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Paulson, Lawrence C. - Computer Laboratory, University of Cambridge
Experiments On Supporting Interactive Proof Using Resolution
The next seven hundred theorem provers Lawrence C Paulson
Set Theory for Verification: II Induction and Recursion
Mechanizing a Theory of Program Composition LAWRENCE C. PAULSON
Constructible Lawrence C Paulson
Verifying the SET Registration Protocols Giampaolo Bella
Representing Component States in Higher-Order Logic
Mechanizing Set Theory Cardinal Arithmetic and the Axiom of Choice
Isabelle-91 Tobias Nipkow
Foundations of Functional Programming
Software Engineering Computer Science Tripos Part IA, Part II (General) and Diploma
Strategic Principles in the Design of Isabelle Lawrence C. Paulson
Proving Newton's Propositio Kepleriana using Geometry and Nonstandard Analysis in Isabelle
A Compiler Generator for Semantic Grammars A DISSERTATION
SET Cardholder Registration: the Secrecy Proofs
A higher-order implementation of rewriting Lawrence Paulson
A Formal Proof of Sylow's Theorem An Experiment in Abstract Algebra with Isabelle HOL
Inductive Analysis of the Internet Protocol TLS Lawrence C. Paulson, University of Cambridge
Mechanizing UNITY in Isabelle Lawrence C. Paulson
Formal Verification of Cardholder Registration in SET
Relations Between Secrets: Two Formal Analyses of the Yahalom Protocol
A Simple Formalization and Proof for the Mutilated Chess Board
Program Composition in Isabelle/UNITY Sidi O. Ehmety and Lawrence C. Paulson
The Reflection Theorem: A Study in Meta-Theoretic Reasoning
The Verification of an Industrial Payment Protocol The SET Purchase Phase
Under consideration for publication in Formal Aspects of Computing Mechanizing Compositional
Proof Pearl: Defining Functions Over Finite Sets Tobias Nipkow1
Accountability Protocols: Formalized and Verified Giampaolo Bella, Universit`a di Catania
Lightweight Relevance Filtering for Machine-Generated Resolution Problems
Source-Level Proof Reconstruction for Interactive Theorem Proving
Extending a Resolution Prover for Inequalities on Elementary Functions
MetiTarski: An Automatic Prover for the Elementary Functions
Applications of MetiTarski in the Verification of Control and Hybrid Systems
Formal Verification of Analog Designs using William Denman, Behzad Akbarpour, Sofi`ene Tahar Mohamed H. Zaki and Lawrence C. Paulson
MetiTarski: An Automatic Theorem Prover for Real-Valued Special Functions
Formal Verification of Analog Circuits in the Presence of Noise and Process Variation
Introduction to Isabelle Lawrence C. Paulson
Security Protocols and Their Correctness 1 L. C. Paulson Security Protocols and Their Correctness
Inductive Verification of Smart Card Protocols Giampaolo Bella
Exploring Properties of Normal Multi-modal Logics in Simple Type Theory
Verifying Second-Level Security Protocols Giampaolo Bella1,2
A Fixedpoint Approach to (Co)Inductive and (Co)Datatype Definitions
Proving Security Protocols Correct Lawrence C. Paulson
Set Theory for Verification: I. From Foundations to Functions
Verifying the SET Protocol: Overview Lawrence C. Paulson
Mechanising BAN Kerberos by the Inductive Method
Mechanical Proofs about a Non-Repudiation Protocol
A Combination of Nonstandard Analysis and Geometry Theorem Proving, with Application
Reasoning about Coding Theory: The Benefits We Get from Computer Algebra
Using Isabelle to Prove Properties of the Kerberos Authentication System
Verification of The SET Protocol Giampaolo Bella, Fabio Massacci, Lawrence C. Paulson et al.
Fundamenta Informaticae 34 (1999) 120 1 A Pragmatic Approach to Extending Provers by Computer
Kerberos Version IV: Inductive Analysis of the Secrecy Goals
Automation for Interactive Proof Computer Laboratory
A Generic Tableau Prover and its Integration with Isabelle
Towards Automatic Proofs of Inequalities Involving Elementary Functions
Isabelle's Object-Logics Lawrence C. Paulson
Should Your Specification Language Be Typed? LESLIE LAMPORT
A Sectioning Concept for Isabelle Florian Kammuller1
Verifying Multicast-Based Security Protocols Using the Inductive Method
Case Splitting in an Automatic Theorem Prover for Real-Valued Special Functions