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Functional observer design using linear matrix inequalities
Volkov V., Dem’yanov D.
transformation of a plant model in the state space by matrix canonization with subsequent solution of the system
Application of Matrix Decompositions for Matrix Canonization
Volkov V., Dem’yanov D.
, singular, or ill conditioned SLAEs using matrix canonization is considered. A modification of an existing
Functional observer design using linear matrix inequalities
Volkov V., Dem’yanov D.
transformation of a plant model in the state space by matrix canonization with subsequent solution of the system
Analytical synthesis of functional observers
Asanov A., Dem'Yanov D.
on the nondegenerate transformation of the object model in the state space using the matrix canonization technology
Method for solving a linear conjugation problem for two-dimensional vector with a given special solution
Kiyasov S.
© 2016, Allerton Press, Inc.We offer a method for building a canonical system of solutions of a
Analytical synthesis of functional observers for systems with signal perturbations
Asanov A., Dem’yanov D.
canonization and methods for solving linear matrix equations of arbitrary dimension. Conditions
Calculation of decoupling zeroes in the multiconnected dynamic system
Asanov A., Dem'Yanov D.
based on the application of matrix canonization techniques is proposed. Its essence is that the problem
Analytical synthesis of functional observers for systems with signal perturbations
Asanov A., Dem’yanov D.
canonization and methods for solving linear matrix equations of arbitrary dimension. Conditions
Analytical synthesis of low-order state observers for discrete-time systems
Demyanov D.N.
coefficients are formulated. The proposed solution of the problem is based on the use of matrix canonization
Analytical synthesis of functional observers
Asanov A., Dem'Yanov D.
on the nondegenerate transformation of the object model in the state space using the matrix canonization technology

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