This paper deals with the problem of state feedback stabilization for single-input discrete-time systems over a communication channel, where both logarithmic quantization error and white noise are included. The logarithmic quantizer is characterized by a received signal-to-error ratio (R-SER) model and the white noise is modelled by additive white Gaussian noise (AWGN) channel where a signal-to-noise constraint is imposed. The desired control law is aimed to stabilize the system in the presence of quantized error and to satisfy some pre-specified power constraint, simultaneously. A solvability condition is derived in terms of Mahler measure of the plant and the desired feedback controller is obtained through solving an algebraic Riccati equ...
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 work con...
This paper deals with the problem of state feedback stabilization for multiple-input discrete-time s...
This paper considers the problem of output feedback stabilization for single-input-single-output (SI...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
This paper deals with the problem of output feedback quadratic mean square stabilization for single-...
Although there has been a lot of research on analysis and synthesis of quantized feedback control sy...
The paper deals with the state feedback quadratic mean square stabilization problem for multiple-inp...
In this paper, the networked control systems (NCSs) in discrete-time with quantized fading channel a...
This paper investigates quantized feedback stabilization problems for discretetime linear time-invar...
This paper studies feedback stabilization of a linear time-invariant (LTI) discrete-time system with...
In this paper, we study feedback stabilization of a linear time-invariant (LTI) multi-input/multi-ou...
Previous papers have considered the problem of using linear time invariant control to stabilize an u...
This paper investigates the feedback stabilization problem for networked control systems (NCSs) 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, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control. One recent line of work con...
This paper deals with the problem of state feedback stabilization for multiple-input discrete-time s...
This paper considers the problem of output feedback stabilization for single-input-single-output (SI...
Communication channels impose a number of obstacles to feedback control, such as delay, noise, and c...
This paper deals with the problem of output feedback quadratic mean square stabilization for single-...
Although there has been a lot of research on analysis and synthesis of quantized feedback control sy...
The paper deals with the state feedback quadratic mean square stabilization problem for multiple-inp...
In this paper, the networked control systems (NCSs) in discrete-time with quantized fading channel a...
This paper investigates quantized feedback stabilization problems for discretetime linear time-invar...
This paper studies feedback stabilization of a linear time-invariant (LTI) discrete-time system with...
In this paper, we study feedback stabilization of a linear time-invariant (LTI) multi-input/multi-ou...
Previous papers have considered the problem of using linear time invariant control to stabilize an u...
This paper investigates the feedback stabilization problem for networked control systems (NCSs) 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, such as delay, noise, and c...
Communication channels impose a number of obstacles to feedback control. One recent line of work con...