Pages that link to "Item:Q860894"
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The following pages link to Deciding knowledge in security protocols under equational theories (Q860894):
Displaying 44 items.
- Deciding equivalence-based properties using constraint solving (Q391121) (← links)
- Reducing equational theories for the decision of static equivalence (Q437026) (← links)
- Computing knowledge in security protocols under convergent equational theories (Q437033) (← links)
- Decidability and combination results for two notions of knowledge in security protocols (Q437043) (← links)
- Intruder deducibility constraints with negation. Decidability and application to secured service compositions (Q507348) (← links)
- A game-theoretic framework for specification and verification of cryptographic protocols (Q607405) (← links)
- A pure labeled transition semantics for the applied pi calculus (Q621583) (← links)
- Intruder deduction problem for locally stable theories with normal forms and inverses (Q683746) (← links)
- Algorithmic problems in the symbolic approach to the verification of automatically synthesized cryptosystems (Q831949) (← links)
- Compiling and securing cryptographic protocols (Q990127) (← links)
- A spatial equational logic for the applied \(\pi \)-calculus (Q992517) (← links)
- Terminating non-disjoint combined unification (Q2119106) (← links)
- Compositional analysis of protocol equivalence in the applied \(\pi \)-calculus using quasi-open bisimilarity (Q2119978) (← links)
- Formalizing provable anonymity in Isabelle/HOL (Q2355379) (← links)
- Stateful applied pi calculus: observational equivalence and labelled bisimilarity (Q2397042) (← links)
- Automated verification of selected equivalences for security protocols (Q2474047) (← links)
- Hierarchical combination of intruder theories (Q2482450) (← links)
- An Equation-Based Classical Logic (Q2947458) (← links)
- Deciding knowledge in security protocols under some e-voting theories (Q3095038) (← links)
- Model Checking Security Protocols (Q3176380) (← links)
- Maude-NPA: Cryptographic Protocol Analysis Modulo Equational Properties (Q3184784) (← links)
- Alice and Bob: Reconciling Formal Models and Implementation (Q3460863) (← links)
- A Probabilistic Applied Pi–Calculus (Q3498438) (← links)
- Deciding Knowledge in Security Protocols for Monoidal Equational Theories (Q3498466) (← links)
- Combining Algorithms for Deciding Knowledge in Security Protocols (Q3525004) (← links)
- Challenges in the Automated Verification of Security Protocols (Q3541719) (← links)
- YAPA: A Generic Tool for Computing Intruder Knowledge (Q3636824) (← links)
- (Q4517291) (← links)
- Analysing privacy-type properties in cryptographic protocols (invited talk) (Q4993330) (← links)
- Trace Equivalence and Epistemic Logic to Express Security Properties (Q5041278) (← links)
- Computing knowledge in equational extensions of subterm convergent theories (Q5139279) (← links)
- (Q5146597) (← links)
- A Complete Symbolic Bisimilarity for an Extended Spi Calculus (Q5170184) (← links)
- Computing Knowledge in Security Protocols under Convergent Equational Theories (Q5191113) (← links)
- Formalization in PVS of Balancing Properties Necessary for Proving Security of the Dolev-Yao Cascade Protocol Model (Q5195250) (← links)
- Deciding Security for Protocols with Recursive Tests (Q5200014) (← links)
- Probabilistic logic over equations and domain restrictions (Q5377701) (← links)
- Symbolic Bisimulation for the Applied Pi Calculus (Q5458829) (← links)
- Automata, Languages and Programming (Q5466517) (← links)
- Computationally Sound Symbolic Analysis of Probabilistic Protocols with Ideal Setups (Q5505468) (← links)
- Automating Security Analysis: Symbolic Equivalence of Constraint Systems (Q5747780) (← links)
- A Proof Theoretic Analysis of Intruder Theories (Q5902125) (← links)
- When privacy fails, a formula describes an attack: a complete and compositional verification method for the applied \(\pi\)-calculus (Q6041667) (← links)
- DeepSec: deciding equivalence properties for security protocols -- improved theory and practice (Q6566464) (← links)