The Turán number of a graph H, ex (n, H), is the maximum number of edges in a graph on n
vertices which does not have H as a subgraph. Let P k be the path with k vertices, the square …

Given a graph H and an integer p, the edge blow-up H p+ 1 of H is the graph obtained from
replacing each edge in H by a clique of order p+ 1 where the new vertices of the cliques are …

For a graph H, the Turán number of H, denoted by ex (n, H), is the maximum number of
edges of an n‐vertex H‐free graph. Let g (n, H) denote the maximum number of edges not …

Given a graph family $\mathcal {H} $ with $\min_ {H\in\mathcal {H}}\chi (H)= r+ 1\geq 3$. Let
${\rm ex}(n,\mathcal {H}) $ and ${\rm spex}(n,\mathcal {H}) $ be the maximum number of …

The edge blow-up of a graph F is the graph obtained from replacing each edge in F by a
clique of the same size where the new vertices of the cliques are all different. In this article …

The Turán number ex (n, H) of a graph H is the maximum number of edges in an n-vertex
graph which does not contain H as a subgraph. The Turán number of regular polyhedrons …

The edge blow-up of a graph $ G $, denoted by $ G^{p+ 1} $, is obtained by replacing each
edge of $ G $ with a clique of order $ p+ 1$, where the new vertices of the cliques are all …

An extremal graph for a graph $ H $ on $ n $ vertices is a graph on $ n $ vertices with
maximum number of edges that does not contain $ H $ as a subgraph. Let $ T_ {n, r} $ be …

The blow-up of a graph H is the graph obtained from replacing each edge in H by a clique of
the same size where the new vertices of the cliques are all different. Given a graph H and a …

Given a graph H, the Turán function ex (n, H) is the maximum number of edges in a graph on
n vertices that does not contain H as a subgraph. Let s, t be integers and let H s, t be a graph …