International audienceIn this paper, we introduce the notion of expansion tree for linear logic. As in Miller's original work, we have a shallow reading of an expansion tree that corresponds to the conclusion of the proof, and a deep reading which is a formula that can be proved by propositional rules. We focus our attention to MLL2, and we also present a deep inference system for that logic. This allows us to give a syntactic proof to a version of Herbrand's theorem
International audienceThis two-parts paper offers a survey of linear logic and ludics, which were in...
A linear inference is a valid inequality of Boolean algebra in which each variable occurs at most on...
AbstractWe provide new correctness criteria for all fragments (multiplicative, exponential, additive...
International audienceIn this paper, we introduce the notion of expansion tree for linear logic. As ...
In this paper we introduce the notion of expansion tree for linear logic. As in Miller's original w...
International audienceThis paper is the second part of an introduction to linear logic and ludics, b...
This paper studies properties of the logic BV, which is an extension of multiplicative linear logic ...
We present a polymorphic linear lambda-calculus as a proof language for second-order intuitionistic ...
Expansion trees are defined as generalizations of Herbrand instances for formulas in a nonextensiona...
Abstract: We present a new form of Herbrand's theorem which is centered around structures calle...
A Multiplicative-Exponential Linear Logic (MELL) proof-structure can be expanded into a set of resou...
AbstractLinear Logic, we concisely write LL, has been introduced recently by Jean Yves Girard in The...
In this thesis we investigate certain structural refinements of multiplicative linear logic, obtaine...
We examine some combinatorial properties of parallel cut elimination in multiplicative linear logic ...
We introduce a new graphical representation for multiplicative and exponential linear logic proof-st...
International audienceThis two-parts paper offers a survey of linear logic and ludics, which were in...
A linear inference is a valid inequality of Boolean algebra in which each variable occurs at most on...
AbstractWe provide new correctness criteria for all fragments (multiplicative, exponential, additive...
International audienceIn this paper, we introduce the notion of expansion tree for linear logic. As ...
In this paper we introduce the notion of expansion tree for linear logic. As in Miller's original w...
International audienceThis paper is the second part of an introduction to linear logic and ludics, b...
This paper studies properties of the logic BV, which is an extension of multiplicative linear logic ...
We present a polymorphic linear lambda-calculus as a proof language for second-order intuitionistic ...
Expansion trees are defined as generalizations of Herbrand instances for formulas in a nonextensiona...
Abstract: We present a new form of Herbrand's theorem which is centered around structures calle...
A Multiplicative-Exponential Linear Logic (MELL) proof-structure can be expanded into a set of resou...
AbstractLinear Logic, we concisely write LL, has been introduced recently by Jean Yves Girard in The...
In this thesis we investigate certain structural refinements of multiplicative linear logic, obtaine...
We examine some combinatorial properties of parallel cut elimination in multiplicative linear logic ...
We introduce a new graphical representation for multiplicative and exponential linear logic proof-st...
International audienceThis two-parts paper offers a survey of linear logic and ludics, which were in...
A linear inference is a valid inequality of Boolean algebra in which each variable occurs at most on...
AbstractWe provide new correctness criteria for all fragments (multiplicative, exponential, additive...