* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project
Download Ecology Of Infectious Diseases - MiVEGEC
Survey
Document related concepts
Kawasaki disease wikipedia , lookup
Behçet's disease wikipedia , lookup
Vaccination policy wikipedia , lookup
Childhood immunizations in the United States wikipedia , lookup
Neglected tropical diseases wikipedia , lookup
Multiple sclerosis research wikipedia , lookup
Herd immunity wikipedia , lookup
African trypanosomiasis wikipedia , lookup
Infection control wikipedia , lookup
Hygiene hypothesis wikipedia , lookup
Whooping cough wikipedia , lookup
Sociality and disease transmission wikipedia , lookup
Vaccination wikipedia , lookup
Germ theory of disease wikipedia , lookup
Transcript
◆ CHAPTER 12 ◆◆◆◆◆◆◆◆◆◆◆◆◆ ◆◆◆◆◆◆◆◆◆◆◆◆◆ Ecology Of Infectious Diseases:An Example with Two Vaccine-Preventable Infectious Diseases H. Broutin,1 N. Mantilla-Beniers,2 and P. Rohani3 1 Unit of Research 165 “Genetics and Evolution of Infectious Diseases,’’ UMR CNRS/IRD 2724, Institute of Research for the Development (IRD), BP 64501 34394 Montpellier Cedex 5, France 2 Department of Zoology, University of Cambridge, Downing Street, Cambridge, CB2 3EJ, United Kingdom and Instituto Gulbenkian de Ciência, Apartado 14, 2781-901 Oeiras, Portuga 3 Institute of Ecology, University of Georgia, Athens, GA 30602, USA 12.1 INTRODUCTION It nowadays often comes as a surprise to the non-specialist that ecology and infectious diseases can be integrated in an area of study. The irony is that they have a common origin and only came to exist as separate fields with scientific development and the advent of reductionism. The dissociation of natural science into subfields such as immunology, pathology, molecular biology, and genetics has led to key scientific breakthroughs, some of which make up the foundations of modern infectious disease epidemiology. In particular, scientific evidence of the mechanism of contagion presented epidemiologists with fundamental answers and led to reformulating central questions in the field. Another consequence of our improved understanding of disease transmission is that mathematics began to be used as an explanatory [27] and, more recently, predictive tool [2,17,31] in the study of infectious disease epidemiology. Interestingly, the host–parasite interactions captured in epidemic and demographic data are part of the study matter of population ecologists.As a result (cf. Section 12.1), ecology has lent useful concepts to epidemiology, and finds in the latter a fruitful test-bed for its theoretical developments. Moreover, changes in social habits (e.g., increasing frequency and range of travel), demography, habitat structure (e.g., urbanization) and the environment (e.g., deforestation, temperature) are responsible for recent, unexpected increase in the importance of infectious diseases as causes of mortality in an increasingly complex ecosystem [12,34]. In this context, humans cannot be considered as “particular case’’ or a “particular host’’ for pathogens. Emerging or re-emerging diseases affect many animal and plant species and, as such, humans should not be considered as a special host; from an evolutionary perspective, humans might even be a “bad’’ host in many cases. In fact, the study of human infections must be linked with “ecosystem health’’ putting in light the strong relation between biodiversity and human health [5,41]. Thus, in order to face up to the challenge presently posed to epidemiology, it will be necessary to reinforce its links with ecology, and also seek to understand how pathogens evolve. The ecological study of infectious diseases [22] places the individual within a population in a given environment, thereby analyzing the spread of diseases over different scales of time and space. Its goal is a global understanding of the development (emergence, spread, etc.) and persistence of a disease in a host population that integrates the biology of the host–pathogen association (pathogen life history, host demography, social habits, etc.) and the influence of environmental factors (e.g., precipitation, temperature). Encyclopedia of Infectious Diseases: Modern Methodologies, by M.Tibayrenc Copyright © 2007 John Wiley & Sons, Inc. 189 190 ◆ ENCYCLOPEDIA OF INFECTIOUS DISEASES: MODERN METHODOLOGIES The present wealth of scientific knowledge might make it impossible for modern scientists to apprehend all what once was the realm of natural historians, but interdisciplinary collaboration can (and should!) be used to bring together areas of knowledge that relate to present problems. In this chapter, we will first present some of the main concepts and methods currently used in the study of infectious diseases. In the second and last section, we will illustrate how these tools are implemented using results obtained by our groups in the study of pertussis and measles epidemiology. sets even contain information from various host and pathogen populations, thus providing the opportunity for comparative studies. Lastly, the impact of large-scale perturbations, such as sudden demographic changes or the start of mass-vaccination, is reflected in some data sets. These perturbations equate to environmental changes (e.g., habitat fragmentation) that would be questionable interventions in other ecological systems, therefore providing invaluable information to conservationists. 