4.7 Article

Nonlinear dynamic epidemiological analysis of effects of vaccination and dynamic transmission on COVID-19

Related references

Note: Only part of the references are listed.
Article Environmental Sciences

COVID-19 seasonality in temperate countries

Filippo D'Amico et al.

Summary: Seasonality of SARS-CoV-2 was found to play a role in countries with temperate climates, with a decrease in mortality during the summer period. Additionally, the impact of vaccination rates on mortality was stronger when temperatures were lower.

ENVIRONMENTAL RESEARCH (2022)

Article Biochemistry & Molecular Biology

A global survey of potential acceptance of a COVID-19 vaccine

Jeffrey V. Lazarus et al.

Summary: Survey data from 19 countries reveals varying attitudes towards acceptance of a COVID-19 vaccine, with trust in government being linked to vaccine confidence.

NATURE MEDICINE (2021)

Article Public, Environmental & Occupational Health

Willingness to get the COVID-19 vaccine with and without emergency use authorization

Jeanine P. D. Guidry et al.

Summary: This study assessed psychosocial predictors of U.S. adults' willingness to get a future COVID-19 vaccine and whether these predictors differ under an emergency use authorization (EUA) release of the vaccine. Significant predictors of COVID-19 vaccine uptake intentions included education, having insurance, scoring high on subjective norms, a positive attitude toward the vaccine, as well as high perceived susceptibility to COVID-19, high perceived benefits of the vaccine, scoring low on barriers to the vaccine, and scoring high on self-efficacy. Predictors of willingness to take a COVID-19 vaccine under EUA were age, race/ethnicity, positive subjective norms, high perceived behavioral control, positive attitudes toward the vaccine, as well as high perceived susceptibility to COVID-19, high perceived benefits of the vaccine, low barriers to the vaccine, and scoring high on self-efficacy for getting the vaccine.

AMERICAN JOURNAL OF INFECTION CONTROL (2021)

Article Biology

Dynamics of SIR model with vaccination and heterogeneous behavioral response of individuals modeled by the Preisach operator

Jana Kopfova et al.

Summary: The global dynamics of an SIR model with vaccination shows that individuals respond differently to the epidemic, leading to either endemic equilibrium states or periodic orbits, with convergence to endemic equilibrium states under additional natural assumptions. The global stability analysis uses Lyapunov functions corresponding to the branches of the hysteresis operator.

JOURNAL OF MATHEMATICAL BIOLOGY (2021)

Letter Infectious Diseases

An interactive web-based dashboard to track COVID-19 in real time

Ensheng Dong et al.

LANCET INFECTIOUS DISEASES (2020)

Article Multidisciplinary Sciences

Emergence of oscillations in a simple epidemic model with demographic data

Meredith Greer et al.

ROYAL SOCIETY OPEN SCIENCE (2020)

Article Biology

Optimal Control of the COVID-19 Pandemic with Non-pharmaceutical Interventions

T. Alex Perkins et al.

BULLETIN OF MATHEMATICAL BIOLOGY (2020)

Article Engineering, Mechanical

SEIR modeling of the COVID-19 and its dynamics

Shaobo He et al.

NONLINEAR DYNAMICS (2020)

Article Engineering, Mechanical

Prediction of bifurcations by varying critical parameters of COVID-19

Fahimeh Nazarimehr et al.

NONLINEAR DYNAMICS (2020)

Article Engineering, Mechanical

Dynamics and control of COVID-19 pandemic with nonlinear incidence rates

G. Rohith et al.

NONLINEAR DYNAMICS (2020)

Article Multidisciplinary Sciences

Modeling, state estimation, and optimal control for the US COVID-19 outbreak

Calvin Tsay et al.

SCIENTIFIC REPORTS (2020)

Article Engineering, Mechanical

Effects of control measures on the dynamics of COVID-19 and double-peak behavior in Spain

Jianzhe Huang et al.

NONLINEAR DYNAMICS (2020)

Article Microbiology

Oscillatory Dynamics in Infectivity and Death Rates of COVID-19

Tomas Pavlicek et al.

MSYSTEMS (2020)

Article Computer Science, Interdisciplinary Applications

Non Pharmaceutical Interventions for Optimal Control of COVID-19

Muhmmad Zamir et al.

COMPUTER METHODS AND PROGRAMS IN BIOMEDICINE (2020)

Article Mathematics

Complex dynamics of epidemic models on adaptive networks

Xiaoguang Zhang et al.

JOURNAL OF DIFFERENTIAL EQUATIONS (2019)

Review Mathematics, Applied

Seasonality in epidemic models: a literature review

B. Buonomo et al.

RICERCHE DI MATEMATICA (2018)

Article Immunology

Modeling epidemics on adaptively evolving networks: A data-mining perspective

Assimakis A. Kattis et al.

VIRULENCE (2016)

Article Biology

Mathematical models of Ebola-Consequences of underlying assumptions

Zhilan Feng et al.

MATHEMATICAL BIOSCIENCES (2016)

Article Ecology

Self-sustained oscillations in epidemic models with infective immigrants

H. A. L. R. Silva et al.

ECOLOGICAL COMPLEXITY (2014)

Article Biology

MODELING SEASONALITY IN AVIAN INFLUENZA H5N1

Necibe Tuncer et al.

JOURNAL OF BIOLOGICAL SYSTEMS (2013)

Article Ecology

An evolutionary model of influenza A with drift and shift

Maia Martcheva

JOURNAL OF BIOLOGICAL DYNAMICS (2012)

Article Mathematical & Computational Biology

MODELING CONTROL STRATEGIES FOR CONCURRENT EPIDEMICS OF SEASONAL AND PANDEMIC H1N1 INFLUENZA

Olivia Prosper et al.

MATHEMATICAL BIOSCIENCES AND ENGINEERING (2011)

Article Multidisciplinary Sciences

Predicting the global spread of H5N1 avian influenza

A. Marm Kilpatrick et al.

PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA (2006)

Review Multidisciplinary Sciences

Networks and epidemic models

MJ Keeling et al.

JOURNAL OF THE ROYAL SOCIETY INTERFACE (2005)

Article Biology

Transients and attractors in epidemics

CT Bauch et al.

PROCEEDINGS OF THE ROYAL SOCIETY B-BIOLOGICAL SCIENCES (2003)

Review Mathematics, Applied

The structure and function of complex networks

MEJ Newman

SIAM REVIEW (2003)

Article Biology

Daniel Bernoulli's epidemiological model revisited

K Dietz et al.

MATHEMATICAL BIOSCIENCES (2002)

Article Physics, Multidisciplinary

Small world effect in an epidemiological model

M Kuperman et al.

PHYSICAL REVIEW LETTERS (2001)

Review Mathematics, Applied

The mathematics of infectious diseases

HW Hethcote

SIAM REVIEW (2000)