AbstractThe complexity of the computation of recursive programs by the combinator reduction machine is studied. The number of the reduction steps in compared between the two models of computation. The main theorem states that the time required by the reduction machine is linear in that of the program scheme. The coefficient of the linearity was shown to be O(n2), where n is the maximal number of variables of the functions being used. For the analysis of the combinator codes, the notion of extended combinator code is introduced
In this paper, the methods of recursive function theory are used to study the size (or cost or compl...
This thesis is concerned with analysing the impact of nesting (restricted) control structures in pro...
What is an algorithm and what is its complexity? + An algorithm takes Inputs and produces Outputs + ...
AbstractThe complexity of the computation of recursive programs by the combinator reduction machine ...
summary:Algorithmic nets (or flow diagrams) are a generalization of logical nets. They are finite, o...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
AbstractThe main goal of this paper is to compare recursive algorithms such as Turing machines with ...
The symbolic computations of recursive programmes were investigated with the aim of study of complex...
Recent studies of computational complexity have focused on “axioms” which characterize the “difficul...
We are concerned with programs for computing functions, and the running times of these programs as m...
The main goal of this paper is to compare recursive algorithms such as Turing machines with such sup...
In this paper we examine the minimal-program complexity (i.e., the length of a shortest program for ...
AbstractAn attempt is made to introduce the non-expert reader to the many aspects of a relatively ne...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
AbstractThis is a tutorial introduction to the literature on parallel computers and algorithms that ...
In this paper, the methods of recursive function theory are used to study the size (or cost or compl...
This thesis is concerned with analysing the impact of nesting (restricted) control structures in pro...
What is an algorithm and what is its complexity? + An algorithm takes Inputs and produces Outputs + ...
AbstractThe complexity of the computation of recursive programs by the combinator reduction machine ...
summary:Algorithmic nets (or flow diagrams) are a generalization of logical nets. They are finite, o...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
AbstractThe main goal of this paper is to compare recursive algorithms such as Turing machines with ...
The symbolic computations of recursive programmes were investigated with the aim of study of complex...
Recent studies of computational complexity have focused on “axioms” which characterize the “difficul...
We are concerned with programs for computing functions, and the running times of these programs as m...
The main goal of this paper is to compare recursive algorithms such as Turing machines with such sup...
In this paper we examine the minimal-program complexity (i.e., the length of a shortest program for ...
AbstractAn attempt is made to introduce the non-expert reader to the many aspects of a relatively ne...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
AbstractThis is a tutorial introduction to the literature on parallel computers and algorithms that ...
In this paper, the methods of recursive function theory are used to study the size (or cost or compl...
This thesis is concerned with analysing the impact of nesting (restricted) control structures in pro...
What is an algorithm and what is its complexity? + An algorithm takes Inputs and produces Outputs + ...