@article{,
AUTHOR = {Kle¹č, Mariįn and Petrillovį, Jana},
TITLE = {The crossing numbers of products of path with graphs of order six},
JOURNAL = {Discuss. Math. Graph Theory},
FJOURNAL = {Discussiones Mathematicae Graph Theory},
VOLUME = {33},
YEAR = {2013},
NUMBER = {3},
PAGES = {571-582},
ISSN = {1234-3099},
ABSTRACT = {The crossing numbers of Cartesian products of paths, cycles or stars with
all graphs of order at most four are known. For the path
$P_n$ of length $n$, the crossing numbers of Cartesian
products $G \Box P_n$ for all connected graphs $G$ on five
vertices are also known. In this paper, the crossing numbers
of Cartesian products $G \Box P_n$ for graphs $G$ of order
six are studied. Let $H$ denote the unique tree of order six
with two vertices of degree three. The main contribution is
that the crossing number of the Cartesian product $H \Box
P_n$ is $2(n-1)$. In addition, the crossing numbers of $G
\Box P_n$ for fourty graphs $G$ on six vertices are
collected.},
}