2021
DOI: 10.1145/3434291
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Mechanized logical relations for termination-insensitive noninterference

Abstract: We present an expressive information-flow control type system with recursive types, existential types, label polymorphism, and impredicative type polymorphism for a higher-order programming language with higher-order state. We give a novel semantic model of this type system and show that well-typed programs satisfy termination-insensitive noninterference. Our semantic approach supports compositional integration of syntactically well-typed and syntactically ill-typed---but semantically sound---components, which… Show more

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Cited by 8 publications
(1 citation statement)
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“…Rajani et al (2017) extend this proof technique for FG and CG, but their logical relation require step-indexed Kripke worlds (Birkedal et al, 2011) to avoid circular arguments when reasoning about state. Recently, Gregersen et al (2021) develop a mechanized semantic model based on logical relations on top of the Iris framework (Jung et al, 2018) for an expressive fine-grained static IFC language. Proofs based on logical relations for stateful languages feature two types of logical relations: a binary relation for observable values (similar to L-equivalence), and a unary relation for secret values, which provides a semantics interpretation of the confinement lemma.…”
Section: Proof Techniques For Termination-insensitive Non-interferencementioning
confidence: 99%
“…Rajani et al (2017) extend this proof technique for FG and CG, but their logical relation require step-indexed Kripke worlds (Birkedal et al, 2011) to avoid circular arguments when reasoning about state. Recently, Gregersen et al (2021) develop a mechanized semantic model based on logical relations on top of the Iris framework (Jung et al, 2018) for an expressive fine-grained static IFC language. Proofs based on logical relations for stateful languages feature two types of logical relations: a binary relation for observable values (similar to L-equivalence), and a unary relation for secret values, which provides a semantics interpretation of the confinement lemma.…”
Section: Proof Techniques For Termination-insensitive Non-interferencementioning
confidence: 99%