Table 5 Numerical values of \({S}_{L}, L=\mathrm{1,2},3\) and \({P}_{i}\left(T\right),i=I,II,III,IV\) and \({C}_{\mathrm{1,33}}\left(T\right), T=\mathrm{1,2},\infty\) \(\text{for }w=0.05, 0.25, 0.5, 0.75.\) Poisson distribution has been used for describing the time delays of the spreading process
From: Modelling community structure and temporal spreading on complex networks
|  | T = 1 | T = 2 | T = \(\infty\) |
|---|---|---|---|
S1(T) | 0.63212 | 0.86467 | 1.00000 |
S2(T) | 0.26424 | 0.59399 | 1.00000 |
S3(T) | 0.08030 | 0.32332 | 1.00000 |
PI(T) | 0.00001004 | 0.00004042 | 0.00012500 |
PII(T) | 0.00002007 | 0.00008079 | 0.00024969 |
PIII(T) | 0.00067043 | 0.00152401 | 0.00261875 |
PIV(T) | 0.00069008 | 0.00160196 | 0.00285536 |
C1,33(T),w = 0.75 | 57.512% | 93.298% | 99.912% |
C1,33(T),w = 0.5 | 27.188% | 60.090% | 88.299% |
C1,33(T),w = 0.25 | 6.239% | 15.658% | 30.465% |
C1,33(T),w = 0.05 | 0.20997% | 0.49243% | 0.89381% |