AbstractFor any fixed graph H, and H-linear family of graphs is a sequence {Gn}n=1∞ of graphs in which Gn consists of n copies of H that have been linked in a consistent manner so as to form a chain. Generating functions for the region distribution of any such family are found. It is also shown that the minimum genus and the average genus of Gn are essentially linear functions of n
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
Graphs are commonly represented as points in space connected by lines. The points in space are the v...
International audienceWe use the finite Markov chain embedding technique to obtain the distribution ...
AbstractFor any fixed graph H, and H-linear family of graphs is a sequence {Gn}n=1∞ of graphs in whi...
AbstractA lower bound for the number of maximum genus orientable embeddings of almost all graphs is ...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
The genus distribution of a graph G is defined to be the sequence {gm} such that gm is the number of...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
AbstractThe concept of genus distribution of graphs is generalized to include nonorientable imbeddin...
AbstractIt is shown that the distribution of the number of regions r in the random orientable embedd...
The set of orient able imbeddings of a graph can be partitioned according to the genus of the imbedd...
AbstractWe derive a recursion for the genus distribution of the graph family P3□Pn, with the aid of ...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
Most existing papers about graph imbeddings ale concerned with the determination of minimum genus, a...
ABSTRACT. The genus distribution of a graph G is defined to be the sequence {gm} such that gm is the...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
Graphs are commonly represented as points in space connected by lines. The points in space are the v...
International audienceWe use the finite Markov chain embedding technique to obtain the distribution ...
AbstractFor any fixed graph H, and H-linear family of graphs is a sequence {Gn}n=1∞ of graphs in whi...
AbstractA lower bound for the number of maximum genus orientable embeddings of almost all graphs is ...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
The genus distribution of a graph G is defined to be the sequence {gm} such that gm is the number of...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
AbstractThe concept of genus distribution of graphs is generalized to include nonorientable imbeddin...
AbstractIt is shown that the distribution of the number of regions r in the random orientable embedd...
The set of orient able imbeddings of a graph can be partitioned according to the genus of the imbedd...
AbstractWe derive a recursion for the genus distribution of the graph family P3□Pn, with the aid of ...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
Most existing papers about graph imbeddings ale concerned with the determination of minimum genus, a...
ABSTRACT. The genus distribution of a graph G is defined to be the sequence {gm} such that gm is the...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
Graphs are commonly represented as points in space connected by lines. The points in space are the v...
International audienceWe use the finite Markov chain embedding technique to obtain the distribution ...