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Applying causality and bicausality to multi-port elements in Bond Graphs

机译:在因果图中将因果关系和因果关系应用于多端口元素

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摘要

The introduction of the bicausality concept in the bond graph language has allowed new analytical methodologies of a system, for instance in the context of model inversion, mechatronic system sizing and control. The causality assignment generally imposes the way these constitutive relations have to be used. In the case of linear multi-port elements, derivative causality or of bicausality is not necessarily possible. The conditions for the existence of a causal configuration are related to the form of the constitutive relation of the multi-port element. In this paper, we propose to inspect this condition and then to focus on the use of the causality applied to the linear multi-port elements. We show that the constitutive relations of any linear multi-port element may be used to determine quickly what kind of causality assignment does exist and what could be determined using different schemes of calculus. It clearly appears that this approach may be applied in other contexts and may have interesting applications on system sizing, identification and control.
机译:键合图语言中的二元性概念的引入允许系统采用新的分析方法,例如在模型求逆,机电系统尺寸确定和控制的情况下。因果关系分配通常强加了必须使用这些本构关系的方式。在线性多端口元素的情况下,导数因果关系或双因果关系不一定是可能的。因果结构的存在条件与多端口元素的本构关系的形式有关。在本文中,我们建议检查这种情况,然后集中于对线性多端口元素应用因果关系。我们表明,任何线性多端口元素的本构关系都可以用来快速确定确实存在哪种因果关系,以及可以使用不同的微积分方案来确定哪些因果关系。显然,该方法可以在其他情况下应用,并且在系统大小,标识和控制方面可能具有有趣的应用。

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