The Estimate of the Basic Reproduction Number for Novel Coronavirus Disease (COVID-19): a Systematic Review and Meta-Analysis
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Norovirus Background
DOH 420-180 Norovirus Background Clinical Syndrome of Norovirus Symptoms Norovirus can cause acute gastroenteritis in persons of all ages. Symptoms include acute onset non- bloody diarrhea, vomiting, nausea, and abdominal pain, sometimes accompanied by low-grade fever, body aches, and headache.2,3 Some individuals may only experience vomiting or diarrhea. Dehydration is a concerning secondary outcome.2 Symptoms typically resolve without treatment in 1-3 days in healthy individuals. Illness can last 4-6 days and may manifest more severely in young children elderly persons, and hospitalized patients.2,3 Diarrhea is more common in adults, while vomiting is more common among children.4 Up to 30% of norovirus infections are asymptomatic.2 Incubation The incubation period for norovirus is 12-48 hours.2 Transmission The only known reservoir for norovirus is humans. Transmission occurs by three routes: person-to- person, foodborne, or waterborne.2 Individuals can be infected by coming into contact with infected individuals (through the fecal-oral route or by ingestion of aerosolized vomitus or feces), contaminated foods or water, or contaminated surfaces or fomites.1,2 Viral shedding occurs for 4 weeks on average following infection, with peak viral shedding occurring 2-5 days after infection.2 Norovirus is extremely contagious, with an estimated infectious dose as low as 18 viral particles, indicating that even small amounts of feces can contain billions of infectious doses.2 The period of communicability includes the acute phase of illness up through 48 hours after conclusion of diarrhea. Treatment Treatment of norovirus gastroenteritis primarily includes oral rehydration through water, juice, or ice chips. -
Some Simple Rules for Estimating Reproduction Numbers in the Presence of Reservoir Exposure Or Imported Cases
Some simple rules for estimating reproduction numbers in the presence of reservoir exposure or imported cases Angus McLure1*, Kathryn Glass1 1 Research School of Population Health, Australian National University, 62 Mills Rd, Acton, 0200, ACT, Australia * Corresponding author: [email protected] 1 Abstract The basic reproduction number () is a threshold parameter for disease extinction or survival in isolated populations. However no human population is fully isolated from other human or animal populations. We use compartmental models to derive simple rules for the basic reproduction number for populations with local person‐to‐person transmission and exposure from some other source: either a reservoir exposure or imported cases. We introduce the idea of a reservoir‐driven or importation‐driven disease: diseases that would become extinct in the population of interest without reservoir exposure or imported cases (since 1, but nevertheless may be sufficiently transmissible that many or most infections are acquired from humans in that population. We show that in the simplest case, 1 if and only if the proportion of infections acquired from the external source exceeds the disease prevalence and explore how population heterogeneity and the interactions of multiple strains affect this rule. We apply these rules in two cases studies of Clostridium difficile infection and colonisation: C. difficile in the hospital setting accounting for imported cases, and C. difficile in the general human population accounting for exposure to animal reservoirs. We demonstrate that even the hospital‐adapted, highly‐transmissible NAP1/RT027 strain of C. difficile had a reproduction number <1 in a landmark study of hospitalised patients and therefore was sustained by colonised and infected admissions to the study hospital. -
Seventy-Five Years of Estimating the Force of Infection from Current Status
