Several variants of high-level replacement (HLR) and adhesive cate-gories have been introduced in the literature as categorical frameworks for graph transformation and HLR systems based on the double pushout (DPO) approach. In addition to HLR, adhesive, and adhesive HLR categories sev-eral weak variants, especially weak adhesive HLR with horizontal and ver-tical variants, as well as partial variants, including partial map adhesive and partial VK square adhesive categories are reviewed and related to each other. We propose as weakest version the class of vertical weak adhesive HLR cate-gories, shortM-adhesive categories, which are still sufficient to obtain most of the main results for graph transformation and HLR systems. The results in thi...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
The recent interest in bisimulation congruences for reduction systems, stimulated by the research on...
Several variants of high-level replacement (HLR) and adhesive cate-gories have been introduced in th...
Several variants of high-level replacement (HLR) and adhesive categories have been introduced in the...
Adhesive high-level replacement (HLR) systems are introduced as a new categorical framework for grap...
Adhesive high-level replacement (HLR) systems have been recently introduced as a new categorical fra...
Adhesive high-level replacement (HLR) categories and systems are introduced as a new categorical fra...
formation, EATCS Monographs, Springer, 2006), adhesive high-level replacement (HLR) categories and s...
Abstract. In this paper we introduce the categorical framework for rule-based transformations of hig...
Adhesive high-level replacement (HLR) systems have been recently introduced as a new categorical fr...
Adhesive high-level replacement (HLR) systems have been recently established as a suitable categoric...
AbstractAdhesive high-level replacement (HLR) systems have been recently established as a suitable c...
AbstractThe recent interest in bisimulation congruences for reduction systems, stimulated by the res...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
The recent interest in bisimulation congruences for reduction systems, stimulated by the research on...
Several variants of high-level replacement (HLR) and adhesive cate-gories have been introduced in th...
Several variants of high-level replacement (HLR) and adhesive categories have been introduced in the...
Adhesive high-level replacement (HLR) systems are introduced as a new categorical framework for grap...
Adhesive high-level replacement (HLR) systems have been recently introduced as a new categorical fra...
Adhesive high-level replacement (HLR) categories and systems are introduced as a new categorical fra...
formation, EATCS Monographs, Springer, 2006), adhesive high-level replacement (HLR) categories and s...
Abstract. In this paper we introduce the categorical framework for rule-based transformations of hig...
Adhesive high-level replacement (HLR) systems have been recently introduced as a new categorical fr...
Adhesive high-level replacement (HLR) systems have been recently established as a suitable categoric...
AbstractAdhesive high-level replacement (HLR) systems have been recently established as a suitable c...
AbstractThe recent interest in bisimulation congruences for reduction systems, stimulated by the res...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
We introduce adhesive categories, which are categories with structure ensuring that pushouts along m...
The recent interest in bisimulation congruences for reduction systems, stimulated by the research on...