \(EVF^{2} - AVF - CV=BW\)Unnamed ItemDisturbance rejection control based on state-reconstruction and persistence disturbance estimationOn the generalized Sylvester mapping and matrix equationsThe relaxed gradient based iterative algorithm for the symmetric (skew symmetric) solution of the Sylvester equation \(A X + X B = C\)Two parametric approaches for eigenstructure assignment in second-order linear systemsOn solutions of matrix equation \(XF-AX=C\) and \(XF-A\widetilde{X}=C\) over quaternion fieldOn solutions of the matrix equations \(KX - EXF = BY\) and \(MXF^2 + DXF + KX = BY\)Parametric <scp>J</scp>ordan Form Assignment RevisitedOn the explicit solutions of forms of the Sylvester and the Yakubovich matrix equationsOn equivalence and explicit solutions of a class of matrix equationsThe solution to the matrix equation \(AV+BW=EVJ+R\).Robust fault detection in linear systems based on PI observersSolutions to generalized Sylvester matrix equation by Schur decompositionEigenstructure assignment for linear parameter-varying systems with applicationsAn explicit solution to the matrix equation \(AX - XF = BY\)Solutions to the matrix equation \(AX - EXF=BY\)An explicit solution to the matrix equation AV+BW=EV JDesign of scalar functional observers of order less than (ν − 1)A new solution to the generalized Sylvester matrix equation \(AV-EVF=BW\)Minimal-order functional observer-based residual generators for fault detection and isolation of dynamical systemsRobust pole assignment in descriptor linear systems via state feedbackSolutions to linear bimatrix equations with applications to pole assignment of complex-valued linear systemsParametric eigenstructure assignment using state-derivative feedback for linear systemsStabilization of Single-Input LTI Systems by Proportional-Derivative FeedbackDeterminantal representations of the solutions to systems of generalized Sylvester equationsMultiobjective controller synthesis via eigenstructure assignment with state feedbackEigenstructure assignment design for proportional-integral observers: the discrete-time caseSolutions to a family of matrix equations by using the Kronecker matrix polynomialsThe parametric solutions of eigenstructure assignment for controllable and uncontrollable singular systemsGradient-based maximal convergence rate iterative method for solving linear matrix equationsOn pole assignment of high-order discrete-time linear systems with multiple state and input delaysCirculation algorithm for partial eigenstructure assignment via state feedbackAn explicit solution to right factorization with application in eigenstructure assignmentAnalysis and design of complex-valued linear systemsHigh-order fully-actuated system approaches: Part VI. Disturbance attenuation and decoupling




This page was built for publication: Solutions of the equation AV+BW=VF and their application to eigenstructure assignment in linear systems