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
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
AbstractWe establish linear lower bounds for the complexity of non-trivial, primitive recursive algo...
AbstractWe derive new fixed-point theorems for subrecursive classes, together with a theorem on the ...
AbstractResults are presented which show precise ways in which recursion rests on very simple comput...
Starting from the definitions of predicative recursion and constructive diagonalization, we recall o...
By means of the definition of predicative recursion, we introduce a programming language that provid...
The diagonalization technique was invented by Georg Cantor to show that there are more real numbers ...
AbstractWe prove easy recursion-theoretic results which have as corollaries generalizations of exist...
Determining the computational complexity of problems is a large area of study. It seeks to separate ...
International audiencePredicative analysis of recursion schema is a method to characterize complexit...
We prove that the statement there is a k such that for every f there is a k-bounded diagonally non-...
AbstractThe decision problem for the theory of integers under addition, or “Presburger Arithmetic,” ...
We prove that the statement “there is a k such that for every f there is a k-bounded diagonally nonr...
In this lecture and the next one, we discuss two types of results that are related by the technique ...
Diagonalization is a powerful technique in recursion the-ory and in computational complexity [2]. Th...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
AbstractWe establish linear lower bounds for the complexity of non-trivial, primitive recursive algo...
AbstractWe derive new fixed-point theorems for subrecursive classes, together with a theorem on the ...
AbstractResults are presented which show precise ways in which recursion rests on very simple comput...
Starting from the definitions of predicative recursion and constructive diagonalization, we recall o...
By means of the definition of predicative recursion, we introduce a programming language that provid...
The diagonalization technique was invented by Georg Cantor to show that there are more real numbers ...
AbstractWe prove easy recursion-theoretic results which have as corollaries generalizations of exist...
Determining the computational complexity of problems is a large area of study. It seeks to separate ...
International audiencePredicative analysis of recursion schema is a method to characterize complexit...
We prove that the statement there is a k such that for every f there is a k-bounded diagonally non-...
AbstractThe decision problem for the theory of integers under addition, or “Presburger Arithmetic,” ...
We prove that the statement “there is a k such that for every f there is a k-bounded diagonally nonr...
In this lecture and the next one, we discuss two types of results that are related by the technique ...
Diagonalization is a powerful technique in recursion the-ory and in computational complexity [2]. Th...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
AbstractWe establish linear lower bounds for the complexity of non-trivial, primitive recursive algo...
AbstractWe derive new fixed-point theorems for subrecursive classes, together with a theorem on the ...