12.2.2.1 Persistence and spread of infectious diseases— metapopulation concept Population ecology is concerned 12.2 12.2.1 CONCEPTS AND METHODS Mathematics—Modeling The first use of mathematics in epidemiology is generally attributed to the Englishman John Graunt, who in the seventeenth century proposed that greatest progress would be made in the battle to understand the causes of human mortality by quantifying their rate through time. Although this effort was largely descriptive [19], it was of paramount importance because it laid the basis for quantitative reasoning and the collation and comparative analysis of public health data. Modern techniques of time series analysis and the development of computers have made it possible to capture essential information that was formerly lost in statistical studies [10,20]. With the development of germ theory came the first mathematical models that incorporated assumptions on the mechanism of contagion.The mechanistic approach was used to try to explain patterns found in epidemic data [27]. It has produced fundamental theoretical progress and remains highly productive. The initial attempts to predict epidemic spread using extant data were hindered by the lack of detailed epidemiological and demographic information, the computing demands of the models and gaps in the knowledge of disease transmission. However, recent ventures have concluded with success [2,17,31], highlighting the role that mathematics can play in modern epidemiology. One of its main applications is the prospective study of alternative control strategies. More details are given in Chapter 23 (M. Choisy, J.F. Guégan, P. Rohani) 12.2.2 Population Ecology As mentioned in Section 12.1, the link between population ecology and epidemiology is rather natural, because the former seeks to understand what causes temporal and spatial changes in population abundance and how these changes relate to environmental factors and to those intrinsic to ecological interactions – and the latter focuses on host–pathogen dynamics. Population ecologists rarely have access to data of the spatio-temporal span and resolution that can characterize disease records. Furthermore, host demography, social habits, and environment are often well documented in parallel to pathogen dynamics, particularly in the case of human populations. As a result, important parameters of the two central populations are known. Exceptional data with infectious dynamics at spatial and temporal scales that differ from those used in other disciplines studying infectious diseases. At the largest scale, it seeks to understand disease behavior in the population of an entire geographic region.The aim is to answer different basic questions that are relevant because they reflect what affects disease incidence: Is the disease predictably periodic? Do epidemics occur everywhere at the same time? Can the disease persist over time, or does it go extinct? How does disease spread between geographically isolated host populations? Is disease transmission the same today as it was 50 years ago? Population ecology looks in particular at the spatial structure of communities and its consequences on the persistence and geographic distribution of species [42].A concept from population ecology that is now highly developed for the study of infectious diseases is the concept of metapopulation [28,33]. A metapopulation is loosely defined as a population of subpopulations interconnected by immigration (see Box 12.1). For a BOX 12.1: METAPOPULATION CONCEPT A metapopulation (Fig. A) is defined in ecology as a population of subpopulations (gray circles) interconnected by immigration (black arrows) [28]. The dynamics of the entire metapopulation will depend on the extinction and recolonisation of its constituent subpopulations (or habitat patches). Metapopulation dynamics will depend mainly on (i) local dynamics (which at a fundamental level depend on the size of the subpopulation) and (ii) population flux between patches, with the proviso that migration rates are sufficiently low so as not to affect local dynamics per se. An interesting metapopulation configuration is the “source–sink’’ structure, where only one direction of population flux is relevant to local and global population dynamics (cf. Fig. B). In this case, the dynamics of big populations (called “sources,” in black) shapes abundance patterns in small populations (called “sinks,” in gray) and therefore defines metapopulation dynamics. CHAPTER 12 ◆ 191 given species, we can thus study the global dynamics of the populations, taking into account the different community sizes of subpopulations and the flux of individuals between them. Applied to the study of infectious diseases, subpopulations correspond to human communities that can be considered at different spatial scales (e.g., family, city, country).This approach has been applied to the study of measles and pertussis at a country level [23,37] and a very fine rural