Epidemiol. Infect. (2010), 138, 802–812. f Cambridge University Press 2009 doi:10.1017/S0950268809990781 Seventy-five years of estimating the force of infection from current status data N. HENS 1,2*, M. AERTS 1,C.FAES1,Z.SHKEDY1, O. LEJEUNE2, P. VAN DAMME2 AND P. BEUTELS2 1 Interuniversity Institute of Biostatistics and Statistical Bioinformatics, Hasselt University, Diepenbeek, Belgium 2 Centre for Health Economics Research & Modelling Infectious Diseases; Centre for the Evaluation of Vaccination, Vaccine and Infectious Disease Institute, University of Antwerp, Antwerp, Belgium (Accepted 18 August 2009; first published online 21 September 2009) SUMMARY The force of infection, describing the rate at which a susceptible person acquires an infection, is a key parameter in models estimating the infectious disease burden, and the effectiveness and cost-effectiveness of infectious disease prevention. Since Muench formulated the first catalytic model to estimate the force of infection from current status data in 1934, exactly 75 years ago, several authors addressed the estimation of this parameter by more advanced statistical methods, while applying these to seroprevalence and reported incidence/case notification data. In this paper we present an historical overview, discussing the relevance of Muench’s work, and we explain the wide array of newer methods with illustrations on pre-vaccination serological survey data of two airborne infections: rubella and parvovirus B19. We also provide guidance on deciding which method(s) to apply to estimate the -
Multiscale Mobility Networks and the Spatial Spreading of Infectious Diseases
Multiscale mobility networks and the spatial spreading of infectious diseases Duygu Balcana,b, Vittoria Colizzac, Bruno Gonc¸alvesa,b, Hao Hud, Jose´ J. Ramascob, and Alessandro Vespignania,b,c,1 aCenter for Complex Networks and Systems Research, School of Informatics and Computing, Indiana University, Bloomington, IN 47408; bPervasive Technology Institute, Indiana University, Bloomington, IN 47404; cComputational Epidemiology Laboratory, Institute for Scientific Interchange Foundation, 10133 Torino, Italy; and dDepartment of Physics, Indiana University, Bloomington, IN 47406 Edited by H. Eugene Stanley, Boston University, Boston, MA, and approved October 13, 2009 (received for review June 19, 2009) Among the realistic ingredients to be considered in the computational two questions stand out: (i) Is there a most relevant mobility scale modeling of infectious diseases, human mobility represents a crucial in the definition of the global epidemic pattern? and (ii) At which challenge both on the theoretical side and in view of the limited level of resolution of the epidemic behavior does a given mobility availability of empirical data. To study the interplay between short- scale become relevant, and to what extent? scale commuting flows and long-range airline traffic in shaping the To begin addressing these questions, we use high-resolution spatiotemporal pattern of a global epidemic we (i) analyze mobility worldwide population data that allow for the definition of sub- data from 29 countries around the world and find a gravity model populations according to a Voronoi decomposition of the world able to provide a global description of commuting patterns up to 300 surface centered on the locations of International Air Transport kms and (ii) integrate in a worldwide-structured metapopulation Association (IATA)-indexed airports (www.iata.org). -
Lesson 1 Introduction to Epidemiology
Lesson 1 Introduction to Epidemiology Epidemiology is considered the basic science of public health, and with good reason. Epidemiology is: a) a quantitative basic science built on a working knowledge of probability, statistics, and sound research methods; b) a method of causal reasoning based on developing and testing hypotheses pertaining to occurrence and prevention of morbidity and mortality; and c) a tool for public health action to promote and protect the public’s health based on science, causal reasoning, and a dose of practical common sense (2). As a public health discipline, epidemiology is instilled with the spirit that epidemiologic information should be used to promote and protect the public’s health. Hence, epidemiology involves both science and public health practice. The term applied epidemiology is sometimes used to describe the application or practice of epidemiology to address public health issues. Examples of applied epidemiology include the following: • the monitoring of reports of communicable diseases in the community • the study of whether a particular dietary component influences your risk of developing cancer • evaluation of the effectiveness and impact of a cholesterol awareness program • analysis of historical trends and current data to project future public health resource needs Objectives After studying this lesson and answering the questions in the exercises, a student will be able to do the following: • Define epidemiology • Summarize the historical evolution of epidemiology • Describe the elements of a case -
