Pages that link to "Item:Q2510395"
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The following pages link to Interdependency and hierarchy of exact and approximate epidemic models on networks (Q2510395):
Displaying 19 items.
- Model for disease dynamics of a waterborne pathogen on a random network (Q500349) (← links)
- Mathematics of epidemics on networks. From exact to approximate models (Q502355) (← links)
- Exact epidemic models on graphs using graph-automorphism driven lumping (Q663143) (← links)
- Mean-field models for non-Markovian epidemics on networks (Q681661) (← links)
- Improving pairwise approximations for network models with susceptible-infected-susceptible dynamics (Q827843) (← links)
- A motif-based approach to network epidemics (Q1034930) (← links)
- Revisiting node-based SIR models in complex networks with degree correlations (Q1618698) (← links)
- On bounding exact models of epidemic spread on networks (Q1671130) (← links)
- The epidemic model based on the approximation for third-order motifs on networks (Q1749393) (← links)
- An edge-based SIR model for sexually transmitted diseases on the contact network (Q1752535) (← links)
- A stochastic SIS epidemic model with heterogeneous contacts (Q1783315) (← links)
- Host contact structure is important for the recurrence of influenza A (Q1789087) (← links)
- Network structure andn-dependence in agent-based herding models (Q2271608) (← links)
- Influence prediction for continuous-time information propagation on networks (Q2416905) (← links)
- Exact deterministic representation of Markovian SIR epidemics on networks with and without loops (Q2512941) (← links)
- EPIDEMIC SPREADING ON THREE-LAYER INTERDEPENDENT NETWORKS (Q2977791) (← links)
- Pairwise approximation for <i>SIR</i> -type network epidemics with non-Markovian recovery (Q4559566) (← links)
- Necessary and sufficient conditions for exact closures of epidemic equations on configuration model networks (Q6112443) (← links)
- Heterogeneous pair-approximation analysis for susceptible-infectious-susceptible epidemics on networks (Q6571792) (← links)
