Related references
Note: Only part of the references are listed.Basic reproduction number for the SIR epidemic in degree correlated networks
Yi Wang et al.
PHYSICA D-NONLINEAR PHENOMENA (2022)
SPARSE OPTIMAL CONTROL OF PATTERN FORMATIONS FOR AN SIR REACTION-DIFFUSION EPIDEMIC MODEL
Lili Chang et al.
SIAM JOURNAL ON APPLIED MATHEMATICS (2022)
Final size of network epidemic models: properties and connections
Yi Wang et al.
SCIENCE CHINA-INFORMATION SCIENCES (2021)
Complex dynamics of some models of antimicrobial resistance on complex networks
Elsayd Ahmed et al.
MATHEMATICAL METHODS IN THE APPLIED SCIENCES (2021)
Explicit formulae for the peak time of an epidemic from the SIR model
Mustafa Turkyilmazoglu
PHYSICA D-NONLINEAR PHENOMENA (2021)
Heterogeneity matters: Contact structure and individual variation shape epidemic dynamics
Gerrit Grossmann et al.
PLOS ONE (2021)
Analysis and forecast of COVID-19 spreading in China, Italy and France
Duccio Fanelli et al.
CHAOS SOLITONS & FRACTALS (2020)
Data-based analysis, modelling and forecasting of the COVID-19 outbreak
Cleo Anastassopoulou et al.
PLOS ONE (2020)
Dynamics of social interactions, in the flow of information and disease spreading in social insects colonies: Effects of environmental events and spatial heterogeneity
Xiaohui Guo et al.
JOURNAL OF THEORETICAL BIOLOGY (2020)
How to reduce epidemic peaks keeping under control the time-span of the epidemic
Mariano Cadoni
CHAOS SOLITONS & FRACTALS (2020)
Epidemic dynamics of influenza-like diseases spreading in complex networks
Yi Wang et al.
NONLINEAR DYNAMICS (2020)
SEIR modeling of the COVID-19 and its dynamics
Shaobo He et al.
NONLINEAR DYNAMICS (2020)
EPIDEMIC SPREADING IN GEOMETRIC NETWORK WITH MOBILE AGENTS
Md Arquam et al.
ACTA PHYSICA POLONICA B (2020)
Dynamics and asymptotic profiles of steady states of an SIRS epidemic model in spatially heterogenous environment
Baoxiang Zhang et al.
MATHEMATICAL BIOSCIENCES AND ENGINEERING (2020)
Edge-based epidemic dynamics with multiple routes of transmission on random networks
Yi Wang et al.
NONLINEAR DYNAMICS (2018)
Solvability of implicit final size equations for SIR epidemic models
Subekshya Bidari et al.
MATHEMATICAL BIOSCIENCES (2016)
FINAL SIZE OF AN EPIDEMIC FOR A TWO-GROUP SIR MODEL
Pierre Magal et al.
SIAM JOURNAL ON APPLIED MATHEMATICS (2016)
Coupled disease-behavior dynamics on complex networks: A review
Zhen Wang et al.
PHYSICS OF LIFE REVIEWS (2015)
Epidemic processes in complex networks
Romualdo Pastor-Satorras et al.
REVIEWS OF MODERN PHYSICS (2015)
Perron-Frobenius theorem for nonnegative tensors
K. C. Chang et al.
Communications in Mathematical Sciences (2013)
Global analysis of an SIS model with an infective vector on complex networks
Yi Wang et al.
NONLINEAR ANALYSIS-REAL WORLD APPLICATIONS (2012)
The Final Size of an Epidemic and Its Relation to the Basic Reproduction Number
Viggo Andreasen
BULLETIN OF MATHEMATICAL BIOLOGY (2011)
An individual-based approach to SIR epidemics in contact networks
Mina Youssef et al.
JOURNAL OF THEORETICAL BIOLOGY (2011)
Effects of Heterogeneous and Clustered Contact Patterns on Infectious Disease Dynamics
Erik M. Volz et al.
PLOS COMPUTATIONAL BIOLOGY (2011)
GLOBAL ASYMPTOTIC PROPERTIES OF STAGED MODELS WITH MULTIPLE PROGRESSION PATHWAYS FOR INFECTIOUS DISEASES
Andrey V. Melnik et al.
MATHEMATICAL BIOSCIENCES AND ENGINEERING (2011)
A Contact-Network-Based Formulation of a Preferential Mixing Model
Istvan Z. Kiss et al.
BULLETIN OF MATHEMATICAL BIOLOGY (2009)
Random Graphs with Clustering
M. E. J. Newman
PHYSICAL REVIEW LETTERS (2009)
A graph-theoretic approach to the method of global Lyapunov functions
Hongbin Guo et al.
PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY (2008)
When individual behaviour matters: homogeneous and network models in epidemiology
Shweta Bansal et al.
JOURNAL OF THE ROYAL SOCIETY INTERFACE (2007)
Generality of the final size formula for an epidemic of a newly invading infectious disease
Junling Ma et al.
BULLETIN OF MATHEMATICAL BIOLOGY (2006)
The effect of contact heterogeneity and multiple routes of transmission on final epidemic size
Istvan Z. Kiss et al.
MATHEMATICAL BIOSCIENCES (2006)
The implications of network structure for epidemic dynamics
M Keeling
THEORETICAL POPULATION BIOLOGY (2005)
Reproduction numbers and sub-threshold endemic equilibria for compartmental models of disease transmission
P van den Driessche et al.
MATHEMATICAL BIOSCIENCES (2002)
Spread of epidemic disease on networks
MEJ Newman
PHYSICAL REVIEW E (2002)
Epidemic outbreaks in complex heterogeneous networks
Y Moreno et al.
EUROPEAN PHYSICAL JOURNAL B (2002)
Models of infectious diseases in spatially heterogeneous environments
DJ Rodriguez et al.
BULLETIN OF MATHEMATICAL BIOLOGY (2001)
Epidemic spreading in scale-free networks
R Pastor-Satorras et al.
PHYSICAL REVIEW LETTERS (2001)
Share Paper
