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Study of graphs satisfying a property that are maximal or minimal with respect to some parameter. A classic example is Turán's Theorem, which exactly characterizes the densest graphs on $n$ vertices without a $K_t$ subgraph.
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Lower bound construction for the extremal number of $C_{2k}$-free bipartite graph
Suppose $G(V_1 \cup V_2, E)$ is a bipartite graph with parts $|V_1|=n$ and $|V_2|=m.$ What is the best known lower bound construction for the maximum number of edges in $G$ when $G$ does not have a cy …
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Kovari-Sos-Turan theorem
Let $r \leq s$ be fixed natural numbers. Then by the Kővári–Sós–Turán theorem, any graph on $n$ vertices with at least $cn^{2-\frac{1}{r}}$ edges contains a complete bipartite subgraph $K_{r,s}$ for a …