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Modelling the Security of Smart Cards by Hard and Soft Types for Higher-Order Mobile Embedded Resources
Author(s) -
Mikkel Bundgaard,
Thomas Hildebrandt,
Jens Chr. Godskesen
Publication year - 2007
Publication title -
electronic notes in theoretical computer science
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.242
H-Index - 60
ISSN - 1571-0661
DOI - 10.1016/j.entcs.2007.09.011
Subject(s) - computer science , process calculus , affine transformation , theoretical computer science , process (computing) , computation , order (exchange) , calculus (dental) , algorithm , programming language , mathematics , pure mathematics , medicine , dentistry , finance , economics
We provide a type system inspired by affine intuitionistic logic for the calculus of Higher-Order Mobile Embedded Resources (Homer), resulting in the first process calculus combining affine linear (non-copyable) and non-linear (copyable) higher-order mobile processes, nested locations, and local names. The type system guarantees that linear resources are neither copied nor embedded in non-linear resources during computation.We exemplify the use of the calculus by modelling a simplistic e-cash Smart Card system, the security of which depends on the interplay between (linear) mobile hardware, embedded (non-linear) mobile processes, and local names. A purely linear calculus would not be able to express that embedded software processes may be copied. Conversely, a purely non-linear calculus would not be able to express that mobile hardware processes cannot be copied

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