Term Rewriting and Applications: 17th International Conference, RTA 2006, Seattle, WA, USA, August 12-14, 2006, Proceedings: Lecture Notes in Computer Science, cartea 4098

FLoC Plenary Talk.- Formal Verification of Infinite State Systems Using Boolean Methods.- Session 1. Constraints and Optimization.- Solving Partial Order Constraints for LPO Termination.- Computationally Equivalent Elimination of Conditions.- On the Correctness of Bubbling.- Propositional Tree Automata.- Session 2. Equational Reasoning.- Generalizing Newman’s Lemma for Left-Linear Rewrite Systems.- Unions of Equational Monadic Theories.- Modular Church-Rosser Modulo.- Session 3. System Verification.- Hierarchical Combination of Intruder Theories.- Feasible Trace Reconstruction for Rewriting Approximations.- Invited Talk.- Rewriting Models of Boolean Programs.- Session 4. Lambda Calculus.- Syntactic Descriptions: A Type System for Solving Matching Equations in the Linear ?-Calculus.- A Terminating and Confluent Linear Lambda Calculus.- A Lambda-Calculus with Constructors.- Structural Proof Theory as Rewriting.- Session 5. Theorem Proving.- Checking Conservativity of Overloaded Definitions in Higher-Order Logic.- Certified Higher-Order Recursive Path Ordering.- Dealing with Non-orientable Equations in Rewriting Induction.- Session 6. System Descriptions.- TPA: Termination Proved Automatically.- RAPT: A Program Transformation System Based on Term Rewriting.- The CL-Atse Protocol Analyser.- Slothrop: Knuth-Bendix Completion with a Modern Termination Checker.- Invited Talk.- Automated Termination Analysis for Haskell: From Term Rewriting to Programming Languages.- Session 7. Termination.- Predictive Labeling.- Termination of String Rewriting with Matrix Interpretations.- Decidability of Termination for Semi-constructor TRSs, Left-Linear Shallow TRSs and Related Systems.- Proving Positive Almost Sure Termination Under Strategies.- Session 8. Higher-Order Rewriting andUnification.- A Proof of Finite Family Developments for Higher-Order Rewriting Using a Prefix Property.- Higher-Order Orderings for Normal Rewriting.- Bounded Second-Order Unification Is NP-Complete.