Typed Lambda Calculi and Applications [electronic resource] : 4th International Conference, TLCA’99 L’Aquila, Italy, April 7–9, 1999 Proceedings / edited by Jean-Yves Girard.
Material type:
TextSeries: Lecture Notes in Computer Science ; 1581Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg, 1999Description: VIII, 404 p. online resourceContent type: - text
- computer
- online resource
- 9783540489597
- 005.131 23
- QA8.9-QA10.3
E-BOOKS
| Home library | Call number | Materials specified | URL | Status | Date due | Barcode | |
|---|---|---|---|---|---|---|---|
| IMSc Library | Link to resource | Available | EBK6620 |
Invited Demonstration -- The Coordination Language Facility and Applications -- AnnoDomini in Practice: A Type-Theoretic Approach to the Year 2000 Problem -- Contributions -- Modules in Non-commutative Logic -- Elementary Complexity and Geometry of Interaction -- Quantitative Semantics Revisited -- Total Functionals and Well-Founded Strategies -- Counting a Type’s Principal Inhabitants -- Useless-Code Detection and Elimination for PCF with Algebraic Data Types -- Every Unsolvable ? Term has a Decoration -- Game Semantics for Untyped ???-Calculus -- A Finite Axiomatization of Inductive-Recursive Definitions -- Lambda Definability with Sums via Grothendieck Logical Relations -- Explicitly Typed ??-Calculus for Polymorphism and Call-by-Value -- Soundness of the Logical Framework for Its Typed Operational Semantic -- Logical Predicates for Intuitionistic Linear Type Theories -- Polarized Proof-Nets: Proof-Nets for LC -- Call-by-Push-Value: A Subsuming Paradigm -- A Study of Abramsky’s Linear Chemical Abstract Machine -- Resource Interpretations, Bunched Implications and the ??-Calculus (Preliminary Version) -- A Curry-Howard Isomorphism for Compilation and Program Execution -- Natural Deduction for Intuitionistic Non-commutative Linear Logic -- A Logic for Abstract Data Types as Existential Types -- Characterising Explicit Substitutions which Preserve Termination -- Explicit Environments -- Consequences of Jacopini’s Theorem: Consistent Equalities and Equations -- Strong Normalisation of Cut-Elimination in Classical Logic -- Pure Type Systems with Subtyping.
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