The purpose of studying connectivity types is to look for a way to classify in a fairly comprehensive manner all critical circular planar n-boundary node graphs. We start by looking at the four-boundary node and ¯ve-boundary node graphs. Moreover, by listing all the examples of the two cases, it is possible that we can ¯nd bases of connectivity types that imply a set of larger connectivity types. This would allow us to come up with a method of generalizing to n-boundary node critical circula
AbstractIf instead of removing only vertices from a graph, one removes entire closed neighbourhoods ...
We study perimeters of connecting cycles for concentric circles. More precisely, we are interested i...
We study perimeters of connecting cycles for concentric circles. More precisely, we are interested i...
The purpose of studying connectivity types is to look for a way to classify in a fairly comprehensiv...
AbstractA graph on n vertices is called circular if its automorphism group contains an n-cycle. Let ...
AbstractWe consider circular planar graphs and circular planar resistor networks. Associated with ea...
A graph on n vertices is called circular if its automorphism group contains an n-cycle. Let ω(G) and...
A graph on n vertices is called circular if its automorphism group contains an n-cycle. Let ω(G) and...
AbstractA graph G which is n-connected (but not (n + 1)-connected)is defined to be k-critical if for...
AbstractWe prove that every n-connected graph G of sufficiently large order contains a connected gra...
AbstractWe consider circular planar graphs and circular planar resistor networks. Associated with ea...
An edge cut X of G is restrict if G−X is disconnected and has no trivial component. The minimum k su...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
Abstract. This paper considers some elementary graph-topological proper-ties of circular planar, cri...
AbstractIf instead of removing only vertices from a graph, one removes entire closed neighbourhoods ...
We study perimeters of connecting cycles for concentric circles. More precisely, we are interested i...
We study perimeters of connecting cycles for concentric circles. More precisely, we are interested i...
The purpose of studying connectivity types is to look for a way to classify in a fairly comprehensiv...
AbstractA graph on n vertices is called circular if its automorphism group contains an n-cycle. Let ...
AbstractWe consider circular planar graphs and circular planar resistor networks. Associated with ea...
A graph on n vertices is called circular if its automorphism group contains an n-cycle. Let ω(G) and...
A graph on n vertices is called circular if its automorphism group contains an n-cycle. Let ω(G) and...
AbstractA graph G which is n-connected (but not (n + 1)-connected)is defined to be k-critical if for...
AbstractWe prove that every n-connected graph G of sufficiently large order contains a connected gra...
AbstractWe consider circular planar graphs and circular planar resistor networks. Associated with ea...
An edge cut X of G is restrict if G−X is disconnected and has no trivial component. The minimum k su...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
Abstract. This paper considers some elementary graph-topological proper-ties of circular planar, cri...
AbstractIf instead of removing only vertices from a graph, one removes entire closed neighbourhoods ...
We study perimeters of connecting cycles for concentric circles. More precisely, we are interested i...
We study perimeters of connecting cycles for concentric circles. More precisely, we are interested i...