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The Development of Neural Network Based System Identification ...

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2.4 AUTOMATIC FLIGHT CONTROL SYSTEM 37<br />

HOVER<br />

u = 3 m/s<br />

u = 6 m/s<br />

u = X m/s<br />

Figure 2.7<br />

An overview <strong>of</strong> gain scheduling control approach.<br />

<strong>of</strong> control methodologies were proposed to address helicopter control problems, which<br />

vary from the classical control method to learning based control.<br />

Detailed review<br />

on the existing control methodologies applied to the unmanned helicopter system is<br />

given in Kendoul [2012], Nonami [2010], Valavanis [2007]. <strong>The</strong>se flight controllers are<br />

generally classified in three broad categories such as linear flight controllers, model<br />

based non-linear controllers and learning based flight controllers.<br />

<strong>The</strong> linear controllers are currently the most favoured methods used by military<br />

and industrial research communities due to the simple implementation and intuitive<br />

control system structure. <strong>The</strong>re exist many available tools that can be used to refine the<br />

controller’s gains and to analyse their performance and robustness. Moreover, the linear<br />

controllers have been successfully implemented in UAS applications and have been<br />

shown to be effective in numerous flight tests [Mettler, 2003, Valavanis, 2007, Saripalli<br />

et al., 2003, Amidi et al., 1999, Kendoul, 2012]. Recent research on helicopter UAS has<br />

focussed on the use <strong>of</strong> linear control theories such as Linear Quadratic Regulator [Shin<br />

et al., 2005, Nonami, 2010, Bergerman et al., 2007], H ∞ control [Civita, 2003, Walker,<br />

2003] and Gain Scheduling control [Antunes et al., 2010].

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