Managing Outbreaks of Sexually Transmitted Infections
Managing outbreaks of Sexually Transmitted Infections Operational guidance Managing outbreaks of Sexually Transmitted Infections: Operational guidance About Public Health England Public Health England exists to protect and improve the nation’s health and wellbeing, and reduce health inequalities. We do this through world-class science, knowledge and intelligence, advocacy, partnerships and the delivery of specialist public health services. We are an executive agency of the Department of Health, and are a distinct delivery organisation with operational autonomy to advise and support government, local authorities and the NHS in a professionally independent manner. Public Health England Wellington House 133-155 Waterloo Road London SE1 8UG Tel: 020 7654 8000 www.gov.uk/phe Twitter: @PHE_uk Facebook: www.facebook.com/PublicHealthEngland Prepared by: Dr Ian Simms, Dr Margot Nicholls, Dr Kirsty Foster, Lynsey Emmett, Dr Paul Crook and Dr Gwenda Hughes. For queries relating to this document, please contact Dr Ian Simms at [email protected] Resources for supporting STI outbreak management can be found at: www.gov.uk/government/publications/sexually-transmitted-infections-stis-managing- outbreaks © Crown copyright 2017 You may re-use this information (excluding logos) free of charge in any format or medium, under the terms of the Open Government Licence v3.0. To view this licence, visit OGL or email [email protected]. Where we have identified any third party copyright information you will need to obtain permission from the copyright holders concerned. Any enquiries regarding this publication should be sent to [insert email address]. Published January 2017 PHE publications gateway number: 2016586 2 Managing outbreaks of Sexually Transmitted Infections: Operational guidance Contents About Public Health England 2 1. -
Understanding the Spreading Power of All Nodes in a Network: a Continuous-Time Perspective
i i “Lawyer-mainmanus” — 2014/6/12 — 9:39 — page 1 — #1 i i Understanding the spreading power of all nodes in a network: a continuous-time perspective Glenn Lawyer ∗ ∗Max Planck Institute for Informatics, Saarbr¨ucken, Germany Submitted to Proceedings of the National Academy of Sciences of the United States of America Centrality measures such as the degree, k-shell, or eigenvalue central- epidemic. When this ratio exceeds this critical range, the dy- ity can identify a network’s most influential nodes, but are rarely use- namics approach the SI system as a limiting case. fully accurate in quantifying the spreading power of the vast majority Several approaches to quantifying the spreading power of of nodes which are not highly influential. The spreading power of all all nodes have recently been proposed, including the accessibil- network nodes is better explained by considering, from a continuous- ity [16, 17], the dynamic influence [11], and the impact [7] (See time epidemiological perspective, the distribution of the force of in- fection each node generates. The resulting metric, the Expected supplementary Note S1). These extend earlier approaches to Force (ExF), accurately quantifies node spreading power under all measuring centrality by explicitly incorporating spreading dy- primary epidemiological models across a wide range of archetypi- namics, and have been shown to be both distinct from previous cal human contact networks. When node power is low, influence is centrality measures and more highly correlated with epidemic a function of neighbor degree. As power increases, a node’s own outcomes [7, 11, 18]. Yet they retain the common foundation degree becomes more important. -
Epidemic Response to Physical Distancing Policies and Their Impact on the Outbreak Risk
