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An Optimizing Protocol Transformation for Constructor Finite Variant Theories in Maude-NPA

机译:Maude-NPA中构造函数有限变体理论的优化协议变换

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Maude-NPA is an analysis tool for cryptographic security protocols that takes into account the algebraic properties of the cryp-tosystem. Maude-NPA can reason about a wide range of cryptographic properties. However, some algebraic properties, and protocols using them, have been beyond Maude-NPA capabilities, either because the cryptographic properties cannot be expressed using its equational unification features or because the state space is unmanageable. In this paper, we provide a protocol transformation that can safely get rid of cryptographic properties under some conditions. The time and space difference between verifying the protocol with all the crypto properties and verifying the protocol with a minimal set of the crypto properties is remarkable. We also provide, for the first time, an encoding of the theory of bilinear pairing into Maude-NPA that, goes beyond the encoding of bilinear pairing available in the Tamarin tool.
机译:Maude-NPA是一个用于加密安全协议的分析工具,考虑了CRYP-TOSYSTEM的代数属性。 Maude-NPA可以推理各种加密属性。但是,使用它们的一些代数属性和协议已经超出了Maude-NPA功能,因为无法使用其公正统一功能表达密码属性,或者由于状态空间是无法管理的。在本文中,我们提供了一个协议转换,可以在某些条件下安全地摆脱加密属性。验证与所有加密属性的协议之间的时间和空间差异,并使用最小的Crypto属性验证协议是显着的。我们还提供了双线性配对理论的编码,进入Maude-NPA,超出了Tamarin工具中可用的双线性配对的编码。

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