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M. Bauderon. Infinite hypergraph II, systems of recursive equations. TCS 103, pages 165--190, 1992.

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Semi-Groups Acting on Context-Free Graphs - Sénizergues   (Correct)

....is closely related to the notion of pushdown automaton) appears in several fields of theoretical computer science: originally in the frontier between formal language theory and combinatorial group theory ( Ani71, MS83, MS85] see [BB91, p. 95 100] for a survey) but also in algebraic graph theory ([Bau91, Bau92], see [Cou90a] for a survey) in model theory ( Cou89, Cou90b] see [Cou90a] for a survey) and in semantics of processes ( BBK87] Cau90a] CHS92] HJM94] see [Cau95] for a survey) The aim of this work is to study the structure of Hn Gamma where Gamma is a contextfree graph and H a group acting ....

M. Bauderon. Infinite hypergraph II, systems of recursive equations. TCS 103, pages 165--190, 1992.


Gamma(A) \equiv Gamma(B)? - Senizergues (1997)   (Correct)

....here, might have infinite in degree) This problem was raised in [Cau95] see Problem 6. 2 of this reference ) and in [Sti96] as the bisimulation problem for processes of type 1 ) Infinite graphs A wide class of graphs enjoying interesting decidability properties has been defined in [Cou89, Bau91, Bau92] (see [Cou90] for a survey) In particular it is known that the problem are Gamma; Gamma 0 isomorphic 00 is decidable for pairs Gamma; Gamma 0 of equational graphs. It seems quite natural to investigate whether the problem are Gamma; Gamma 0 bisimilar 00 is decidable for ....

M. Bauderon. Infinite hypergraph II, systems of recursive equations. TCS 103, pages 165--190, 1992.


Semi-Groups Acting on Context-Free Graphs - Sénizergues   (Correct)

....is closely related to the notion of pushdown automaton) appears in several fields of theoretical computer science: originally in the frontier between formal language theory and combinatorial group theory ( Ani71, MS83, MS85] see [BB91, p. 95 100] for a survey) but also in algebraic graph theory ([Bau91, Bau92], see [Cou90a] for a survey) in model theory ( Cou89, Cou90b] see [Cou90a] for a survey) and in semantics of processes ( BBK87] Cau90a] CHS92] HJM94] see [Cau95] for a survey) The aim of this work is to study the structure of Hn Gamma where Gamma is a contextfree graph and H a group acting ....

M. Bauderon. Infinite hypergraph II, systems of recursive equations. TCS 103, pages 165--190, 1992.


Node rewriting in graphs and hypergraphs: A categorical.. - Bauderon, Jacquet   (2 citations)  Self-citation (Bauderon)   (Correct)

....node Interface a family of nodes a set of edges Connection glues interface nodes creates interface edges Algebraic framework Available Available Categorical approach Available None Logical Theory Available Available Fig. 1. Hyperedge vs. Vertex replacement of recursive equations (c.f. [3, 4]) from the edge rewriting to the node rewriting context, we had to develop a new theory which would provide us with a notion of approximation for these infinite graphs. We knew from [3] that the only possible approach what to use an appropriate categorical framework and started to try and fill the ....

M. Bauderon, Infinite Hypergraphs II. Systems of recursive equations, Theor. Comput. Sci 103 (1993) 165-190


A Uniform Approach to Graph Rewriting: The Pullback Approach - Bauderon (1995)   (7 citations)  Self-citation (Bauderon)   (Correct)

....interface nodes creates interface edges Algebraic framework Available Available Categorical approach Available None Logical Theory Available Available Fig. 1. Hyperedge vs. Vertex replacement Trying to extend earlier works on infinite hypergraphs generated by systems of recursive equations (c.f. [1, 2]) from the edge rewriting to the node rewriting context, we had to develop a new theory which would provide us with a notion of approximation for these infinite graphs. We knew from [1] that a categorical framework was necessary and it turned out that it was a complete category instead of a ....

M. Bauderon, Infinite Hypergraphs II. Systems of recursive equations, Theor. Comput. Sci 103 (1993) 165-190

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