Epidemic response to physical distancing policies and their impact on the outbreak risk Fabio Vanni∗†‡ David Lambert§ ‡ Luigi Palatella¶ Abstract We introduce a theoretical framework that highlights the impact of physical distancing variables such as human mobility and physical proximity on the evolution of epidemics and, crucially, on the reproduction number. In particular, in response to the coronavirus disease (CoViD-19) pandemic, countries have introduced various levels of ’lockdown’ to reduce the number of new infections. Specifically we use a collisional approach to an infection-age struc- tured model described by a renewal equation for the time homogeneous evolution of epidemics. As a result, we show how various contributions of the lockdown policies, namely physical prox- imity and human mobility, reduce the impact of SARS-CoV-2 and mitigate the risk of disease resurgence. We check our theoretical framework using real-world data on physical distanc- ing with two different data repositories, obtaining consistent results. Finally, we propose an equation for the effective reproduction number which takes into account types of interac- tions among people, which may help policy makers to improve remote-working organizational structure. Keywords: Renewal equation, Epidemic Risk, Lockdown, Social Distancing, Mobility, Smart Work. arXiv:2007.14620v2 [physics.soc-ph] 31 Jul 2020 1 Introduction As the coronavirus disease (CoViD-19) epidemic worsens, understanding the effectiveness of public messaging and large-scale physical distancing interventions is critical in order to manage the acute ∗Sciences Po, OFCE , France †Institute of Economics, Sant’Anna School of Advanced Studies, Pisa, Italy ‡Department of Physics, University of North Texas, USA §Department of Mathematics, University of North Texas, USA ¶Liceo Scientifico Statale “C. -
Reproduction Numbers for Infections with Free-Living Pathogens Growing in the Environment
Journal of Biological Dynamics Vol. 6, No. 2, March 2012, 923–940 Reproduction numbers for infections with free-living pathogens growing in the environment Majid Bani-Yaghouba*, Raju Gautama, Zhisheng Shuaib, P. van den Driesscheb and Renata Ivaneka aDepartment of Veterinary Integrative Biosciences, College of Veterinary Medicine and Biomedical Sciences, Texas A&M University, College Station, TX 77843, USA; bDepartment of Mathematics and Statistics, University of Victoria, Victoria, BC, Canada V8W 3R4 (Received 29 January 2012; final version received 6 May 2012) The basic reproduction number 0 for a compartmental disease model is often calculated by the next generation matrix (NGM) approach.R When the interactions within and between disease compartments are interpreted differently, the NGM approach may lead to different 0 expressions. This is demonstrated by considering a susceptible–infectious–recovered–susceptible modelR with free-living pathogen (FLP) growing in the environment.Although the environment could play different roles in the disease transmission process, leading to different 0 expressions, there is a unique type reproduction number when control R strategies are applied to the host population.All 0 expressions agree on the threshold value 1 and preserve their order of magnitude. However, using data forR salmonellosis and cholera, it is shown that the estimated 0 values are substantially different. This study highlights the utility and limitations of reproduction numbersR to accurately quantify the effects of control strategies for infections with FLPs growing in the environment. Keywords: SIRSP model; infection control; free-living pathogen; basic reproduction number; type reproduction number 1. Introduction The basic reproduction number, 0, is considered as one of the most practical tools that R Downloaded by [University of Central Florida] at 08:28 15 August 2012 mathematical thinking has brought to epidemic theory [26]. -
2015 Infectious Disease Outbreak Summary Report
nfectious IDisease Outbreak Summary Report 2015 Arizona Department of Health Services Office of Infectious Disease Services 150 N 18th Ave., Suite 140 Phoenix, AZ 85007 602-364-3676 This page has intentionally been left blank. Contents 1.0 Executive Summary 1 2.0 Overview 2 2.1 Outbreak detection and response 2 2.2 Outbreak data sources 3 2.3 Outbreak performance goals 3 2.4 Outbreak reporting requirements. 4 2.5 2015 Outbreak | A High-level View 5 2.5.1 Number of confirmed outbreaks 5 2.5.2 Rule-out outbreaks, out-of-Arizona outbreaks, and clusters 5 2.5.3 Outbreaks by county 6 2.5.4 Outbreaks by month 7 2.5.5 Outbreak size 8 2.5.6 Method of identification 8 3.0 Outbreaks by disease category highlights 9 3.1 Outbreaks of gastrointestinal diseases 10 3.1.1 PFGE-matched clusters 11 3.1.2 Foodborne GI outbreaks 14 3.1.3 Person-to-person GI outbreaks 16 3.1.4 Zoonotic outbreaks 18 3.2 Outbreaks of vaccine-preventable diseases 18 3.2.1 Pertussis outbreaks 19 3.3 Outbreaks of respiratory illnesses. 19 3.3.1 Influenza outbreaks 20 4.0 Outbreaks by setting 21 4.1 Outbreaks in child care or school settings 22 4.2 Outbreaks in healthcare settlings 24 4.3 Outbreaks that occurred outside of Arizona 25 5.0 Notable outbreaks 26 5.1 Salmonella Paratyphi B var. L(+) tartrate(+) linked to imported raw tuna 26 5.2 Salmonella Poona linked to imported cucumbers 28 5.3 St. -
