摘要:
本文对非线性滞后控制系统x(t)=f[x(t),x(t-1),u(t),t] t∈[t0,t1] x(t)=φ(t) t∈[t0,t1]就其状态右端x(t1)在 φk=[x(t1)]=0(k=1,2,…,l)的限制条件下,给出最大值原理.作为特例,还将给出在部分状态变量右端完全固定的情况下的最大值原理.最后举例说明主要结果的应用.
Abstract:
In this paper, for the delay control system:x(t)=f[x(t),x(t-1),u(t),t] t∈[t0,t1] x(t)=φ(t) t∈[t0,t1] with State right endpoint restricled by condition φk=[x(t1)]=0(k=1,2,…,l) a maximum principle is given. And as a specificexample. this paper gives a maximumprinciple under the condition that partial states right endpoints be completely fixed.Finally, this paper gives an example to explain the application of the main result ofthis paper. All the results are suitable for the control systems with multidelay as well.
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