AbstractThis paper presents an exact correspondence in typing and dynamics between polarised linear logic and a typed π-calculus based on IO-typing. The respective incremental constraints, one on geometric structures of proof-nets and one based on types, precisely correspond to each other, leading to the exact correspondence of the respective formalisms as they appear in Olivier Laurent (2003) [27] (for proof-nets) and Kohei Honda et al. (2004) [24] (for the π-calculus)
AbstractWe propose and study a translation of a pi-calculus without sums nor recursion into an untyp...
AbstractWe study conditions for a concurrent construction of proof-nets in the framework of linear l...
AbstractWe present a correspondence type/effect system for authenticity in a π-calculus with polariz...
AbstractThis paper presents an exact correspondence in typing and dynamics between polarised linear ...
International audienceThis paper presents an exact correspondence in typing and dynamics between pol...
AbstractWe first define polarized proof-nets, an extension of MELL proof-nets for the polarized frag...
We define a notion of polarization in linear logic (LL) coming from the polarities of Jean-Yves Gira...
International audienceThe relations between the pi-calculus and logic have been less extensively stu...
We present a notion of sliced proof-nets for the polarized fragment of Linear Logic and a correspond...
This paper is a first step towards a study for a concurrent construction of proof-nets in the framew...
AbstractWe present a notion of sliced proof-nets for the polarized fragment of Linear Logic and a co...
This work describes a process algebraic interpretation of Proof-nets, which are the canonical object...
Coming from the study of linear logic and from the computational analysis of classical logic, the no...
To attack the problem of “computing with the additives”, we introduce a notion of sliced proof-net f...
We provide a system of polarized proof nets for the systems FILL − and BILL−. The sequent calculus f...
AbstractWe propose and study a translation of a pi-calculus without sums nor recursion into an untyp...
AbstractWe study conditions for a concurrent construction of proof-nets in the framework of linear l...
AbstractWe present a correspondence type/effect system for authenticity in a π-calculus with polariz...
AbstractThis paper presents an exact correspondence in typing and dynamics between polarised linear ...
International audienceThis paper presents an exact correspondence in typing and dynamics between pol...
AbstractWe first define polarized proof-nets, an extension of MELL proof-nets for the polarized frag...
We define a notion of polarization in linear logic (LL) coming from the polarities of Jean-Yves Gira...
International audienceThe relations between the pi-calculus and logic have been less extensively stu...
We present a notion of sliced proof-nets for the polarized fragment of Linear Logic and a correspond...
This paper is a first step towards a study for a concurrent construction of proof-nets in the framew...
AbstractWe present a notion of sliced proof-nets for the polarized fragment of Linear Logic and a co...
This work describes a process algebraic interpretation of Proof-nets, which are the canonical object...
Coming from the study of linear logic and from the computational analysis of classical logic, the no...
To attack the problem of “computing with the additives”, we introduce a notion of sliced proof-net f...
We provide a system of polarized proof nets for the systems FILL − and BILL−. The sequent calculus f...
AbstractWe propose and study a translation of a pi-calculus without sums nor recursion into an untyp...
AbstractWe study conditions for a concurrent construction of proof-nets in the framework of linear l...
AbstractWe present a correspondence type/effect system for authenticity in a π-calculus with polariz...