Global Convergence of COVID-19 Basic Reproduction Number and Estimation from Early-Time SIR Dynamics
PLOS ONE RESEARCH ARTICLE Global convergence of COVID-19 basic reproduction number and estimation from early-time SIR dynamics 1,2 1☯ 3,4☯ 5☯ Gabriel G. KatulID *, Assaad MradID , Sara BonettiID , Gabriele ManoliID , Anthony 6☯ J. ParolariID 1 Nicholas School of the Environment, Duke University, Durham, NC, United States of America, 2 Department of Civil and Environmental Engineering, Duke University, Durham, NC, United States of America, a1111111111 3 Department of Environmental Systems Science, ETH ZuÈrich, ZuÈrich, Switzerland, 4 Bartlett School of a1111111111 Environment, Energy and Resources, University College London, London, United Kingdom, 5 Department of a1111111111 Civil, Environmental and Geomatic Engineering, University College London, London, United Kingdom, 6 Department of Civil, Construction, and Environmental Engineering, Marquette University, Milwaukee, a1111111111 Wisconsin, United States of America a1111111111 ☯ These authors contributed equally to this work. * [email protected] OPEN ACCESS Abstract Citation: Katul GG, Mrad A, Bonetti S, Manoli G, Parolari AJ (2020) Global convergence of COVID- The SIR (`susceptible-infectious-recovered') formulation is used to uncover the generic 19 basic reproduction number and estimation from spread mechanisms observed by COVID-19 dynamics globally, especially in the early early-time SIR dynamics. PLoS ONE 15(9): phases of infectious spread. During this early period, potential controls were not effectively e0239800. https://doi.org/10.1371/journal. pone.0239800 put in place or enforced in many countries. Hence, the early phases of COVID-19 spread in countries where controls were weak offer a unique perspective on the ensemble-behavior of Editor: Maria Vittoria Barbarossa, Frankfurt Institute for Advanced Studies, GERMANY COVID-19 basic reproduction number Ro inferred from SIR formulation. -
Into to Epidemic Modeling
INTRO TO EPIDEMIC MODELING Introduction to epidemic modeling is usually made through one of the first epidemic models proposed by Kermack and McKendrick in 1927, a model known as the SIR epidemic model When a disease spreads in a population it splits the population into nonintersecting classes. In one of the simplest scenarios there are 3 classes: • The class of individuals who are healthy but can contract the disease. These people are called susceptible individuals or susceptibles. The size of this class is usually denoted by S. • The class of individuals who have contracted the disease and are now sick with it, called infected individuals. In this model it is assumed that infected individuals are also infectious. The size of the class of infectious/infected individuals is denoted by I. • The class of individuals who have recovered and cannot contract the disease again are called removed/recovered individuals. The class of recovered individuals is usually denoted by R. The number of individuals in each of these classes changes with time, that is, S(t), I(t), and R(t). The total population size N is the sum of these three classes 푁 푡 = 푆 푡 + 퐼 푡 + 푅(푡) Assumptions: (1) Infected individuals are also infectious; (2) The total population size remains constant; (3) The population is closed (no immigration/emigration); (4) No births/deaths; (5)All recovered individuals have complete immunity Epidemiological models consist of systems of ODEs which describe the dynamics in each class. To derive the differential equations, we consider how the classes change in time. When a susceptible individual enters into a contact with an infectious individual, that susceptible individual becomes infected and moves from the susceptible class into the infected class.