scale [9]. Moreover, in the study of disease persistence, the relation between population size and the duration of infection fadeouts (periods when the disease cannot be detected in the host population) can be used to estimate the infection’s Critical Community Size (CCS) (see Box 12.2). The CCS [6,7] is defined as the population size below which the disease cannot persist.Vaccination strategies are expected to decrease disease transmission and increase the CCS. Another issue that can be studied within this framework is the detailed spatio-temporal dynamics of the pathogen Sources Sinks Figure A ECOLOGY OF INFECTIOUS DISEASES Figure B Applied to infectious diseases, habitat patches are human groups that can be defined at many different spatial scales, from, for example, families or neighborhoods (local scale) to countries or continents (global scale). BOX 12.2: CRITICAL COMMUNITY SIZE (CCS) One way to estimate the CCS for a given disease is to plot the mean duration of disease extinction (i.e., fade-out) in relation to population size. A fade-out is defined based on the average time that a patient takes to recover from infection counted from the moment in which transmission occurred. Only during this time can the patient him/herself transmit the infection. In the case of measles, for example, this is approximately 2 weeks. Therefore, when no new cases are reported in 3 weeks or more, it is safe to assume that the chain of transmission is broken and that the pathogen has gone extinct in that host population. Let us illustrate the CCS with an example (see figure below) extracted from Rohani et al. [38], who studied pertussis times series in 60 cities in England and Wales during the vaccination era (1957–1974). Graph (A) represents the mean duration of fade-outs (in weeks) in relation with the population size of each locality. As you can see, the bigger the locality, the shorter the period of disease extinction. To determine the CCS, we focused on the threshold of 3 weeks for pertussis (if a new case is reported in the locality more than 3 weeks after the last one, it cannot be due to transmission within the locality and must be the result of an infectious contact with someone from outside the locality) represented by the blue dot line. Below this threshold, the disease persists and above it, goes extinct. The CCS will correspond to the population size at the intersection between this threshold and the fade-out duration curve (see dot arrow), here around 250,000 inhabitants. For localities with a population size below this CCS, the disease goes extinct (see (B) and (C) as examples), whereas there is no extinction of the disease in the localities with a population size above CCS (see (D) as example). (B) (C) Mean fade-out duration (weeks) (A) (D) 22 20 18 16 14 12 10 8 6 4 2 0 0 1 4 5 6 2 3 Population size (×105) 7 8 192 ◆ ENCYCLOPEDIA OF INFECTIOUS DISEASES: MODERN METHODOLOGIES metapopulation. One question is as follows: Does the disease spread between all communities without any direction or does the disease spread in a special direction? This question is important for the control of infectious diseases, because it can help to identify potential sources of infection. Here, the mainland–island paradigm of ecology [28] finds a counterpart in the “city– village’’ concept proposed by Anderson et al. [3]. They suggested that diseases spread from big cities to small villages, which corresponds to a particular metapopulation structure, namely the “source–sink’’ paradigm (see Box 1). Analyses of ecological time series have shown that measles and pertussis indeed spread following a size-hierarchy, both in England and Wales and in a small rural area of Senegal (cf. Section 12.3) [8,21,25]. 12.2.2.2 Periodicity and synchrony of epidemics— times series analyses The temporal dynamics of infection are studied using various methods of time series analyses of disease cases. A time series is defined as a series of observations ordered in time, for instance, the monthly number of new cases for a given disease in a given host population. Different methods can be used to investigate the periodicity of epidemics and the study of the synchrony with which they occur in different subpopulations. In ecology, time series analyses have been used to determine the degree of coherence in oscillations in abundance of separate animal populations [29,30] and to study the periodicity of these fluctuations population in relation to geographical gradients [32].A direct application of this approach concerns conservation biology [28]. Indeed, for a given species, synchrony of different populations in different geographical locations (i.e., populations in the same dynamical state simultaneously) implies an increase in the risk of extinction. In contrast, if population dynamics are not synchronized, then the extinction of one local population can be balanced by recolonization from a neighboring population. This is termed the rescue effect in ecology, and effectively enhances the overall chances of persistence of the species. The same rationale can be applied to pathogen populations. Using infectious disease data of unique temporal span