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https://doi.org/10.1007/978-3-662-01997-9lar to a . loop for graph transformation rules by consolidating multiple applications of rules depending on how many rule applications are available at transformation time. TGGs are a well-known technique used to specify bidirectional model transformation, where consistency is described via triple r

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Polymorphic Sesqui-Pushout Graph Rewritingry for rule composition and decomposition is elaborated on an abstract categorical level. The results are applied to model rule extension and type dependent rule application. This extension mechanism qualifies SqPO – with its very useful copy mechanism for unknown contexts – as a modelling technique

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AGREE – Algebraic Graph Rewriting with Controlled Embeddingections with the context graph where it is embedded. But there are applications in which it is desirable to specify different embeddings. For example when cloning an item, there may be a need to handle the original and the copy in different ways. We propose a conservative extension of classical alge

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Proving Termination of Graph Transformation Systems Using Weighted Type Graphs over Semiringsralize this technique by adapting it to graph rewriting instead of string rewriting and by generalizing to ordered semirings. In?this way we obtain a framework which includes the tropical and arctic type graphs of [.] and a new variant of arithmetic type graphs. These type graphs can be used to assi

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