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Towards mathematical modelling in security risk management in system engineering

机译:迈向系统工程安全风险管理中的数学建模

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This paper addresses the potential of mathematical modeling in support of the current security risk management approach in SESAR. One of the key challenges in large-scale system engineering for security is to provide support for system-wide implementation of security controls with limited resources. For this purpose resource-intensive security risk assessment shall only be applied to top priority concepts and technological enablers. Furthermore, robust mathematical concepts can support the refinement of security risk management decision during the engineering process through the verification of previously identified security controls and associated what-if simulations. This research developed a method based on game-theoretic concepts and graph theory. The risk mitigation decision-making problem is modeled as a multi-objective optimization problem. The goal of the research is to identify and explore the underlying mathematical concepts and apply them to a use case within the SESAR context validating the methodology and mathematical modeling approach. This paper presents the conceptual building blocks. the validation use-case, and the associated results and lessons learnt. The results from this preliminary study show that the approach can be used to complement the existing SESAR security risk assessment method. This allows for the verification of expert judgments and what-if considerations on the basis of alternating parameters or assumptions.
机译:本文探讨了数学建模在支持SESAR当前安全风险管理方法方面的潜力。大型系统安全性工程的主要挑战之一是在资源有限的情况下为系统范围的安全性控制实施提供支持。为此,资源密集型安全风险评估应仅应用于最高优先级的概念和技术促成因素。此外,强大的数学概念可以通过验证先前确定的安全控制和关联的假设分析来支持工程过程中安全风险管理决策的细化。这项研究开发了一种基于博弈论概念和图论的方法。风险缓解决策问题被建模为多目标优化问题。研究的目的是识别和探索基本的数学概念,并将其应用于SESAR上下文中的用例,从而验证方法论和数学建模方法。本文介绍了概念上的构建基块。验证用例以及相关的结果和经验教训。这项初步研究的结果表明,该方法可用于补充现有的SESAR安全风险评估方法。这样就可以在交替的参数或假设的基础上验证专家的判断和假设假设。

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