| Literature DB >> 35538100 |
Shyam Nandan1, Sami Boulebnane2, Sumit Kumar Ram3,4, Didier Sornette5,6,7,8,9,10.
Abstract
Notwithstanding a significant understanding of epidemic processes in biological, social, financial, and geophysical systems, little is known about contagion behavior in individual productivity and success. We introduce an epidemic model to study the contagion of scholarly productivity and YouTube success. Our analysis reveals the existence of synchronized bursts in individual productivity and success, which are likely mediated by sustained flows of information within the networks.Entities:
Mesh:
Year: 2022 PMID: 35538100 PMCID: PMC9091239 DOI: 10.1038/s41598-022-10837-1
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.996
Figure 1(A) Scaling behavior of total view counts per video in YouTube dataset. (B) Distribution of total number of videos per YouTube content creator. (C) Scaling of total citations per author in Microsoft Academic Graph database. (D) Scaling behavior (with logarithmic binning) of number of publications per author. (E) An illustration of the typical response found in selected channel’s view time series on YouTube. (Inset) The cumulative precursory (“foreshock”) and relaxation (“aftershock”) on a log-log scale, revealing the power-law behavior that lasts over months. (F) Annual productivity (no. of publications/year) within a sample scholarly career.
Figure 2Synchronized endogeneity in scientific productivity: (A) cumulative precursory (“foreshock”) and relaxation (“aftershock”) of renormalized scholarly annual productivity of 140 scholarly careers. The exponents of scaling laws are 0.7. The inset figure shows the peak-centered average annual scholarly productivity. (B) The probability distribution of time of maximum annual productivity in scholarly careers (in blue). The distribution of time of maximum productivity in randomly distributed publications within the careers (in gray). The p value of two-sample Kolmogorov–Smirnov test result is given in the yellow box.
Figure 3Synchronized endogeneity in YouTube success: (A) cumulative precursory (“foreshock”) and relaxation (“aftershock”) of weekly view counts of the 399 YouTube content creators (see text). The scaling laws are with exponent . The inset figure shows the peak-centered average weekly views. (B) The probability distribution of the time of the highest weekly views for the YouTube channels. The blue line is obtained from the data, and the gray line is for the null distribution constructed by randomly shuffling the daily weekly counts. The p value of the two-sample Kolmogorov–Smirnov test result is given in the yellow box.
Figure 4Joint and marginal distribution of pre-peak and post-peak relaxation exponents in YouTube success: we calibrate the individual daily channel view time series to find the dependence of pre- and post-peak exponents. (A) Joint distribution of pre-peak and post-peak exponents. The highest density of points cluster near 0.5. The fuzzy C-mean clustering gives the centroid of the distribution to be . (B) Marginal distribution of pre-peak exponents obtained from the data and the pre-peak exponents obtained from randomly shuffled null data. The two-sample Kolmogorov–Smirnov test suggests that the distribution of the exponents obtained from data is significantly different than that of the exponents in null. (C) same as (B), except the exponent values represent the post-peak exponents.