AbstractBasic properties of the category of infinite directed hyperedge-labelled hypergraphs are studied. An algebraic structure is given which enables us to describe such hypergraphs by means of infinite expressions. It is then shown that two expressions define the same hypergraphs if and only if they are congruent with respect to some rewriting system. These results will be used in the second part of this paper to solve systems of recursive equations on hypergraphs and characterize their solutions
We prove that, given an infinite group G there is a directed graph X such that its automorphism grou...
The infinite combinatorics here give statements in which, from some sequence, an infinite subsequenc...
We extend the basic theory concerning the cycle space of a finite graph to arbitrary infinite graphs...
AbstractThe results and tools which were developed in Part I of this paper [4] are used to solve sys...
We discuss some methods for rigorous expressions of infinite labeled directed graphs. In these metho...
New compact representations of infinite graphs are investigated. Finite automata are used to represe...
This work is dedicated to the study of infinite structures (or graphs) which admit a finite presenta...
AbstractWe develop an algebraic language theory for languages of infinite trees. We define a class o...
AbstractInfinite trees naturally arise in the formalization and the study of the semantics of progra...
This thesis contributes to the study of families of finitely presented infinite graphs, their struct...
This thesis Entitled On Infinite graphs and related matrices.ln the last two decades (iraph theory h...
It has recently been shown that infinite matroids can be axiomatized in a way that is very similar t...
Tree sets are abstract structures that can be used to model various tree-shaped objects in combinato...
Abstract. In this paper, all graphs and hypergraphs are finite. For any ordered hypergraph H, the as...
AbstractH. Whitney proved that, apart from a simple exeptional case, whenever the line graphs of two...
We prove that, given an infinite group G there is a directed graph X such that its automorphism grou...
The infinite combinatorics here give statements in which, from some sequence, an infinite subsequenc...
We extend the basic theory concerning the cycle space of a finite graph to arbitrary infinite graphs...
AbstractThe results and tools which were developed in Part I of this paper [4] are used to solve sys...
We discuss some methods for rigorous expressions of infinite labeled directed graphs. In these metho...
New compact representations of infinite graphs are investigated. Finite automata are used to represe...
This work is dedicated to the study of infinite structures (or graphs) which admit a finite presenta...
AbstractWe develop an algebraic language theory for languages of infinite trees. We define a class o...
AbstractInfinite trees naturally arise in the formalization and the study of the semantics of progra...
This thesis contributes to the study of families of finitely presented infinite graphs, their struct...
This thesis Entitled On Infinite graphs and related matrices.ln the last two decades (iraph theory h...
It has recently been shown that infinite matroids can be axiomatized in a way that is very similar t...
Tree sets are abstract structures that can be used to model various tree-shaped objects in combinato...
Abstract. In this paper, all graphs and hypergraphs are finite. For any ordered hypergraph H, the as...
AbstractH. Whitney proved that, apart from a simple exeptional case, whenever the line graphs of two...
We prove that, given an infinite group G there is a directed graph X such that its automorphism grou...
The infinite combinatorics here give statements in which, from some sequence, an infinite subsequenc...
We extend the basic theory concerning the cycle space of a finite graph to arbitrary infinite graphs...