Typed Lambda Calculi and Applications

Prof. Dr. Martin Hofmann, lehrt an der Ludwig-Maximilians-Universität München, Institut für Informatik, Theoretische Informatik, Germany.

Termination and Productivity Checking with Continuous Types.- Derivatives of Containers.- Max-Plus Quasi-interpretations.- Inductive Types in the Calculus of Algebraic Constructions.- On Strong Normalization in the Intersection Type Discipline.- Relative Definability and Models of Unary PCF.- Principal Typing in Elementary Affine Logic.- A Logical Framework with Dependently Typed Records.- A Sound and Complete CPS-Translation for ??-Calculus.- Abstraction Barrier-Observing Relational Parametricity.- Encoding of the Halting Problem into the Monster Type and Applications.- Well-Going Programs Can Be Typed.- Parameterizations and Fixed-Point Operators on Control Categories.- Functional In-Place Update with Layered Datatype Sharing.- A Fully Abstract Bidomain Model of Unary FPC.- On a Semantic Definition of Data Independence.- Nondeterministic Light Logics and NP-Time.- Polarized Proof Nets with Cycles and Fixpoints Semantics.- Observational Equivalence and Program Extraction in the Coq Proof Assistant.- Permutative Conversions in Intuitionistic Multiary Sequent Calculi with Cuts.- A Universal Embedding for the Higher Order Structure of Computational Effects.