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Metamathematics for Systems Design Comprehensive Transfer of Formal Methods Techniques to Cyber-Physical Systems

机译:系统设计的元数学将形式方法技术全面转移到网络物理系统

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This position paper describes the context, the goal, the strategy and the tactics of the ERATO MMSD project (2016-2022). The project aims at enhanced quality assurance measures for industry products like cars. In doing so, we follow a recent trend and exploit formal methods, a body of mathematical techniques originally developed for computer systems. However, there are fundamental gaps in application of formal methods to industry products: additional concerns in industry products such as continuous dynamics of physical components and quantitative measures such as probability, time, and cost make problems fundamentally different from those about software. Formal methods that accommodate these concerns is an active research area, which shows that it is a hard problem. There are several successful theoretical developments in this direction. They typically combine one individual technique with one specific concern, such as hybrid automata that extend automata with continuous dynamics. Our project aims to contribute to this hard problem in a unique way. In our project we will take a unique metamathematical strategy to bridging the gaps: instead of creating one technique for each concern, we want to find a meta-level theory that describes how to develop such techniques for many potential concerns in general. Through this strategy, together with our emphasis on real-world applications in industry, we expect a new prototype of applied mathematics will emerge. In this prototype, abstraction and genericity-characteristics of modern mathematics that are not often associated with application-are turned into crucial advantages in applications.
机译:本立场文件描述了ERATO MMSD项目(2016-2022)的背景,目标,战略和策略。该项目旨在加强对汽车等工业产品的质量保证措施。在这样做的过程中,我们顺应了最新趋势,并采用了形式化方法,这是最初为计算机系统开发的一组数学技术。但是,将形式化方法应用于工业产品存在根本的差距:工业产品中的其他问题(例如物理组件的连续动态变化以及诸如概率,时间和成本的定量度量)使问题与软件方面的问题根本不同。解决这些问题的正式方法是一个活跃的研究领域,这表明这是一个难题。在这个方向上有一些成功的理论发展。他们通常将一种单独的技术与一个特定的关注点结合起来,例如混合自动机,该自动机以连续动态扩展了自动机。我们的项目旨在以独特的方式解决这一难题。在我们的项目中,我们将采取一种独特的超数学方法来弥合差距:我们不想找到一种针对每个关注点的技术,而是希望找到一种元层次的理论,来描述如何针对许多潜在的关注点开发这种技术。通过这一策略,再加上我们对工业中实际应用的重视,我们期望出现一个新的应用数学原型。在该原型中,现代数学的抽象和通用性(通常不与应用程序相关联)成为应用程序中的关键优势。

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