This paper gives an overview of subrecursive hierarchy theory as it relates to computational complexity and applies some of the concepts to questions about the size of programs in subrecursive programming languages. The purpose is three-fold, to reveal in simple terms the workings of subrecursive hierarchies, to indicate new results in the area, and to point out ways that the fundamental ideas in hierarchy theory can lead to interesting questions about programming languages. A specific application yields new information about Blum's results on the size of programs and about the relationship between size and efficiency
We investigate an imperative and a functional programming language. The computational power of fragm...
AbstractThis is a survey of results about versions of fine hierarchies and many-one reducibilities t...
We define a call-by-value variant of G\uf6del\u2019s system T with references, and equip it with a l...
ABSTRACT. The structural complexity of programming languages, and therefore of programs as well, can...
Programming languages which express programs for all computable (recursive) functions are called uni...
Programming languages which express programs for all computable (recursive) functions are called uni...
In this paper, the methods of recursive function theory are used to study the size (or cost or compl...
The characterization of program structure is an elusive aspect of the theory of programming language...
During the last four years research on the lower level computational complexity has yielded a rich s...
Abstract. In this paper we study the MapReduce Class (MRC) defined by Karloff et al., which is a for...
A definition is proposed for a size measure to be used as a parameter for algorithm analysis in any ...
This volume presents four machine-independent theories of computational complexity, which have been ...
In this paper we study MapReduce computations from a complexity-theoretic perspective. First, we for...
Given a programming language operating on stacks, we introduce a syntactical measure mu such that, a...
AbstractA subrecursive indexing is a programming language or Gödel numbering for a class of total re...
We investigate an imperative and a functional programming language. The computational power of fragm...
AbstractThis is a survey of results about versions of fine hierarchies and many-one reducibilities t...
We define a call-by-value variant of G\uf6del\u2019s system T with references, and equip it with a l...
ABSTRACT. The structural complexity of programming languages, and therefore of programs as well, can...
Programming languages which express programs for all computable (recursive) functions are called uni...
Programming languages which express programs for all computable (recursive) functions are called uni...
In this paper, the methods of recursive function theory are used to study the size (or cost or compl...
The characterization of program structure is an elusive aspect of the theory of programming language...
During the last four years research on the lower level computational complexity has yielded a rich s...
Abstract. In this paper we study the MapReduce Class (MRC) defined by Karloff et al., which is a for...
A definition is proposed for a size measure to be used as a parameter for algorithm analysis in any ...
This volume presents four machine-independent theories of computational complexity, which have been ...
In this paper we study MapReduce computations from a complexity-theoretic perspective. First, we for...
Given a programming language operating on stacks, we introduce a syntactical measure mu such that, a...
AbstractA subrecursive indexing is a programming language or Gödel numbering for a class of total re...
We investigate an imperative and a functional programming language. The computational power of fragm...
AbstractThis is a survey of results about versions of fine hierarchies and many-one reducibilities t...
We define a call-by-value variant of G\uf6del\u2019s system T with references, and equip it with a l...