AbstractThe aim is to apply string-rewriting methods to compute left Kan extensions, or, equivalently, induced actions of monoids, categories, groups or groupoids. This allows rewriting methods to be applied to a greater range of situations and examples than before. The data for the rewriting is called a Kan extension presentation. The paper has its origins in earlier work by Carmody and Walters who gave an algorithm for computing left Kan extensions based on extending the Todd–Coxeter procedure, an algorithm only applicable when the induced action is finite. The current work, in contrast, gives information even when the induced action is infinite
This paper develops a formal string diagram language for monoidal closed categories. Previous work h...
AbstractFinite string-rewriting systems can be used to present monoids and groups. In general, these...
In this paper, we formalize precisely the sense in which the application of a cellular automaton to ...
AbstractThe aim is to apply string-rewriting methods to compute left Kan extensions, or, equivalentl...
AbstractWe describe a new extension of the Todd–Coxeter algorithm adapted to computing left Kan exte...
AbstractKan extensions over the category of Sets provide a unifying framework for computation of gro...
This thesis concentrates on the development and application of Groebner bases methods to a range of ...
AbstractWe introduce a generalization of the Todd-Coxeter procedure for the enumeration of cosets. T...
The Kan package was originally implemented in 1997 using the GAP 3 language, to compute induced acti...
Abstract. Many program optimisations involve transforming a pro-gram in direct style to an equivalen...
AbstractIn this paper we show how string rewriting methods can be applied to give a new method of co...
Many program optimisations involve transforming a program in direct style to an equivalent program i...
Abstract. String rewriting systems have proved very useful to study monoids. In good cases, they giv...
Abstract. String rewriting systems have proved very useful to study monoids. In good cases, they giv...
One way of interpreting a left Kan extension is as taking a kind of “partial colimit”, whereby one r...
This paper develops a formal string diagram language for monoidal closed categories. Previous work h...
AbstractFinite string-rewriting systems can be used to present monoids and groups. In general, these...
In this paper, we formalize precisely the sense in which the application of a cellular automaton to ...
AbstractThe aim is to apply string-rewriting methods to compute left Kan extensions, or, equivalentl...
AbstractWe describe a new extension of the Todd–Coxeter algorithm adapted to computing left Kan exte...
AbstractKan extensions over the category of Sets provide a unifying framework for computation of gro...
This thesis concentrates on the development and application of Groebner bases methods to a range of ...
AbstractWe introduce a generalization of the Todd-Coxeter procedure for the enumeration of cosets. T...
The Kan package was originally implemented in 1997 using the GAP 3 language, to compute induced acti...
Abstract. Many program optimisations involve transforming a pro-gram in direct style to an equivalen...
AbstractIn this paper we show how string rewriting methods can be applied to give a new method of co...
Many program optimisations involve transforming a program in direct style to an equivalent program i...
Abstract. String rewriting systems have proved very useful to study monoids. In good cases, they giv...
Abstract. String rewriting systems have proved very useful to study monoids. In good cases, they giv...
One way of interpreting a left Kan extension is as taking a kind of “partial colimit”, whereby one r...
This paper develops a formal string diagram language for monoidal closed categories. Previous work h...
AbstractFinite string-rewriting systems can be used to present monoids and groups. In general, these...
In this paper, we formalize precisely the sense in which the application of a cellular automaton to ...