High-Level Replacement Systems presented in [EHKP92] are an axiomatic categorical framework based on double-pushouts in order to unify replacement systems like grammars for different kinds of graphs and relational structures or other types of structures like algebraic specifications. Parallel High-Level-Replacement Systems are introduced to formalize parallel rewriting of these high-level structures. On one hand this concept generalizes and extends parallel graph grammars presentd in [EK76] by allowing other structures than graphs, on the other hand the kinds of derivation introduced in [EHKP92] for High-Level Replacement Systems are extended by different types of parallel derivation which are compared to each other in different dynamic par...
System verification in the broadest sense deals with those semantic properties that can be decided...
Graphs and term graphs have proved strikingly flexible and expressive in modeling and specifying dis...
Abstract. In this paper we introduce the categorical framework for rule-based transformations of hig...
High-level replacement systems are an axiomatic categorical framework based on double-pushouts in or...
Abstract The general idea of high-level replacement systems is to generalize the concept of graph tr...
AbstractThe general idea of high-level replacement systems is to generalize the concept of graph tra...
AbstractHigh Level Replacement Systems generalize the concept of graph transformation systems from g...
The concept of algebraic high-level net transformation systems combines two important lines of resea...
AbstractParallel and distributed derivations are introduced and studied in the single-pushout approa...
Adhesive high-level replacement (HLR) systems are introduced as a new categorical framework for grap...
Adhesive high-level replacement (HLR) categories and systems are introduced as a new categorical fra...
AbstractThis paper is based on two general concepts. The first one is a generic component framework ...
AbstractAdhesive high-level replacement (HLR) systems have been recently established as a suitable c...
Adhesive high-level replacement (HLR) systems have been recently introduced as a new categorical fra...
Adhesive high-level replacement (HLR) systems have been recently established as a suitable categoric...
System verification in the broadest sense deals with those semantic properties that can be decided...
Graphs and term graphs have proved strikingly flexible and expressive in modeling and specifying dis...
Abstract. In this paper we introduce the categorical framework for rule-based transformations of hig...
High-level replacement systems are an axiomatic categorical framework based on double-pushouts in or...
Abstract The general idea of high-level replacement systems is to generalize the concept of graph tr...
AbstractThe general idea of high-level replacement systems is to generalize the concept of graph tra...
AbstractHigh Level Replacement Systems generalize the concept of graph transformation systems from g...
The concept of algebraic high-level net transformation systems combines two important lines of resea...
AbstractParallel and distributed derivations are introduced and studied in the single-pushout approa...
Adhesive high-level replacement (HLR) systems are introduced as a new categorical framework for grap...
Adhesive high-level replacement (HLR) categories and systems are introduced as a new categorical fra...
AbstractThis paper is based on two general concepts. The first one is a generic component framework ...
AbstractAdhesive high-level replacement (HLR) systems have been recently established as a suitable c...
Adhesive high-level replacement (HLR) systems have been recently introduced as a new categorical fra...
Adhesive high-level replacement (HLR) systems have been recently established as a suitable categoric...
System verification in the broadest sense deals with those semantic properties that can be decided...
Graphs and term graphs have proved strikingly flexible and expressive in modeling and specifying dis...
Abstract. In this paper we introduce the categorical framework for rule-based transformations of hig...