We investigate an imperative and a functional programming language. The computational power of fragments of these languages induce two hierarchies of com-plexity classes. Our first main theorem says that these hierarchies match, level by level, a complexity-theoretic alternating space-time hierarchy known from the literature. Our second main theorems says that a slightly different complexity-theoretic hierarchy (the Goerdt-Seidl hierarchy) also can be captured by hierarchies induced by fragments of the programming languages. Well known complexity classes like logspace, linspace, p, pspace, etc., occur in the hierarchies
none1noWe address computational complexity writing polymorphic functions between finite types (i.e.,...
AbstractWe show how Abstract Complexity Theory is related to the degrees of unsolvability and develo...
AbstractHigher type primitive recursive definitions (also known as Gödel's system T) defining first-...
We introduce an imperative programming language equipped with variables of higher types. Fragments o...
We introduce two hierarchies of unknown ordinal height. The hierarchies are induced by natural fragm...
Abstract. We introduce a hierarchy of fast-growing complexity classes and show its suitability for c...
During the last few years, unprecedented programs has been made in structural complexity theory; cla...
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International audienceWe introduce a hierarchy of fast-growing complexity classes and show its suita...
ABSTRACT. The structural complexity of programming languages, and therefore of programs as well, can...
AbstractThis paper gives some new logical characterizations of the class of rudimentary languages in...
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AbstractA programming approach to computability and complexity theory yields more natural definition...
none1noWe address computational complexity writing polymorphic functions between finite types (i.e.,...
AbstractWe show how Abstract Complexity Theory is related to the degrees of unsolvability and develo...
AbstractHigher type primitive recursive definitions (also known as Gödel's system T) defining first-...
We introduce an imperative programming language equipped with variables of higher types. Fragments o...
We introduce two hierarchies of unknown ordinal height. The hierarchies are induced by natural fragm...
Abstract. We introduce a hierarchy of fast-growing complexity classes and show its suitability for c...
During the last few years, unprecedented programs has been made in structural complexity theory; cla...
We argue that there is a link between implicit computational complexity theory and the theory of rev...
This master thesis investigate space complexity theory, with the motivation of developing a degree t...
this paper a series of languages adequate for expressing exactly those properties checkable in a ser...
International audienceWe introduce a hierarchy of fast-growing complexity classes and show its suita...
ABSTRACT. The structural complexity of programming languages, and therefore of programs as well, can...
AbstractThis paper gives some new logical characterizations of the class of rudimentary languages in...
This paper gives an overview of subrecursive hierarchy theory as it relates to computational complex...
AbstractA programming approach to computability and complexity theory yields more natural definition...
none1noWe address computational complexity writing polymorphic functions between finite types (i.e.,...
AbstractWe show how Abstract Complexity Theory is related to the degrees of unsolvability and develo...
AbstractHigher type primitive recursive definitions (also known as Gödel's system T) defining first-...