AbstractResults are presented which show precise ways in which recursion rests on very simple computational bases which do not support diagonalization. A method based on recursion and making no use of diagonalization is given for proving lower bounds on computational complexity. Thus the intractability of computational problems such as Presburger arithmetic does not depend on diagonalization
AbstractWe prove easy recursion-theoretic results which have as corollaries generalizations of exist...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
In this note we propose a model for unbounded nondeterministic computation which provides a very nat...
AbstractResults are presented which show precise ways in which recursion rests on very simple comput...
By means of the definition of predicative recursion, we introduce a programming language that provid...
International audiencePredicative analysis of recursion schema is a method to characterize complexit...
Starting from the definitions of predicative recursion and constructive diagonalization, we recall o...
We provide machine-independent characterizations of some complexity classes, over an arbitrary struc...
International audiencePrimitive recursion can be defined on words instead of natural numbers. Up to ...
The purpose of this thesis is to give a "foundational" characterization of some common com...
There are several ways to understand computability over first-order structures. We may admit functio...
In the previous article1 we discussed some basic ideas in theoretical computer science like decision...
AbstractThe decision problem for the theory of integers under addition, or “Presburger Arithmetic,” ...
Decidability of the problems of unboundedness and simultaneous unboundedness (aka. the diagonal prob...
Our goal is to approach the classes of computational complexity P, NP, and Pspace in a recursion-the...
AbstractWe prove easy recursion-theoretic results which have as corollaries generalizations of exist...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
In this note we propose a model for unbounded nondeterministic computation which provides a very nat...
AbstractResults are presented which show precise ways in which recursion rests on very simple comput...
By means of the definition of predicative recursion, we introduce a programming language that provid...
International audiencePredicative analysis of recursion schema is a method to characterize complexit...
Starting from the definitions of predicative recursion and constructive diagonalization, we recall o...
We provide machine-independent characterizations of some complexity classes, over an arbitrary struc...
International audiencePrimitive recursion can be defined on words instead of natural numbers. Up to ...
The purpose of this thesis is to give a "foundational" characterization of some common com...
There are several ways to understand computability over first-order structures. We may admit functio...
In the previous article1 we discussed some basic ideas in theoretical computer science like decision...
AbstractThe decision problem for the theory of integers under addition, or “Presburger Arithmetic,” ...
Decidability of the problems of unboundedness and simultaneous unboundedness (aka. the diagonal prob...
Our goal is to approach the classes of computational complexity P, NP, and Pspace in a recursion-the...
AbstractWe prove easy recursion-theoretic results which have as corollaries generalizations of exist...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
In this note we propose a model for unbounded nondeterministic computation which provides a very nat...