International audienceWe introduce a new approach to implicit complexity in linear logic, inspired by functional database query languages and using recent developments in effective denotational semantics of polymorphism. We give the first sub-polynomial upper bound in a type system with impredicative polymorphism; adding restrictions on quantifiers yields a characterization of logarithmic space, for which extensional completeness is established via descriptive complexity
We present an algebraic characterization of the complexity classes Logspace and NLogspace, using an ...
During the last forty years logics over nite structures have become a central pillar for studying th...
The complexity classes P/log and Full-P/log, corresponding to the two standard forms of logarithmic ...
International audienceWe introduce a new approach to implicit complexity in linear logic, inspired b...
We introduce a new approach to implicit complexity in linear logic, inspired by functional database ...
Many applications of denotational semantics, such as higher-order model checking or the complexity o...
Abstract. We present an algebraic view on logic programming, related to proof theory and more specif...
We identify two new big clusters of proof complexity measures equivalent up to polynomial and log n ...
We refine the techniques of Beigel, Gill, Hertrampf (BGH90) who investigated polynomial time countin...
. We refine the techniques of Beigel, Gill, Hertrampf [4] who investigated polynomial time counting ...
A number of complexity classes, most notably ptime, have been characterised by sub-systems of linear...
Inf-Datalog extends the usual least fixpoint semantics of Datalog with greatest fixpoint semantics...
We present applicative theories of words corresponding to weak, and especially logarithmic, complexi...
Accepté pour publication dans le numéro spécial consacré à la complexité implicite de Information & ...
Motivated by the question of how to define an analog of interactive proofs in the setting of logarit...
We present an algebraic characterization of the complexity classes Logspace and NLogspace, using an ...
During the last forty years logics over nite structures have become a central pillar for studying th...
The complexity classes P/log and Full-P/log, corresponding to the two standard forms of logarithmic ...
International audienceWe introduce a new approach to implicit complexity in linear logic, inspired b...
We introduce a new approach to implicit complexity in linear logic, inspired by functional database ...
Many applications of denotational semantics, such as higher-order model checking or the complexity o...
Abstract. We present an algebraic view on logic programming, related to proof theory and more specif...
We identify two new big clusters of proof complexity measures equivalent up to polynomial and log n ...
We refine the techniques of Beigel, Gill, Hertrampf (BGH90) who investigated polynomial time countin...
. We refine the techniques of Beigel, Gill, Hertrampf [4] who investigated polynomial time counting ...
A number of complexity classes, most notably ptime, have been characterised by sub-systems of linear...
Inf-Datalog extends the usual least fixpoint semantics of Datalog with greatest fixpoint semantics...
We present applicative theories of words corresponding to weak, and especially logarithmic, complexi...
Accepté pour publication dans le numéro spécial consacré à la complexité implicite de Information & ...
Motivated by the question of how to define an analog of interactive proofs in the setting of logarit...
We present an algebraic characterization of the complexity classes Logspace and NLogspace, using an ...
During the last forty years logics over nite structures have become a central pillar for studying th...
The complexity classes P/log and Full-P/log, corresponding to the two standard forms of logarithmic ...