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Full envelope control of nonlinear plants with parameter uncertainty by fuzzy controller scheduling.

机译:具有模糊参数调度的参数不确定非线性设备的全包络控制。

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A full envelope controller synthesis technique is developed for multiple-input single-output (MISO) nonlinear systems with structured parameter uncertainty. The technique maximizes the controller's valid region of operation, while guaranteeing pre-specified transient performance. The resulting controller does not require on-line adaptation, estimation, prediction or model identification. Fuzzy Logic (FL) is used to smoothly schedule independently designed point controllers over the operational envelope and parameter space of the system's model. These point controllers are synthesized using techniques chosen by the designer, thus allowing an unprecedented amount of design freedom. By using established control theory for the point controllers, the resulting nonlinear dynamic controller is able to handle the dynamics of complex systems which can not otherwise be addressed by Fuzzy Logic Control. An analytical solution for parameters describing the membership functions allows the optimization to yield the location of point designs: both quantifying the controller's coverage, and eliminating the need of extensive hand tuning of these parameters. The net result is a decrease in the number of point designs required. Geometric primitives used in the solution all have multi-dimensional interpretations (convex hull, ellipsoid, Voronoi/Delaunay diagrams) which allow for scheduling on n-dimensions, including uncertainty due to nonlinearities and parameter variation. Since many multiple-input multiple-output (MIMO) controller design techniques are accomplished by solving several MISO problems, this work bridges the gap to full envelope control of MIMO nonlinear systems with parameter variation.
机译:针对具有结构化参数不确定性的多输入单输出(MISO)非线性系统,开发了一种全包络控制器综合技术。该技术可最大化控制器的有效操作区域,同时确保预先指定的瞬态性能。最终的控制器不需要在线调整,估计,预测或模型识别。模糊逻辑(FL)用于在系统模型的运行范围和参数空间上平稳地调度独立设计的点控制器。这些点控制器是使用设计人员选择的技术合成的,因此可以实现前所未有的设计自由度。通过将成熟的控制理论用于点控制器,所得的非线性动态控制器能够处理复杂系统的动力学,而该复杂系统无法通过模糊逻辑控制解决。一种用于描述隶属函数的参数的解析解决方案可以使优化产生点设计的位置:既量化控制器的覆盖范围,又消除了对这些参数进行大量手动调整的需要。最终结果是减少了所需的点设计数量。解决方案中使用的几何图元都具有多维解释(凸包,椭圆体,Voronoi / Delaunay图),可以对n维进行调度,包括由于非线性和参数变化引起的不确定性。由于许多多输入多输出(MIMO)控制器设计技术是通过解决几个MISO问题来完成的,因此,这项工作弥合了具有参数变化的MIMO非线性系统的全包络控制。

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