Pole assignment by output feedback
Three decades of mathematical system theory
A deterministic annealing neural network for convex programming
Neural Networks
Matrix representation and gradient flows for NP-hard problems
Journal of Optimization Theory and Applications
Least squares pole assignment by memoryless output feedback
Systems & Control Letters
Recurrent Neural Networks for Computing Pseudoinverses of Rank-Deficient Matrices
SIAM Journal on Scientific Computing
Automatica (Journal of IFAC)
Hi-index | 22.15 |
This paper is concerned with robust pole assignment in synthesis of linear control systems via state and output feedbacks. First, both the pole assignment and robustness requirements are appropriately formulated as two optimization problems. Then, gradient flow models are developed for the on-line computation of feedback gain matrices that result in robust pole assignment by solving these two optimization problems. A technique is introduced to facilitate the real-time matrix inverse involved for realizing the gradient flow models. The resulting augmented gradient flows have desired convergence properties. Simulation results are included to show the effectiveness of the proposed approach.