and spatial resolution, various studies [3,16,20,38] have characterized the periodicity and synchrony of measles and whooping cough epidemics before and after the start of mass vaccination. When epidemics are incoherent, disease extinction in one population is only temporary, because disease is later reintroduced through contact with infectious individuals from other populations. Thus, this new approach to epidemiological issues is primordial for better understanding the patterns of disease spread in space and time, and naturally inspects issues that are relevant to disease control. In the second part of this chapter, we will illustrate this approach with studies of pertussis and measles dynamics at two different spatial scales and in different environments. To obtain an integrated picture of disease spread, it is crucial to compare different environmental and demographic conditions. 12.2.3 Comparative Approach—The Search for Emerging Themes? Although major research developments have recently come about in other fields of life science, that is, population dynamics, community ecology, and macroecology [32], often through the use of a comparative research perspective, epidemiology continues to suffer from a lack of comparative studies. With recent evidence of the impact of large-scale phenomena, for example, climatic change, on infectious disease patterns [34], the recognition of the importance of regional or even global processes interacting with microbe population dynamics in local human communities has become evident. Modern epidemiology is now confronted with the problem of how to identify the spatio-temporal and organizational scales that might be relevant in explaining disease patterns and processes. Many investigations on childhood diseases have provided clear evidence of how large-scale studies are of substantial interest for public health [4,21,38].There is now a growing scientific tendency, under the impetus of population biologists, to provide a broader perspective on epidemiological systems in order that only the important disease generalities or patterns remain. This approach is called comparative analysis, and it consists of the comparison, on a broad spatial scale, of long-term data for a given disease across different localities.The main focus of comparative analysis in general is to contrast data acquired at a smaller spatial scale and to consider that emerging patterns may exist at a larger scale encompassing the total data set under study.The basic role of comparative analyses in epidemiology is to describe the different spatio-temporal patterns that may be at work on the different hierarchical scales under scrutiny, and then to explore the corresponding processes responsible for the observed patterns. Comparative studies of pathogen population dynamics are thus a promising way to explore public health issues, offering a much broader perspective on health and a more quantitative approach with which similarities and specificities in the behavior of infectious diseases can be distinguished. Such studies, based on an ecological understanding of infectious diseases, should help us to improve and adapt the means for controlling these infections (using vaccination, for example) on a global scale. 12.3 AN EXAMPLE WITH TWO DIRECTLY TRANSMITTED DISEASES: MEASLES AND PERTUSSIS DYNAMICS 12.3.1 Pertussis and Measles: Two Vaccine Preventable Diseases Pertussis and measles are two ubiquitous vaccine-preventable diseases of humans. Both are highly infectious and are transmitted in aerosol droplets following contact between infected and susceptible individuals. Pertussis (also called “whooping cough”) is a respiratory disease caused by Gram-negative bacteria of the CHAPTER 12 ECOLOGY OF INFECTIOUS DISEASES ◆ 193 Fig. 12.1. World maps showing vaccination coverage against measles (left panel) and pertussis (right panel).These maps were extracted from the WHO website http://www.who.int. species Bordetella pertussis. Individuals infected with pertussis become infectious after an incubation period of approximately 8 days, during which the bacterium spreads and proliferates in the host.They are then infectious for approximately 14–21 days. Measles is due to a paramyxovirus (see chapter 9 for classification). In this case, an incubation period of 8 days on average is followed by approximately 5 days during which patients remain infectious.Active immunity results from either recovery to natural infection, or vaccination. In developed countries, large-scale vaccination programs against both infections started between 40 and 60 years ago. In many developing countries, however, systematic vaccination was initiated only recently (1974) via the Expanded Programme on Immunisation, which has been implemented in Africa since the mid-1980s (Fig. 12.1). Global incidence of both infections has been dramatically reduced as a result of vaccination, but measles and pertussis remain an important public health problem in developing countries [43,44]. Furthermore, in several developed countries a resurgence in whooping cough has been detected in the last decades [13,14], despite high vaccine coverage [15,26]. The unrelenting toll of life taken by these infections has motivated the collection of records of morbidity and mortality in numerous human populations around the globe. In particular, disease reporting has rendered detailed incidence reports that date back to the years preceding the start of vaccination campaigns from regions in two countries of disparate social, demographic, and economic conditions: the Niakhar in Senegal1 [8,9].