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Optimal control of distributed parameter systems using adaptive critic neural networks.

机译:使用自适应批评者神经网络的分布式参数系统的最优控制。

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In this dissertation, two systematic optimal control synthesis techniques are presented for distributed parameter systems based on the adaptive critic neural networks. Following the philosophy of dynamic programming, this adaptive critic optimal control synthesis approach has many desirable features, viz. having a feedback form of the control, ability for on-line implementation, no need for approximating the nonlinear system dynamics, etc. More important, unlike the dynamic programming, it can accomplish these objectives without getting overwhelmed by the computational and storage requirements. First, an approximate dynamic programming based adaptive critic control synthesis formulation was carried out assuming an approximation of the system dynamics in a discrete form. A variety of example problems were solved using this proposed general approach. Next a different formulation is presented, which is capable of directly addressing the continuous form of system dynamics for control design. This was obtained following the methodology of Galerkin projection based weighted residual approximation using a set of orthogonal basis functions. The basis functions were designed by with the help of proper orthogonal decomposition, which leads to a very low-dimensional lumped parameter representation. The regulator problems of linear and nonlinear heat equations were revisited. Optimal controllers were synthesized first assuming a continuous controller and then a set of discrete controllers in the spatial domain. Another contribution of this study is the formulation of simplified adaptive critics for a large class of problems, which can be interpreted as a significant improvement of the existing adaptive critic technique.
机译:本文提出了两种基于自适应批评者神经网络的分布式参数系统最优控制综合技术。遵循动态规划的哲学,这种自适应评论家最优控制综合方法具有许多理想的功能, viz 。具有控制的反馈形式,在线实现的能力,无需逼近非线性系统动力学等。更重要的是,与动态编程不同,它可以实现这些目标而不会被计算和存储需求所淹没。首先,假设系统动力学近似为<离散> 连续形式。这是根据使用一组正交基函数的基于Galerkin投影的加权残差逼近的方法获得的。基本函数是通过适当的正交分解来设计的,这导致了非常低维的集总参数表示。再次讨论了线性和非线性热方程的调节器问题。首先假设一个连续控制器,然后再在空间域中使用一组离散控制器合成最佳控制器。这项研究的另一项贡献是针对大量问题制定了简化的自适应批评家,这可以解释为对现有自适应批评家技术的重大改进。

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