AbstractIn this paper, we present an explicit solution to the partial eigenvalue assignment problem of high order control system using orthogonality relations between eigenvectors of the matrix polynomial. Our solution can be implemented with only a partial knowledge of the spectrum and the corresponding left eigenvectors of the matrix polynomial. We show that the number of eigenvalues and eigenvectors that need to remain unchanged will not affected by feedback. A numerical example is given to illustrate the applicability and the practical usefulness of the proposed method
The partial quadratic eigenvalue assignment problem (PQEAP) is to compute a pair of feedback matrice...
This paper introduces a parametric approach for solving the problem of eigenstructure assignment via...
The powerful method for the solution of the algebraic Riccati equation developed by Denman and Beave...
The problem of reassigning a part of the open-loop spectrum of a linear system by feedback control,...
Abstract. In this Research, we propose an explicit solution to the partial eigenvalue assignment pro...
In this paper, we study the partial eigenvalue assignment problem for the second-order system, where...
[[abstract]]The partial pole assignment (PPA) problem is the one of reassigning a few unwanted eigen...
AbstractThe eigenvectors of a symmetric matrix can be chosen to form an orthogonal set with respect ...
A state feedback method of reduced order for eigenvalue assignment is developed in this paper. It of...
Feedback design for a second-order control system leads to an eigenstructure assignment problem for ...
Based on the notions of spectrum sensitivities, proposed by us earlier, we develop a novel optimizat...
The eigenvectors of a symmetric matrix can be chosen to form an orthogonal set with respect to the i...
summary:This paper introduces a complete parametric approach for solving the eigenstructure assignme...
This paper is made available with the permission of the Australian Mathematical Society Inc. Copyrig...
AbstractThe eigenvectors of a symmetric matrix can be chosen to form an orthogonal set with respect ...
The partial quadratic eigenvalue assignment problem (PQEAP) is to compute a pair of feedback matrice...
This paper introduces a parametric approach for solving the problem of eigenstructure assignment via...
The powerful method for the solution of the algebraic Riccati equation developed by Denman and Beave...
The problem of reassigning a part of the open-loop spectrum of a linear system by feedback control,...
Abstract. In this Research, we propose an explicit solution to the partial eigenvalue assignment pro...
In this paper, we study the partial eigenvalue assignment problem for the second-order system, where...
[[abstract]]The partial pole assignment (PPA) problem is the one of reassigning a few unwanted eigen...
AbstractThe eigenvectors of a symmetric matrix can be chosen to form an orthogonal set with respect ...
A state feedback method of reduced order for eigenvalue assignment is developed in this paper. It of...
Feedback design for a second-order control system leads to an eigenstructure assignment problem for ...
Based on the notions of spectrum sensitivities, proposed by us earlier, we develop a novel optimizat...
The eigenvectors of a symmetric matrix can be chosen to form an orthogonal set with respect to the i...
summary:This paper introduces a complete parametric approach for solving the eigenstructure assignme...
This paper is made available with the permission of the Australian Mathematical Society Inc. Copyrig...
AbstractThe eigenvectors of a symmetric matrix can be chosen to form an orthogonal set with respect ...
The partial quadratic eigenvalue assignment problem (PQEAP) is to compute a pair of feedback matrice...
This paper introduces a parametric approach for solving the problem of eigenstructure assignment via...
The powerful method for the solution of the algebraic Riccati equation developed by Denman and Beave...