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Model checking grid security

机译:模型检查网格安全

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Grid computing is one of the leading forms of high performance computing. Security in the grid environment is a challenging issue that can be characterized as a complex system involving many subtleties that may lead designers into error. This is similar to what happens with security protocols where automatic verification techniques (specially model checking) have been proved to be very useful at design time. This paper proposes a formal verification methodology based on model checking that can be applied to host security verification for grid systems. The proposed methodology must take into account that a grid system can be described as a parameterized model, and security requirements can be described as hyperproperties. Unfortunately, both parameterized model checking and hyperproperty verification are, in general, undecidable. However, it has been proved that this problem becomes decidable when jobs have some regularities in their organization. Therefore, this paper presents a verification methodology that reduces a given grid system model to a model to which it is possible to apply a "cutoff" theorem (i.e., a requirement is satisfied by a system with an arbitrary number of jobs if and only if it is satisfied by a system with a finite number of jobs up to a cutoff size). This methodology is supported by a set of theorems, whose proofs are presented in this paper. The methodology is explained by means of a case study: the Condor system.
机译:网格计算是高性能计算的主要形式之一。网格环境中的安全性是一个具有挑战性的问题,可以描述为一个复杂的系统,其中涉及许多细微​​之处,可能导致设计人员出错。这类似于安全协议所发生的情况,在安全协议中,自动验证技术(特别是模型检查)已在设计时被证明非常有用。本文提出了一种基于模型检查的形式化验证方法,可以应用于网格系统的主机安全性验证。所提出的方法必须考虑到网格系统可以描述为参数化模型,安全性要求可以描述为超特性。不幸的是,参数化模型检查和超属性验证通常都无法确定。但是,事实证明,当工作在组织中具有一定规律性时,这个问题就可以解决。因此,本文提出了一种验证方法,该方法将给定的网格系统模型简化为可以应用“截断”定理的模型(即,当且仅当满足以下条件时,具有任意数量工作的系统才能满足该要求)系统必须满足有限数量的工作(不超过临界值)的要求。一组定理支持这种方法,本文提供了证明。通过一个案例研究来解释该方法:Condor系统。

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