[c1] (Fig. 12.2), and England and Wales in the United Kingdom [37]. Each of these data sets is made up by weekly reports from geographically separate human populations that are linked epidemiologically by human travel. Niakhar is a small rural area located around 150 km east of Dakar in Senegal. It is constituted by 30 localities with popu1 The Institute of Research for the Development (IRD) performed the demographic (since 1963) and epidemiological (since 1983) survey in the Niakhar population, a small rural area in Senegal. lation sizes ranging from 50 to 3000 inhabitants (see Figs. 12.3 and 12.4). Pertussis and measles cases have been reported since 1983, and vaccination started at the end of 1986. Data for England and Wales originate from the largest 60 towns and cities in the area. Sizes range from 20,000 inhabitants in Teignmouth to over 3 million in London. British data span from 1944 to 1994, and mass vaccination started in 1957. In what follows, we present studies of the spatio-temporal dynamics and persistence of pertussis in each area. These analyses draw parallels between the two regions, comparing the manner in which immunization programs altered disease dynamics in each case. Study methods have a strong base in ecological studies. We hope they make apparent the fruitful interchange of ideas between ecology and epidemiology that was outlined in the first part of this chapter. 12.3.2 Persistence—CCS and Impact of Vaccination As detailed before (cf. Box 2), the CCS of an infection can be estimated by counting the number of weeks in which no cases are reported in a given host population and noting how the duration of disease fade-outs relates to population size. Figure 12.5 shows results obtained for pertussis in England and Wales [38] and in Niakhar, Senegal [9]. Visual inspection of these figures shows two important similarities between British and Senegalese data. The first of them concerns the general shape of the relation. In both cases, the larger the host population, the shorter the duration of its disease fade-outs. Indeed, the disease persists better in large populations, where the number of individuals susceptible to infection is large enough to maintain the chain of transmission. A second point that is evident from these figures is that fade-outs are longer after the start of immunisation campaigns (black vs. gray curves).Thus, vaccination effectively reduced disease persistence in both England and Wales and in Niakhar. It is important to remark that the largest towns in Niakhar are roughly an order of magnitude smaller than the smallest 194 ◆ ENCYCLOPEDIA OF INFECTIOUS DISEASES: MODERN METHODOLOGIES Fig. 12.2. Location and map of the Niakhar area in Senegal. Gray areas correspond to backwaters during the rainy season.Villages are delimited by the black lines. Black dots represent compounds – groups of houses – and thus exhibit the geographical distribution of human populations within Niakhar. Fig. 12.3. Picture of the Niakhar area, Senegal, in dry season. The area is constituted by 30 villages. Each village is divided into hamlets, themselves composed of “compounds.” The compound, representing the smallest structure of the zone, corresponds to a group of houses where extended families live, occupying one, or several, households (photo: H. Broutin). Fig. 12.4. Picture of inhabitants of a big compound in Niakhar, Senegal (photo: H. Broutin). CHAPTER 12 ECOLOGY OF INFECTIOUS DISEASES ◆ 195 22 20 18 16 14 12 10 8 6 4 2 0 Mean fade-out duration (weeks) Mean fade-out duration (weeks) PERTUSSIS England and Wales 0 1 2 3 4 5 6 7 Population size (x105) Extracted from Rohini et al (2000) 8 160 Niakhar, Senegal 140 120 100 80 60 40 20 0 0 500 1000 1500 2000 2500 3000 3500 Population size Extracted from Broutin et al (2004) Fig. 12.5. Mean duration of fade-out (in weeks) in relation to community size for pertussis in England and Wales (left graph) before vaccination (1944–1957, in gray), and after vaccination (1957–1974, in black) and in Niakhar, Senegal (right graph), before vaccination, that is, 1983–1986 (in gray) and in vaccine era, that is, 1987–2000 (in black). It is important to notice differences in scales between the two graphs. populations found in the British records analyzed here. Interestingly, fade-out duration in populations in Niakhar appears to extend the results obtained for England and Wales. The range of population sizes represented in British data includes places where the disease does not fade-out and so allows for a direct estimate of the CCS of pertussis before and after the start of immunization [38]. In contrast, the much smaller population of Niakhar means that there are periods in which pertussis is absent from the entire region (Fig. 12.6). Thus, its recurrence after a fade-out depends on contacts with infected individuals from outside Niakhar. Thus, the reduction in transmission brought about by vaccination can be observed at very different spatial scales and in communities of very different socioeconomic and demographic characteristics. Epidemiological information from all the communities in a geographical region (Niakhar) permitted an unprecedented study of the spatial spread of pertussis [8,9].This is presented in the next section, along with an analogous study of measles dynamics in England and Wales [21]. 