Access Control, Security, and Trust : A Logical Approach by Shiu-Kai Chin

By Shiu-Kai Chin

Developed from the authors’ classes at Syracuse college and the U.S. Air strength learn Laboratory, Access keep watch over, safeguard, and belief: A Logical Approach equips readers with an entry keep watch over common sense they could use to specify and be certain their protection designs. in the course of the textual content, the authors use a unmarried entry regulate good judgment in line with an easy propositional modal logic.

The first a part of the e-book offers the syntax and semantics of entry regulate common sense, uncomplicated entry keep watch over suggestions, and an creation to confidentiality and integrity regulations. the second one part covers entry keep watch over in networks, delegation, protocols, and using cryptography. within the 3rd part, the authors concentrate on and digital machines. the ultimate half discusses confidentiality, integrity, and role-based entry control.

Taking a logical, rigorous method of entry keep watch over, this booklet indicates how common sense is an invaluable device for reading safeguard designs and spelling out the stipulations upon which entry keep an eye on judgements count. it truly is designed for desktop engineers and machine scientists who're chargeable for designing, enforcing, and verifying safe laptop and data systems.

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Ned says (p ≡ q) b. Olaf controls q c. Pam says (Rue controls r) d. 7 Prove that, for any Kripke structure M = W, I, J , principal P, and formulas ϕ1 and ϕ2 , the following relationship holds: EM [[P says (ϕ1 ≡ ϕ2 )]] ∩ EM [[P says ϕ1 ]] ⊆ EM [[P says ϕ2 ]]. 8 Prove that, for every Kripke structure M = W, I, J , principal P, and formulas ϕ1 and ϕ2 , the following relationship holds: M |= P says (ϕ1 ≡ ϕ2 ) ⊃ (P says ϕ1 ⊃ P says ϕ2 ). 7 is helpful here. 9 Prove that, for any Kripke structure M = W, I, J and formulas ϕ1 and ϕ2 , EM [[ϕ1 ≡ ϕ2 ]] = W if and only if EM [[ϕ1 ]] = EM [[ϕ2 ]].

J0 (Gil | Hal) c. J0 (Flo & Ida) d. J0 (Hal | Ida) e. J0 (Ida | Hal) f. J0 (Hal & (Ida | Hal)) g. 2 Semantics of the Logic The Kripke structures provide the foundation for a formal, precise, and rigorous interpretation of formulas in our logic. For each Kripke structure M = W, I, J , we can define what it means for formulas in our logic to be satisfied in the structure. We can also identify those worlds in W for which a given formula is said to be true. To define the semantics, we introduce a family of evaluation functions.

A. Ned says (p ≡ q) b. Olaf controls q c. Pam says (Rue controls r) d. 7 Prove that, for any Kripke structure M = W, I, J , principal P, and formulas ϕ1 and ϕ2 , the following relationship holds: EM [[P says (ϕ1 ≡ ϕ2 )]] ∩ EM [[P says ϕ1 ]] ⊆ EM [[P says ϕ2 ]]. 8 Prove that, for every Kripke structure M = W, I, J , principal P, and formulas ϕ1 and ϕ2 , the following relationship holds: M |= P says (ϕ1 ≡ ϕ2 ) ⊃ (P says ϕ1 ⊃ P says ϕ2 ). 7 is helpful here. 9 Prove that, for any Kripke structure M = W, I, J and formulas ϕ1 and ϕ2 , EM [[ϕ1 ≡ ϕ2 ]] = W if and only if EM [[ϕ1 ]] = EM [[ϕ2 ]].

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