Reliable ΒΈ gain bounding (i.e., H ) controllers for nonlinear systems are designed by using redundant control elements. One sensor and one actuator are duplicated, and the resulting closed-loop system is reliable with respect to both the single contingency case and the primary contingency case. The
Reliable nonlinear control systems
β Scribed by Koichi Suyama
- Publisher
- John Wiley and Sons
- Year
- 1999
- Tongue
- English
- Weight
- 577 KB
- Volume
- 82
- Category
- Article
- ISSN
- 8756-663X
No coin nor oath required. For personal study only.
β¦ Synopsis
Recently, measures for control system safety against failures in control devices, especially in sensors, have attracted widespread attention. Control theory for designing a compensator such that the stability of the total control system can be maintained against possible device failures has been studied; it is called reliable control. However, because its application to nonlinear control systems has hardly been studied, it has not been put to practical use. The author has presented a new reliable control system with tolerance against sensor failures. Based on the same concept as passive redundancy, decision by majority has been introduced under a situation in which several redundant sensors for the output of a controlled object are in operation simultaneously and independently. From a practical viewpoint, the author extends this approach to nonlinear control systems using exact linearization by state feedback and transformation. This presents a way of overcoming the problems of conventional reliable control.
π SIMILAR VOLUMES
In this paper we introduce a new method to design control laws for nonlinear, underactuated systems. Our method produces an infinite-dimensional family of control laws, whereas most control techniques only produce a finite-dimensional family. These control laws each come with a natural Lyapunov func
The Modified LJ search method used by Nair[1] to find suboptimal controllers for linear systems is extended to the case of nonlinear systems. To illustrate the method, three numerical examples are discussed.
This paper presents a solution to the singular H control problem via state feedback for a class of nonlinear systems. It is shown that the problem of almost disturbance decoupling with stability plays a fundamental role in the solution of the considered problem. We also point out when the singular p