Figure 5
From: Targeted Recovery as an Effective Strategy against Epidemic Spreading
Transition from a lattice to a random network. (upper panel) The dependence of \({n}_{st}(r)\) on \(r\) on a network with \(N=128\times 128\) nodes for different values of \(\zeta \). Targeted recovery with \(\varepsilon =1\) (green filled markers) outperforms random interventions where \(\varepsilon =0\) (blue hollow markers) for all values of \(\zeta \) since a smaller fraction of nodes is infected in the stationary state. The curves for \(\varepsilon =0\) and different \(\zeta \) lie on top of each other. (lower panel) Snapshots at \(t=10\) for \(\zeta =\mathrm{10,\ 100}\), \(r=2\) and an initial spreading seed with a radius of 30 on a network with \(N=128\times 128\) nodes. Black lattice sites are infected.
