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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.

1 vote
Accepted

The edit distance from a large complete $p$-partite graph to the Turán graph

For the first inequality: \begin{align*} \sum(|V_i| -\frac{n}{p})^2 &= \sum\left(|V_i|^2 - 2\frac np |V_i| + \frac{n^2}{p^2}\right) \\ &= \left(\sum |V_i|^2\right) - 2n^2/p + n^2/p \\ &= 2\left( \sum …
dbal's user avatar
  • 242
3 votes

Quasi-random vs pseudo-random graphs

Someone else will probably have a better answer, but I can't leave a comment. In my experience "quasi-random graph" (almost?) always refers to the Chung Graham Wilson type graphs you referred to. "pse …
dbal's user avatar
  • 242
2 votes
Accepted

Covering a bounded degree graph with subgraphs of bounded sizes

I think there is a simple solution to this. Let $r$ be sufficiently large and partition $V(G)$ (approximately) evenly into sets $V_1, V_2, \ldots, V_{n/r}$. Your $G_i$s will be the graphs induced on t …
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