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Fixed-complexity piecewise ellipsoidal representation of the continual reachability set based on ellipsoidal techniques

机译:基于椭球技术的连续到达集的固定复杂度分段椭球表示

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In a previous paper we showed how the continual reachability set can be numerically computed using efficient maximal reachability tools. The resulting set is in general arbitrarily shaped and in practice possibly non-convex. Here, we present a fixed-complexity piecewise ellipsoidal under-approximation of the continual reachability set computed using ellipsoidal techniques. This provides a simple approximation of an otherwise relatively complicated set that can be used when a closed-form representation is needed. We demonstrate the results on a problem of control of anesthesia.
机译:在先前的论文中,我们展示了如何使用有效的最大可达性工具以数值方式计算连续可达性集。所得的集合通常是任意形状的,并且实际上可能是非凸的。在这里,我们介绍了使用椭球技术计算的连续可达性集的固定复杂度分段椭球近似值。这提供了在需要封闭形式表示时可以使用的其他相对复杂集合的简单近似。我们证明了麻醉控制问题的结果。

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