https://lipn.univ-paris13.fr/TLLA/2024/

Linear Logic is not only a proof-theoretical tool to analyze or
control the use of resources in logic and computation. It is also a
corpus of tools, approaches, and methodologies (proof nets,
exponential decomposition, geometry of interaction, coherent spaces,
relational models, etc.) that, even if developed for studying Linear
Logic syntax and semantics, have been applied in several other fields
(analysis of lambda-calculus computations, game semantics, computational
complexity, program verification, etc.).

The TLLA international workshop aims at bringing together researchers
working on Linear Logic or applying it or its tools. The main goal is
to present and discuss trends in the research on Linear Logic and its
applications by means of tutorials, invited talks, open discussions,
and contributed talks.

The purpose is to gather researchers interested in the connections
between Linear Logic and various topics such as

* theory of programming languages
* games and languages
* proof theory
* categories and algebra
* implicit computational complexity
* parallelism and concurrency
* quantum and probabilistic computing
* models of computation
* connections with combinatorics
* functional analysis and operator algebras
* philosophy of logic and mathematics
* linguistics

* Submission deadline: 15 May 2024
* Notification to authors: 25 May 2024
* Final versions due: 31 May 2024

* Workshop date: 8-9 July 2024

TBA

* Farzaneh Derakhshan, Illinois Institute of Technology, US
* Amy Felty, University of Ottawa, Canada
* Zeinab Galal, Università di Bologna, Italy
* Willem Heijltjes, University of Bath, UK
* Delia Kesner, Université Paris Cité, France
* Federico Olimpieri, Université d'Aix-Marseille, France
* Jean-Simon Pacaud Lemay, Macquarie University, Australia
* Paolo Pistone, Université Lyon 1, France (chair)

* Thomas Ehrhard, CNRS - Université Paris Cité, France
* Stefano Guerrini, Université Sorbonne Paris Nord, France
* Lorenzo Tortora de Falco, Università Roma Tre, Italy