summary:Algorithmic nets (or flow diagrams) are a generalization of logical nets. They are finite, oriented and acyclic graphs or multigraphs with labelled vertices and edges. Certain total orderings of their vertices are called courses (or programs). The following measures of complexity of a course (together with certain chromatic decomposition of certain interval graph) are introduced: its length is the number of its vertices; its width is the maximal degree of a complete subgraph in the interval graph; its capacity of storage is the number of elements of the decomposition and the non-efficiencies of its scopes or of its addresses
At its core, much of Computational Complexity is concerned with combinatorial objects and structures...
Nilpotent adjacency matrix methods are employed to enumerate $k$-cycles in simple graphs on $n$ vert...
We survey the current state of knowledge concerning the computation of Boolean functions by networks...
summary:Algorithmic nets (or flow diagrams) are a generalization of logical nets. They are finite, o...
summary:The scope width of an algorithmic net without cycles $N$ is the integer $scwi^*(N)=min_{P\in...
This paper investigates the influence of cycles in a logical net upon the complexity of its behavior...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
This paper investigates the influence of cycles in a logical net upon the complexity of its behavior...
AbstractThe complexity of the computation of recursive programs by the combinator reduction machine ...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
Various computational models (such as machines and combinational logic networks) induce various and,...
The extent to which a set of related graph-theoretic properties can be used to accont for the superl...
A computation consists of algorithm of basic operations. When you consider an algorithm, you assume,...
Thesis (Ph. D.)--University of Rochester. Dept. of Computer Science, 2004. Simultaneously published...
AbstractAn attempt is made to introduce the non-expert reader to the many aspects of a relatively ne...
At its core, much of Computational Complexity is concerned with combinatorial objects and structures...
Nilpotent adjacency matrix methods are employed to enumerate $k$-cycles in simple graphs on $n$ vert...
We survey the current state of knowledge concerning the computation of Boolean functions by networks...
summary:Algorithmic nets (or flow diagrams) are a generalization of logical nets. They are finite, o...
summary:The scope width of an algorithmic net without cycles $N$ is the integer $scwi^*(N)=min_{P\in...
This paper investigates the influence of cycles in a logical net upon the complexity of its behavior...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
This paper investigates the influence of cycles in a logical net upon the complexity of its behavior...
AbstractThe complexity of the computation of recursive programs by the combinator reduction machine ...
Computational Complexity is concerned with the resources that are required for algorithms to detect ...
Various computational models (such as machines and combinational logic networks) induce various and,...
The extent to which a set of related graph-theoretic properties can be used to accont for the superl...
A computation consists of algorithm of basic operations. When you consider an algorithm, you assume,...
Thesis (Ph. D.)--University of Rochester. Dept. of Computer Science, 2004. Simultaneously published...
AbstractAn attempt is made to introduce the non-expert reader to the many aspects of a relatively ne...
At its core, much of Computational Complexity is concerned with combinatorial objects and structures...
Nilpotent adjacency matrix methods are employed to enumerate $k$-cycles in simple graphs on $n$ vert...
We survey the current state of knowledge concerning the computation of Boolean functions by networks...