TY - JOUR
T1 - Linking Spontaneous Behavioral Changes to Disease Transmission Dynamics
T2 - Behavior Change Includes Periodic Oscillation
AU - Li, Tangjuan
AU - Xiao, Yanni
AU - Heffernan, Jane
N1 - Publisher Copyright:
© The Author(s), under exclusive licence to the Society for Mathematical Biology 2024.
PY - 2024/6
Y1 - 2024/6
N2 - Behavior change significantly influences the transmission of diseases during outbreaks. To incorporate spontaneous preventive measures, we propose a model that integrates behavior change with disease transmission. The model represents behavior change through an imitation process, wherein players exclusively adopt the behavior associated with higher payoff. We find that relying solely on spontaneous behavior change is insufficient for eradicating the disease. The dynamics of behavior change are contingent on the basic reproduction number Ra corresponding to the scenario where all players adopt non-pharmaceutical interventions (NPIs). When Ra<1, partial adherence to NPIs remains consistently feasible. We can ensure that the disease stays at a low level or maintains minor fluctuations around a lower value by increasing sensitivity to perceived infection. In cases where oscillations occur, a further reduction in the maximum prevalence of infection over a cycle can be achieved by increasing the rate of behavior change. When Ra>1, almost all players consistently adopt NPIs if they are highly sensitive to perceived infection. Further consideration of saturated recovery leads to saddle-node homoclinic and Bogdanov–Takens bifurcations, emphasizing the adverse impact of limited medical resources on controlling the scale of infection. Finally, we parameterize our model with COVID-19 data and Tokyo subway ridership, enabling us to illustrate the disease spread co-evolving with behavior change dynamics. We further demonstrate that an increase in sensitivity to perceived infection can accelerate the peak time and reduce the peak size of infection prevalence in the initial wave.
AB - Behavior change significantly influences the transmission of diseases during outbreaks. To incorporate spontaneous preventive measures, we propose a model that integrates behavior change with disease transmission. The model represents behavior change through an imitation process, wherein players exclusively adopt the behavior associated with higher payoff. We find that relying solely on spontaneous behavior change is insufficient for eradicating the disease. The dynamics of behavior change are contingent on the basic reproduction number Ra corresponding to the scenario where all players adopt non-pharmaceutical interventions (NPIs). When Ra<1, partial adherence to NPIs remains consistently feasible. We can ensure that the disease stays at a low level or maintains minor fluctuations around a lower value by increasing sensitivity to perceived infection. In cases where oscillations occur, a further reduction in the maximum prevalence of infection over a cycle can be achieved by increasing the rate of behavior change. When Ra>1, almost all players consistently adopt NPIs if they are highly sensitive to perceived infection. Further consideration of saturated recovery leads to saddle-node homoclinic and Bogdanov–Takens bifurcations, emphasizing the adverse impact of limited medical resources on controlling the scale of infection. Finally, we parameterize our model with COVID-19 data and Tokyo subway ridership, enabling us to illustrate the disease spread co-evolving with behavior change dynamics. We further demonstrate that an increase in sensitivity to perceived infection can accelerate the peak time and reduce the peak size of infection prevalence in the initial wave.
KW - Actual behavioral data
KW - Behavior change
KW - Bogdanov–Takens bifurcation
KW - Imitation process
KW - Saddle-node homoclinic bifurcation
UR - https://www.scopus.com/pages/publications/85192904916
U2 - 10.1007/s11538-024-01298-w
DO - 10.1007/s11538-024-01298-w
M3 - 文章
C2 - 38739351
AN - SCOPUS:85192904916
SN - 0092-8240
VL - 86
JO - Bulletin of Mathematical Biology
JF - Bulletin of Mathematical Biology
IS - 6
M1 - 73
ER -