| Reference : A Conditional Constructive Logic for Access Control and Its Sequent Calculus |
| Scientific congresses, symposiums and conference proceedings : Paper published in a book | |||
| Engineering, computing & technology : Computer science | |||
| http://hdl.handle.net/10993/16078 | |||
| A Conditional Constructive Logic for Access Control and Its Sequent Calculus | |
| English | |
| Genovese, Valerio [University of Luxembourg > Faculty of Science, Technology and Communication (FSTC) > Computer Science and Communications Research Unit (CSC) >] | |
| Giordano, Laura [> >] | |
| Gliozzi, Valentina [> >] | |
| Pozzato, Gian Luca [> >] | |
| 2011 | |
| Automated Reasoning with Analytic Tableaux and Related Methods | |
| Springer | |
| Lecture Notes in Computer Science, 6793 | |
| 164–179 | |
| No | |
| 978-3-642-22118-7 | |
| 20th International Conference, TABLEAUX 2011 | |
| July 4-8, 2011 | |
| Bern | |
| Switzerland | |
| [en] In this paper we study the applicability of constructive conditional logics as a general framework to define decision procedures in access control logics. To this purpose, we formalize the assertion A says φ, whose intended meaning is that principal A says that φ, as a conditional implication. We introduce CondACL , which is a conservative extension of the logic ICL recently introduced by Garg and Abadi. We identify the conditional axioms needed to capture the basic properties of the “says” operator and to provide a proper definition of boolean principals. We provide a Kripke model semantics for the logic and we prove that the axiomatization is sound and complete with respect to the semantics. Moreover, we define a sound, complete, cut-free and terminating sequent calculus for CondACL , which allows us to prove that the logic is decidable. We argue for the generality of our approach by presenting canonical properties of some further well known access control axioms. The identification of canonical properties provides the possibility to craft access control logics that adopt any combination of axioms for which canonical properties exist. | |
| http://hdl.handle.net/10993/16078 | |
| 10.1007/978-3-642-22119-4_14 |
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