This paper develops a formal string diagram language for monoidal closed categories. Previous work has shown that string diagrams for freely generated symmetric monoidal categories can be viewed as hypergraphs with interfaces, and the axioms of these categories can be realized by rewriting systems. This work proposes hierarchical hypergraphs as a suitable formalization of string diagrams for monoidal closed categories. We then show double pushout rewriting captures the axioms of these closed categories
This work is about diagrammatic languages, how they can be represented, and what they in turn can be...
In this paper we adapt previous work on rewriting string diagrams using hypergraphs to the case wher...
In this paper, we address the problem of proving confluence for string diagram rewriting, which was ...
This paper develops a formal string diagram language for monoidal closed categories. Previous work h...
String diagrams are a powerful and intuitive graphical syntax for terms of symmetric monoidal catego...
We enhance the calculus of string diagrams for monoidal categories with hierarchical features in ord...
String diagrams constitute an intuitive and expressive graphical syntax that has found application i...
String diagrams provide a convenient graphical framework which may be used for equational reasoning...
We introduce cartographer, a tool for editing and rewriting string diagrams of symmetric monoidal ca...
We study rewriting for equational theories in the context of symmetric monoidal categories where the...
String diagrams are a powerful and intuitive graphical syntax, originating in theoretical physics an...
We study rewriting for equational theories in the context of symmetric monoidal categories where the...
Symmetric monoidal categories have become ubiquitous as a formal environment for the analysis of com...
Formalised in the study of symmetric monoidal categories, string diagrams are a graphical syntax tha...
We introduce cartographer, a tool for editing and rewriting string diagrams of symmetric monoidal ca...
This work is about diagrammatic languages, how they can be represented, and what they in turn can be...
In this paper we adapt previous work on rewriting string diagrams using hypergraphs to the case wher...
In this paper, we address the problem of proving confluence for string diagram rewriting, which was ...
This paper develops a formal string diagram language for monoidal closed categories. Previous work h...
String diagrams are a powerful and intuitive graphical syntax for terms of symmetric monoidal catego...
We enhance the calculus of string diagrams for monoidal categories with hierarchical features in ord...
String diagrams constitute an intuitive and expressive graphical syntax that has found application i...
String diagrams provide a convenient graphical framework which may be used for equational reasoning...
We introduce cartographer, a tool for editing and rewriting string diagrams of symmetric monoidal ca...
We study rewriting for equational theories in the context of symmetric monoidal categories where the...
String diagrams are a powerful and intuitive graphical syntax, originating in theoretical physics an...
We study rewriting for equational theories in the context of symmetric monoidal categories where the...
Symmetric monoidal categories have become ubiquitous as a formal environment for the analysis of com...
Formalised in the study of symmetric monoidal categories, string diagrams are a graphical syntax tha...
We introduce cartographer, a tool for editing and rewriting string diagrams of symmetric monoidal ca...
This work is about diagrammatic languages, how they can be represented, and what they in turn can be...
In this paper we adapt previous work on rewriting string diagrams using hypergraphs to the case wher...
In this paper, we address the problem of proving confluence for string diagram rewriting, which was ...