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A novel feedback design method for MIMO QFT with application to the X-29 flight control problem.

机译:一种新颖的MIMO QFT反馈设计方法,应用于X-29飞行控制问题。

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摘要

Quantitative Feedback Theory (QFT) method employs a two degree of freedom control configuration that includes a feedback controller and a prefilter in the feed-forward path. When applied to multi-input multi-output (MIMO) systems, the QFT method calls for a special decomposition of the MIMO system. Specifically, the MIMO system is decomposed into multiple multi-input single-output (MISO) equivalent systems, and is followed by the single-input single-output (SISO) QFT design of each equivalent system. Depending on pole-zero structure of the equivalent SISO plants so obtained, the QFT design may become unnecessarily difficult/conservative or even infeasible. This situation is especially true for linear time invariant (LTI) systems with non-minimum phase (NMP) zero(s) and unstable pole(s).;This unnecessary design difficulty and the challenge of dealing with MIMO systems that have unstable poles and NMP transmission zeros in undesirable locations, when MIMO QFT is considered, is investigated and addressed in this research. A new MIMO QFT design methodology was developed using the generalized formulation. The key idea of the generalized formulation is to utilize appropriate modifications at the plant input and/or the output to obtain a better conditioned plant that in turn can be used to execute a standard MIMO QFT design. The formulation is based on a more general control structure, where input and output transfer function matrices (TFM) are included to provide additional degrees of freedom in the typical decentralised MIMO QFT feedback structure, which facilitates the exploitation of directions in MIMO QFT designs. The formulation captures existing design approaches for a fully populated MIMO QFT controller design and provides for a directional design logic involving the plant and controller alignment and the directional properties of their multivariable poles and zeros. As a case in point Horowitz's Singular-G design methodology is placed in the context of this generalized formulation, and the Singular-G design for the X-29 is analysed and redesigned using both non-sequential and sequential MIMO QFT demonstrating its utility.;The results highlight a fundamental trade-off between multivariable controller directions for stability and performance in classically formulated MIMO QFT design methodologies, which elucidate the properties of Singular-G designed controllers for the X-29 and validate the developed new MIMO QFT design method.
机译:定量反馈理论(QFT)方法采用了两个自由度控制配置,其中包括前馈路径中的反馈控制器和前置滤波器。当应用于多输入多输出(MIMO)系统时,QFT方法要求对MIMO系统进行特殊分解。具体来说,MIMO系统被分解为多个多输入单输出(MISO)等效系统,然后是每个等效系统的单输入单输出(SISO)QFT设计。取决于如此获得的等效SISO工厂的零极结构,QFT设计可能变得不必要地困难/保守,甚至不可行。对于非零相位(NMP)零且极点不稳定的线性时不变(LTI)系统,这种情况尤其如此。;这种不必要的设计难度以及应对具有极点和极点不稳定的MIMO系统的挑战在考虑MIMO QFT的情况下,本研究调查并解决了NMP在零位置的传输零。使用通用公式开发了新的MIMO QFT设计方法。通用公式的关键思想是在设备输入和/或输出处利用适当的修改,以获得条件更好的设备,该设备又可以用于执行标准的MIMO QFT设计。该公式基于更通用的控制结构,其中包括输入和输出传递函数矩阵(TFM),以在典型的分散式MIMO QFT反馈结构中提供额外的自由度,从而有助于MIMO QFT设计中方向的利用。该公式涵盖了用于完全填充的MIMO QFT控制器设计的现有设计方法,并提供了涉及工厂和控制器对齐以及其多变量极点和零点的方向特性的方向设计逻辑。作为一个例子,霍洛维茨的奇异G设计方法被放在了这种广义的表述中,并且X-29的奇异G设计通过非连续和顺序MIMO QFT进行了分析和重新设计,证明了其实用性。结果突出表明,在经典公式化的MIMO QFT设计方法中,多变量控制器方向在稳定性和性能之间存在根本的权衡,这阐明了X-29的Singular-G设计的控制器的性能并验证了开发的新MIMO QFT设计方法。

著录项

  • 作者

    Lan, Chen-yang.;

  • 作者单位

    Texas A&M University.;

  • 授予单位 Texas A&M University.;
  • 学科 Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2008
  • 页码 118 p.
  • 总页数 118
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 机械、仪表工业;
  • 关键词

  • 入库时间 2022-08-17 11:38:58

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