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Discrete Tagaki-Sugeno models for control: Where are we?

机译:离散的Takagi-Sugeno控制模型:我们在哪里?

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This work deals with relaxed conditions for stability and stabilization of discrete-time Takagi-Sugeno (TS) models. It recalls classical results found in the literature which use quadratic Lyapunov functions leading to very conservative conditions, and various extensions based on piecewise and non-quadratic Lyapunov functions. Afterwards, a new and powerful way to enhance the previous results is depicted. The basic idea is that waiting long enough a stable model will converge towards its equilibrium and, therefore, the Lyapunov functions under consideration are not necessarily decreasing at every sample, but are allowed to decrease every k samples. Whatever it is k >1, the results are proved to include the standard one-sample case. The potential of this approach is shown through several examples in the paper.
机译:这项工作处理了离散时间Takagi-Sugeno(TS)模型的稳定性和稳定性的宽松条件。它回想起文献中发现的经典结果,这些结果使用二次Lyapunov函数导致非常保守的条件,并基于分段和非二次Lyapunov函数进行了各种扩展。然后,描述了一种增强以前结果的强大的新方法。基本思想是,等待足够长的时间,稳定模型将收敛于其平衡,因此,所考虑的Lyapunov函数不一定在每个样本上都减少,但允许在每k个样本上减少。无论k> 1,结果都证明包括标准的一样本情况。本文中的几个示例显示了这种方法的潜力。

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