Dawei Zhao’s scientific contributions

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Publications (2)


A time-varying two-layer coupled network with a community structure. The upper layer is layer V, denoting the virtual information layer, containing nodes in two states, U (unaware) state and A (aware) state. The lower layer is layer R, denoting the physical contact layer, which also contains two states, the S (susceptible) state and the I (infected) state. Layer V is divided into two communities, at the moment t = 0, some nodes in community I are randomly selected to make them A I state, and at the next moment, information starts to propagate in community II as the nodes move.
The state transfer tree of the proposed model. Panels (a)–(d) represent the transfer process of four node states of A S , A I , U I, and U S, respectively.
Comparative experiments between the MMC method and the MC method. The horizontal coordinate is the epidemic transmission rate β and the vertical coordinate is the infection density in the network at the steady state. Different colors indicate that the acceptance level α takes on different values, and the symbol dots indicate the results for MMC and the solid lines indicate the results for MC. During the experiments, other model parameters are set as follows: μ = 0.3 , λ = 0.3 , δ = 0.5 , q = 0.8 , m = 5, and τ = 0.
Effect of changes in β and λ on ρ I for different levels of acceptance α. The horizontal coordinate is the information transmission rate λ and the vertical coordinate is the epidemic transmission rate β. Different colors indicate different steady-state infection densities, with darker colors indicating higher densities and vice versa for lower densities. Other parameters are set as follows: μ = 0.3 , δ = 0.5 , q = 0.8 , m = 10, and τ = 0.
Evolution of information diffusion and epidemic spread in the network with respect to time step t. The horizontal coordinate is the time step t, and the vertical coordinate is the density of A-state and I-state nodes. Panels (a) and (c) illustrate the density of A-state nodes at the steady state for two communities, where black squares indicate the one in the first community and red circles denote the density within the second community. Panels (b) and (d) show the density of all A-state and I-state nodes at the steady state, with blue squares representing the density of I-state nodes and green circles indicating the density of A-state nodes. During the experiments, other parameters are set as follows: β = 0.6 , δ = 0.3 , μ = 0.5 , α = 1 , q = 0.8 , m = 10, and τ = 0.

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Impact of community structure on the spread of epidemics on time-varying multiplex networks
  • Article
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July 2024

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33 Reads

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5 Citations

Meiling Feng

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Shuofan Zhang

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Dawei Zhao

Community structure plays a crucial role in realistic networks and different communities can be created by groups of interest and activity events, and exploring the impact of community properties on collective dynamics is an active topic in the field of network science. Here, we propose a new coupled model with different time scales for online social networks and offline epidemic spreading networks, in which community structure is added into online social networks to investigate its role in the interacting dynamics between information diffusion and epidemic spreading. We obtain the analytical equations of epidemic threshold by MMC (Microscopic Markov Chain) method and conduct a large quantities of numerical simulations using Monte Carlo simulations in order to verify the accuracy of the MMC method, and more valuable insights are also obtained. The results indicate that an increase in the probability of the mobility of an individual can delay the spread of epidemic-related information in the network, as well as delaying the time of the peak of the infection density in the network. However, an increase in the contact ability of mobile individuals produces a facilitating effect on the spread of epidemics. Finally, it is also found that the stronger the acceptance of an individual to information coming from a different community, the lower the infection density in the network, which suggests that it has an inhibitory effect on the disease spreading.

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Citations (2)


... As early as 2013, Granell et al. discovered that information could curb the prevalence of epidemics. 25 Subsequent research found that synergistic reinforcements due to 2-simplicial complexes in the information layer could promote awareness diffusion and then inhibit epidemic spreading, 26 delaying information diffusion might reduce the peak of the prevalence, 27 individual protective behaviors induced sustained steady oscillations in the prevalence, 28 different individual emotions affected the spread of epidemics, 29 and so forth. Although there are many mathematical models to investigate the impact of information diffusion or individual behavioral responses on the prevalence, [30][31][32] few works focus on the intertwined spreading processes among information, epidemics and individual behaviors. ...

Reference:

Human prophylaxis-driven cooperative spreading between information and epidemics in duplex networks
Impact of community structure on the spread of epidemics on time-varying multiplex networks

... In network with simplexes, we cannot neglect the case that agent i belongs to different simplexes at the same time, which means that node i may participate in the game initiated by different neighbors. On this issue, Guo et al [46] discussed the effect of the weights of payoffs that node i receives from 1-simplex and 2-simplex on the outcome, so weights of the payoffs that node i receives from 1-simplex and 2-simplex in our model are equal. Specifically, the payoff of node i can be calculated through following steps. ...

Role of second-order reputation evaluation in the multi-player snowdrift game on scale-free simplicial complexes
  • Citing Article
  • July 2023

Chaos Solitons & Fractals