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Modeling of Complex Multiagent Behavior Using Matrix Representation

机译:使用矩阵表示模拟复杂多识别行为

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Multi-agent systems are systems that solve complex problems by dividing them into smaller problems and imparting each of them to specialized programs called agents. The reliability of such systems strongly depends on the correctness of agents' communication and interaction. Unfortunately, the analysis of the whole system is not an easy task as its component parts, in the form of agents, work in an asynchronous way. An additional problem causing the difficulty in this analysis is the fact that each agent is an autonomous being, therefore, having received information from another agent existing in the same environment, it does not have to change its internal condition. In the following paper, matrix representation and equations, describing dynamics of the multiagent system were implemented by using the basic elements of graph theory and theory of compartment modeling. The analysis of equations and examples presented below, confirm the validity of the thesis that the adopted description is sufficient to describe the interactions between agents in the multiagent system.
机译:多代理系统是通过将它们划分为较小的问题并将它们中的每一个施加到称为代理的专业程序来解决复杂问题的系统。这种系统的可靠性强烈取决于代理商的沟通和互动的正确性。不幸的是,整个系统的分析不是一种简单的任务,作为其组件,以代理的形式,以异步方式工作。导致该分析中难度的另一个问题是每个代理是一种自主的,因此,从相同环境中存在的另一个代理接收信息,它不必改变其内部条件。在下文中,通过使用图形理论的基本元素和隔室建模理论,实现了描述多元素系统的动态的矩阵表示和方程。方程式和实施例的分析,证实了所采用的描述足以描述多元素系统中代理之间的相互作用的论据的有效性。

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