Algorithmic contiguity from low-degree conjecture and applications in correlated random graphs
arXiv:2502.09832v1 Announce Type: new
Abstract: In this paper, assuming a natural strengthening of the low-degree conjecture, we provide evidence of computational hardness for two problems: (1) the (partial) matching recovery problem in the sparse correlated ErdH{o}s-R’enyi graphs $mathcal G(n,q;rho)$ when the edge-density $q=n^{-1+o(1)}$ and the correlation $rho
Abstract: In this paper, assuming a natural strengthening of the low-degree conjecture, we provide evidence of computational hardness for two problems: (1) the (partial) matching recovery problem in the sparse correlated ErdH{o}s-R’enyi graphs $mathcal G(n,q;rho)$ when the edge-density $q=n^{-1+o(1)}$ and the correlation $rho
Zhangsong Li
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