tempestadept
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Registered User
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May 5 |
awarded | ● Supporter |
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May 4 |
comment |
Random graphs nonisomorphic to unit distance graphs Well, $K_4$ and $K_{2,3}$ are classic examples of non-unit distance graphs, but with edge probability of $\frac cn$ $G$ almost surely won't contain any of these subgraphs. As for wheels in general, I'm not sure about how to estimate their probability |
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May 2 |
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Random graphs nonisomorphic to unit distance graphs @Brendan McKay, No @Wlodzimierz Holsztynski, $V(G)\subset\mathbb{R}^2$, $E(G)=\{(v,w)|d(v,w)=1\}$. $d$ is euclidean distance. |
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May 2 |
asked | Random graphs nonisomorphic to unit distance graphs |

