arXiv · math/0612377
Fourier analysis and large independent sets in powers of complete graphs
Abstract
For constant $r$ and arbitrary $n$, it was known that in the graph $K_r^n$ any independent set of size close to the maximum is close to some independent set of maximum size. We prove that this statement holds for arbitrary $r$ and $n$.
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Mahya Ghandehari, Hamed Hatami. 2006-12-14. Fourier analysis and large independent sets in powers of complete graphs. https://arxiv.org/abs/math/0612377
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