排序方式: 共有44条查询结果,搜索用时 62 毫秒
1.
A complete solution to the problem of "exact model matching" for finite-dimensional linear time-invariant systems is given. This problem consists in finding a state feedback law for a given system which makes the overall system transfer function exactly equal to a given transfer function. 相似文献
2.
We find the following necessary and sufficient conditions for Q (:=C(I+PC)−1) to
-stabilize the standard linear time-invariant unity feedback system S(P, C) where P has the l.c.f. (Dpl, Npl) and the r.c.f. (Npr, Dpr); and
is a principal ideal domain. (i) Q must have elements in
(ii) (resp. (iii)) Q must factorize in
with Dpr, (resp. Dpl) as a left (resp. right) factor and (iv) (I – QP) must factor in
with Dpr, as a left factor. 相似文献
3.
This paper presents an algebraic theory for the design of a decoupling compensator for linear time-invariant multiinput multioutput systems. The design method uses a two-input one-output compensator, which gives a convenient parametrization of all diagonal input-output (I/ O) maps and all disturbance-to-output (D/O) maps achievable by a stabilizing compensator for a given plant. It is shown that this method has two degrees of freedom: any achievable diagonal I/O map and any achievable D/O map can be realized simultaneously by a choice of an appropriate compensator. The difference between all achievable diagonal and nondiagonal I/O maps and the "cost" of decoupling is discussed for some particular algebraic settings. 相似文献
4.
The authors consider a linear (not necessarily time-invariant) stable unity-feedback system, where the plant and the compensator have normalized right-coprime factorizations. They study two cases of nonlinear plant perturbations (additive and feedback), with four subcases resulting from: (1) allowing exogenous input to δP or not; (2) allowing the observation of the output of δP or not. The plant perturbation δP is not required to be stable. Using the factorization approach, the authors obtain necessary and sufficient conditions for all cases in terms of two pairs of nonlinear pseudostate maps. Simple physical considerations explain the form of these necessary and sufficient conditions. Finally, the authors obtain the characterization of all perturbations δP for which the perturbed system remain stable 相似文献
5.
The problem to be solved involves a highway automation project. The overall system consists of N vehicles (the platoon). Each vehicle is driven by the same input u and the state of the k th vehicle affects the dynamics of the (k +1)th vehicle. Furthermore, the dynamics of each vehicle is affected by its (local) state-feedback controller. Under very general conditions, it is shown that for sufficiently slowly varying inputs, decentralized controllers can be designed so that the platoon maintains its cohesion 相似文献
6.
We consider a MIMO linear time-invariant feedback system1S(P, C) which is assumed to beu -stable. The plantP is subjected to an additive perturbationDelta P which is proper but not necessarily stable. We prove that the perturbed system isu -stable if and only ifDelta P[I + Q.Delta P]^{-1} isu -stable. (HereQ: = C(I + PC)^{-1}.) 相似文献
7.
8.
We study tracking and disturbance rejection of a class of MIMO nonlinear systems with linear proportional plus integral (PI) compensator. Roughly speaking, we show that if the given nonlinear plant is exponentially stable and has a strictly increasing dc steady-state I/O map, then a simple PI compensator can be used to yield a stable unity-feedback closed-loop system which asymptotically tracks reference inputs that tend to constant vectors and asymptotically rejects disturbances that tend to constant vectors. 相似文献
9.
This paper proposes a design methodology for distributed linear multivariable feedback systems with simple unstable plants (a simple unstable plant has either first- or second-order unstable poles). The methodology developed provides a global characterization of all realizable compensators which stabilize a given simple unstable plant. A design example is given to show that this methodology can be used to generate, in an appropriate computer-aided design environment, controllers which are optimal with respect to designer-specified criteria. Additionally, it is shown that the nature of the design methodology gives geometric insight into the dynamics of the process whereby an unstable plant is stabilized. 相似文献
10.
Fixed point methods from nonlinear analysis are used to establish conditions under which the uniform complete controllability, of linear time-varying systems is preserved under nonlinear perturbations in the state dynamics and the zero-input uniform complete observability of linear time-varying systems is preserved under nonlinear perturbation in the state dynamics and output read-out map. Robustness of partial controllability., observability, and a specific kind of nonzero input observability are also proven. 相似文献