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Studies on the Convergence of Information Theory and Control Theory

机译:信息论与控制论的融合研究

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In this chapter being presented the information-theoretic explanation of Bod6 Sensitivity Integral - a fundamental limitation of control theory, controllability grammian, Fisher Information and the issues of control under communication constraints. As resource-economic use of information is of prime concern in communication-constrained control problems, we need to emphasize more on informational aspect which has got direct relation with uncertainties in terms of Shannon Entropy and Mutual Information. Bode Integral which is directly related to the disturbances can be correlated with the difference of entropies between the disturbance-input and measurable output of the system. These disturbances due to communication channel-induced noises and limited bandwidth are causing the information packet-loss and delays resulting in degradation of control performances.rnControllability Gramian is a measure of control performance and Fisher Information is a measure of accuracy of estimation (which needs to be done in uncertainties caused by packet-loss and delays of the network). Hence, in order to have better controllability, we need to explore the relation between the estimation theoretic (because information losses and delays force us to resort to estimation) parameter like Fisher Information Matrix (FIM) / information theoretic parameters and the control theoretic parameters of practical importance.
机译:本章介绍Bod6敏感性积分的信息理论解释-控制理论,可控制性克雷姆语,Fisher Information以及通信约束下的控制问题的基本限制。由于信息的资源经济利用是通信受限的控制问题中的首要考虑因素,因此我们需要更多地关注信息方面,这些方面在香农熵和互信息方面与不确定性直接相关。与扰动直接相关的伯德积分可以与系统扰动输入和可测量输出之间的熵差相关。这些由于通信信道引起的噪声和有限的带宽而引起的干扰导致信息包丢失和延迟,从而导致控制性能下降。rn可控制性Gramian是控制性能的度量,而Fisher Information是估计准确性的度量(这需要在因丢包和网络延迟而导致的不确定性中进行)。因此,为了具有更好的可控制性,我们需要探索诸如费舍尔信息矩阵(FIM)/信息理论参数之类的估计理论参数(因为信息丢失和延迟迫使我们诉诸估计)与控制理论参数之间的关系。实际重要性。

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