Handbook of Graph Grammars and Computing by Graph Transformation 1997
DOI: 10.1142/9789812384720_0004
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Algebraic Approaches to Graph Transformation – Part Ii: Single Pushout Approach and Comparison With Double Pushout Approach

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Cited by 204 publications
(142 citation statements)
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“…We will first define a family of categories of graphs and graph morphisms, being as general as possible by defining graph structures [5], which include different forms of graphs such as directed graphs and hypergraphs. The simplest graph structure signature has two sorts: node and edge and two operator symbols s, t ∈ OP edge,node standing for "source" and "target".…”
Section: The Dpo Approach To Graph Rewritingmentioning
confidence: 99%
“…We will first define a family of categories of graphs and graph morphisms, being as general as possible by defining graph structures [5], which include different forms of graphs such as directed graphs and hypergraphs. The simplest graph structure signature has two sorts: node and edge and two operator symbols s, t ∈ OP edge,node standing for "source" and "target".…”
Section: The Dpo Approach To Graph Rewritingmentioning
confidence: 99%
“…SPO is capable of removing nodes and their incident edges from the graph, including dangling edges [20]. Algebraic approaches can be extended by additional application conditions, such as existence and non-existence of certain nodes and edges [21], as well as conditions that are repeated frequently in the original graph and known as nested conditions [22].…”
Section: Prov Graph Transformation System (Prov-gts)mentioning
confidence: 99%
“…If G =⇒ r H, one says that G directly derives H by applying r. There are many possibilities to choose rules and their applications. Types of rules may vary from the more restrictive ones, like edge replacement [4] or node replacement [8], to the more general ones, like double-pushout rules [2], single-pushout rules [6], or PROGRES rules [17].…”
Section: Rule Basesmentioning
confidence: 99%