1 citations · 2 across the 6 of their papers we have counts for
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math.CO2013
Cycles in Projective Spaces
Elaina Aceves, David Heywood, Ashley Klahr +1
We prove that every possible -cycle can be embedded into , for all and a power of a prime.
math.CO2013
Graphs Embedded into Finite Projective Planes
Keith Mellinger, Ryan Vaughn, Oscar Vega
We introduce and study embeddings of graphs in finite projective planes, and present related results for some families of graphs including complete graphs and complete bipartite gr…
math.CO2013★ 1 cited
Embedding cycles in finite planes
Felix Lazebnik, Keith E. Mellinger, Oscar Vega
We define and study embeddings of cycles in finite affine and projective planes. We show that for all , , a -cycle can be embedded in any affine plane of order…