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Towards Quantitative Verification of Reaction Systems

机译:走向反应系统的定量验证

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Reaction systems are a formal model for computational processes inspired by the functioning of the living cell. The key feature of this model is that its behaviour is determined by the interactions of biochemical reactions of the living cell, and these interactions are based on the mechanisms of facilitation and inhibition. The formal treatment of reaction systems is qualitative as there is no direct representation of the number of molecules involved in biochemical reactions. This paper introduces reaction systems with discrete concentrations which are an extension of reaction systems allowing for quantitative modelling. We demonstrate that although reaction systems with discrete concentrations are semantically equivalent to the original qualitative reaction systems, they provide much more succinct representations in terms of the number of molecules being used. We then define the problem of reachability for reaction systems with discrete concentrations, and provide its suitable encoding in SMT, together with a verification method (bounded model checking) for reachability properties. Experimental results show that verifying reaction systems with discrete concentrations instead of the corresponding reaction systems is more efficient.
机译:反应系统是受活细胞功能启发的计算过程的正式模型。该模型的关键特征是其行为取决于活细胞生化反应的相互作用,而这些相互作用是基于促进和抑制的机制。对反应系统的正式处理是定性的,因为没有直接表示参与生化反应的分子数量。本文介绍了具有离散浓度的反应系统,这是对反应系统的扩展,允许进行定量建模。我们证明,尽管具有离散浓度的反应系统在语义上等同于原始的定性反应系统,但就所用分子的数量而言,它们提供了更为简洁的表示。然后,我们定义具有离散浓度的反应系统的可达性问题,并在SMT中提供其合适的编码,以及可达性属性的验证方法(有界模型检查)。实验结果表明,验证离散浓度的反应系统而不是相应的反应系统更为有效。

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