This article presents the erdős-stone-simonovits theorem and discusses turan numbers in h-free graphs.
Given a fixed graph H, we say that a graph G is H-free if G does not contain H as a subgraph. The Turán number ex(n, H) of H is the maximum number of edges in an n-vertex H-free graph. The study of Turán number of graphs is a central topic in extremal graph theory. The purpose of this article is to present some well-known results about this field but also to prove the Erdős-Stone-Simonovits theorem in an original manner.
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Stefan Gobej (2025) studied this question.
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