AbstractThe concept of genus distribution of graphs is generalized to include nonorientable imbeddings. Explicit computations of the total imbedding distributions for several interesting graph classes are given. These computations are an illustration of the power of a theorem by Mohar that relates topological types of imbedding surfaces to ranks of the corresponding overlap matrices
AbstractIn this paper, we find the genus distribution and average genus of Ringel ladders. We then u...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
AbstractThe total embedding distributions of a graph consists of the orientable embeddings and non-o...
Mohar has shown an interesting relationship between graph imbeddings and certain boolean matrices. I...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
The genus distribution of a graph G is defined to be the sequence {gm} such that gm is the number of...
AbstractThe total embedding distributions of a graph consists of the orientable embeddings and non-o...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
The set of orient able imbeddings of a graph can be partitioned according to the genus of the imbedd...
AbstractThe set of orientable imbeddings of a graph can be partitioned according to the genus of the...
AbstractStar-ladder graphs were introduced by Gross in his development of a quadratic-time algorithm...
Most existing papers about graph imbeddings ale concerned with the determination of minimum genus, a...
AbstractCrosscap-number distributions, the distribution of graph embeddings into nonorientable surfa...
Graphs are commonly represented as points in space connected by lines. The points in space are the v...
AbstractIn this paper, we find the genus distribution and average genus of Ringel ladders. We then u...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
AbstractThe total embedding distributions of a graph consists of the orientable embeddings and non-o...
Mohar has shown an interesting relationship between graph imbeddings and certain boolean matrices. I...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
The genus distribution of a graph G is defined to be the sequence {gm} such that gm is the number of...
AbstractThe total embedding distributions of a graph consists of the orientable embeddings and non-o...
The set of orientable imbeddings of a graph can be partitioned according to the genus of the imbeddi...
The set of orient able imbeddings of a graph can be partitioned according to the genus of the imbedd...
AbstractThe set of orientable imbeddings of a graph can be partitioned according to the genus of the...
AbstractStar-ladder graphs were introduced by Gross in his development of a quadratic-time algorithm...
Most existing papers about graph imbeddings ale concerned with the determination of minimum genus, a...
AbstractCrosscap-number distributions, the distribution of graph embeddings into nonorientable surfa...
Graphs are commonly represented as points in space connected by lines. The points in space are the v...
AbstractIn this paper, we find the genus distribution and average genus of Ringel ladders. We then u...
AbstractThe genus distribution of a graph G is defined to be the sequence {gm} such that gm is the n...
AbstractThe total embedding distributions of a graph consists of the orientable embeddings and non-o...