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基于定量模型的定性控制 被引量:3

Qualitative Control with Quantitative Models
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摘要 本文定义了定性量及定性运算 ,对模型中含有不确定性因素的非线性系统给出了基于定量模型的定性控制方法 .文中首先给出控制的“期望曲线” ,然后对对象输出及其它重要项做定性划分 ,而后利用不精确模型 ,运用定性运算 ,求取控制的定性值以使对象输出逼近“期望曲线” ,最后实时控制时对控制量自学习调整 .所设计系统品质优良 . This paper defines qualitative value and qualitative arithmetic,offers a qualitative control method based on quantitative models for a nonlinear plant with uncertain factor.First of all,the “expected trajectory” of the plant output is introduced,then the qualitative partitions for the plant output and other important items are made.Secondly,the qualitative values of control,which make the plant output close with the “expected trajectory”,can be obtained by qualitative arithmetic with the imprecise models.Finally the control values can be self learned and on line adjusted.The proposed controller provides a good performance for a nonlinear plant.\;
出处 《控制理论与应用》 EI CAS CSCD 北大核心 1999年第2期190-193,共4页 Control Theory & Applications
关键词 定性控制 定量模型 计算机控制 智能控制 qualitative value qualitative control qualitative arithmetic computer control
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  • 1Chocksin W F. Morgan A J. Qualitative control [C]. In: Proc 7th European Conf on Artificial Intelligence, Elsevier:1986,350-356.
  • 2Raisch J. Qualitative control with quantitative models. [J]. In:IEE Conf on Intelligent Systems Engineering. London:IEE, 1994 , 229-234.
  • 3Lunze J. Stabilization of nonlinear systems by qualitative feedback controllers[J].Int J Control,1995,61(1):109-128.
  • 4Chocksin W F, Morgan A J. Qualitative control. In:Proc 7th European Conf on Artificial Intelligence. Elsevier: Publishing Company of Scientific Books, 1986. 350-356.
  • 5Raisch J. Qualitative control with quantitative models. In: IEE Conf on Intelligent Systems Engineering. London: IEE, 1994. 229-234.
  • 6Lunze J. Stabilization of nonlinear systems by qualitative feedback controllers. Int J Control, 1995, 61(1): 109-128.
  • 7刘林运,万百五.定性控制综述[J].信息与控制,1998,27(1):46-52. 被引量:10
  • 8刘林运,夏常弟,万百五,梁天培.模型参数不确定的连续系统自学习定性控制[J].西安交通大学学报,1998,32(11):4-7. 被引量:2
  • 9刘林运,万百五,梁天培.一类定性控制系统的稳定性分析[J].控制理论与应用,2000,17(2):175-179. 被引量:2

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