In this paper, we study feedback stabilization of a linear time-invariant (LTI) multi-input/multi-output (MIMO) discrete-time system with information constraints in both the input and output channels, characterized by the additive white Gaussian noise (AWGN). A signal-to-noise ratio (SNR) constraint model is adopted in studying its communication capacity limits for the underlying MIMO feedback control system. It has been proven that the computation of the minimum channel capacity is equivalent to a constrained hamilt2 control problem. We propose an iterative algorithm to compute the required channel capacity for MIMO feedback stabilization and the corresponding MIMO stabilizing feedback controller. The convergence of the proposed iterative ...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control. One recent line of research...
This thesis develops a framework to address the performance limits of feedback control systems with ...
This paper studies feedback stabilization of a linear time-invariant (LTI) discrete-time system with...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control. One recent line of work con...
There has recently been significant interest in feedback stabilization problems with communication c...
The present thesis addresses the problem of stabilisability of a linear time invariant (LTI) output ...
There has recently been significant interest in feedback stabilization problems over communication c...
There has recently been significant interest in feedback stabilization problems with communication ...
There has recently been significant interest in feedback stabilization problems with communication ...
There has recently been significant interest in feedback stabilization problems with communication ...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control. One recent line of research...
This thesis develops a framework to address the performance limits of feedback control systems with ...
This paper studies feedback stabilization of a linear time-invariant (LTI) discrete-time system with...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control. One recent line of work con...
There has recently been significant interest in feedback stabilization problems with communication c...
The present thesis addresses the problem of stabilisability of a linear time invariant (LTI) output ...
There has recently been significant interest in feedback stabilization problems over communication c...
There has recently been significant interest in feedback stabilization problems with communication ...
There has recently been significant interest in feedback stabilization problems with communication ...
There has recently been significant interest in feedback stabilization problems with communication ...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control. One recent line of research...
This thesis develops a framework to address the performance limits of feedback control systems with ...