AbstractThis paper is a survey of the results obtained in [9], where the basis to develop the DPO transformation of partial and total algebras of an arbitrary signature (type) were established. In particular, we describe here the gluing condition and the uniqueness condition for the corresponding categories of algebras, which are necessary and sufficient conditions to guarantee that a rule can be applied and the result of its application is unique (up to isomorphism)
The algebraic approaches to graph transformation are based on the concept of gluing of graphs, mode...
The paper proposes a variant of sesqui-pushout rewriting (SqPO) that allows one to develop the theor...
We show that every adhesive category gives rise to an associative algebra of rewriting rules induced...
AbstractThe single-pushout approach to graph transformation is extended to the algebraic transformat...
AbstractThe transformation of total graph structures has been studied from the algebraic point of vi...
AbstractThe single-pushout approach to graph transformation interprets a double-pushout transformati...
The transformation of total graph structures has been studied from the algebraic point of view over ...
this article is an algebraic characterization of the single-pushout transformation in the categories...
The single-pushout approach to graph transformation is extended to the algebraic transformation of...
The algebraic graph transformation approach originates in the so-called double pushout approach. The...
Different relationships between single-pushout rewriting of total and partial unary algebras are stu...
AbstractThe general idea of high-level replacement systems is to generalize the concept of graph tra...
The algebraic approaches to graph transformation are based on the concept of gluing of graphs, mode...
The elegance of the single-pushout (SPO) approach to graph transformations arises from substituting ...
Abstract The general idea of high-level replacement systems is to generalize the concept of graph tr...
The algebraic approaches to graph transformation are based on the concept of gluing of graphs, mode...
The paper proposes a variant of sesqui-pushout rewriting (SqPO) that allows one to develop the theor...
We show that every adhesive category gives rise to an associative algebra of rewriting rules induced...
AbstractThe single-pushout approach to graph transformation is extended to the algebraic transformat...
AbstractThe transformation of total graph structures has been studied from the algebraic point of vi...
AbstractThe single-pushout approach to graph transformation interprets a double-pushout transformati...
The transformation of total graph structures has been studied from the algebraic point of view over ...
this article is an algebraic characterization of the single-pushout transformation in the categories...
The single-pushout approach to graph transformation is extended to the algebraic transformation of...
The algebraic graph transformation approach originates in the so-called double pushout approach. The...
Different relationships between single-pushout rewriting of total and partial unary algebras are stu...
AbstractThe general idea of high-level replacement systems is to generalize the concept of graph tra...
The algebraic approaches to graph transformation are based on the concept of gluing of graphs, mode...
The elegance of the single-pushout (SPO) approach to graph transformations arises from substituting ...
Abstract The general idea of high-level replacement systems is to generalize the concept of graph tr...
The algebraic approaches to graph transformation are based on the concept of gluing of graphs, mode...
The paper proposes a variant of sesqui-pushout rewriting (SqPO) that allows one to develop the theor...
We show that every adhesive category gives rise to an associative algebra of rewriting rules induced...