From: Probabilistic measures of edge criticality in graphs: a study in water distribution networks
Neptun | \(E\) | \(V_{MEAN}\) | \(V_{MAX}\) | Algebraic connectivity |
---|---|---|---|---|
\(G\) | \(0.068608\) | \(0.018927\) | \(0.072646\) | \(0.0018\) |
\(G{\prime }\)(removing \(e_{2}\)) | \(0.065390\) | \(0.024181\) | \(0.211362\) | \(0.0007\) |
\(G{\prime \prime }\)(removing \(e_{1}\)) | \(0.064486\) | \(0.024796\) | \(0.194813\) | \(0.0006\) |
\(G{\prime \prime \prime }\)(disconnected) | \(0.051924\) | \(0.016642\) | \(0.068246\) | \(0.0000\) |
Abbiategrasso | \(E\) | \(V_{MEAN}\) | \(V_{MAX}\) | Algebraic connectivity |
---|---|---|---|---|
\(G\) | \(0.047557\) | \(0.003436\) | \(0.150390\) | \(0.0004\) |
\(G^{\prime}\)(removing \(e_{2}\)) | \(0.045019\) | \(0.003935\) | \(0.181174\) | \(0.0003\) |
\(G^{\prime\prime}\)(removing \(e_{3}\)) | \(0.046385\) | \(0.003642\) | \(0.205294\) | \(0.0004\) |
\(G^{\prime\prime\prime}\)(removing \(e_{1}\)) | \(0.040405\) | \(0.002628\) | \(0.060728\) | \(0.0000\) |
\(G^{^{\prime\prime\prime\prime}}\)(disconnected) | \(0.031077\) | \(0.002251\) | \(0.057007\) | \(0.0000\) |