О центре графа, определяемого подгруппами Шмидта конечной группыБычков, П.В.,
Каморников, С.Ф.,
Тютянов, В.Н.,
Bychkov, P.V.,
Kamornikov, S.F.,
Tyutyanov, V.N. -nilpotent group whose proper subgroups are nilpotent. Schmidt
graph of
a finite group G is
the prime
graph О центре разрешимого графа некоторых простых неабелевых групп лиева типа graph associated with
a finite group G is
a simple
graph whose vertices are the prime divisors of |G
On the doubly connected domination polynomial of a graph© 2019 World Scientific Publishing Company Let (Formula presented.) be
a simple
graph.
A set
Small subgraphs and their extensions in a random distance graph graphs are established.
A result on the threshold function for the property of containing
a fixed
Embeddings of *-graphs into 2-surfaces of calculating the genus of orientable 2-surfaces into which such
graphs may be embedded.
A *-
graph is
a graph Some results on prime labelings of graphsThe purpose of this paper is to give some new families of
graphs that have
a prime labeling