12.3.3 “CITY–VILLAGE” SPREAD Based on theoretical studies,Anderson et al. [3] first proposed that infections spread following a size hierarchy from cities to Fig. 12.6. Weekly cases of pertussis in all of Niakhar (Senegal, 1984–1999). Black dots at the top show weeks in which no cases were recorded. villages (the “city–village” paradigm). This was later confirmed by different empirical studies of measles cases in the British Isles and the United States [11,20,21], which showed that infection progressively diffuses from urban centers to the surrounding rural areas, and at regional and large scales. The phenomenon of infectious disease diffusion from big cities to smaller localities could be quite important in terms of infectious disease control. Indeed, the identification of “sources” of infection could be used to target vaccination efforts. For this reason, it is very important to study the spatio-temporal dynamics of infectious diseases in different contexts. Measles diffusion in England and Wales was analyzed using morbidity reports from 845 towns and cities and 457 rural districts [21]. In this analysis, only the 60 largest cities are classed as “urban” populations.The remaining time series are then aggregated in a “rural total.” The proportion of total cases reported in each “urban” population was then compared to the proportion of total cases found in the rural total time series.Their relation was characterized by their Pearson correlation coefficient, and negative correlations correspond to populations in which epidemics take-off before they do in the rural total. Correlation coefficients are plotted in relation to population size in Figure 12.3A. Correlation coefficients between the rural total and time series from large populations (as proportions of the total cases) are usually negative, showing that measles spreads from the largest cities (e.g., London or Birmingham, which correspond to the two largest green disks in Fig. 12.7) to the surrounding area. Populations above the CCS serve as “reservoirs” from which measles spreads to rural settlements. Similar analyses were performed in the small area (220 km2) of Niakhar in Senegal for pertussis [8] to test the idea that the “cities and villages” model might also be relevant on a finer spatial scale. As before, we defined a rural total, made up of all but the two largest cities in Niakhar (Toukar and Diohine). Our study suggested that disease progresses from the largest 196 ◆ ENCYCLOPEDIA OF INFECTIOUS DISEASES: MODERN METHODOLOGIES Fig. 12.7. Illustration of the comparison of infectious disease spread at two different spatial scales.The left part (A) describes the spread of measles in England and Wales (cf. [21]). The right part (B) shows pertussis spread in the rural area of Niakhar, in Senegal (cf. [8,9]). In the latter, orange (respectively, green) denotes negative correlations between measles in a population (as proportion of total cases) and measles in a “rural” aggregate (see text for details). For each part, the top graph provides on the y-axis the correlation between the “rural” aggregate and the time series in individual populations (845 localities in A and 30 in B), in relation with the population size (on the x-axis). A negative correlation describes a delay between rural cases and epidemic increase in the study population.The bottom maps are a spatial representation of the upper graphs. More analyses (not shown here) confirm that cases appeared first in the biggest localities and then in rural populations (black arrows symbolize disease diffusion). See color plates. town (Toukar) to the rural surroundings (see Fig. 12.7B). Indeed, negative correlations between “urban” populations and the rural aggregate are indicative of an urban–rural hierarchy in pertussis epidemics in Niakhar after vaccination. Epidemics in “urban” populations (which have markets, bus stations, and health centers) begin and reach their peak between 10 and 15 weeks before “rural” epidemics, in conformity with results obtained for measles in England and Wales [21]. As noted before (Section 12.3.2), whooping cough cannot persist in Niakhar without external input of new cases (see Fig. 12.5 the CCS is not reached in Niakhar). We can now add a new fact to this mechanism: cases arrive initially in the biggest villages, Toukar, before spreading to the surrounding areas. Even though this pattern of disease spread can explain the spatio-temporal dynamics of pertussis in the studied area, it must be noted that other mechanisms (e.g., pertussis arriving directly in the small villages from an external source) cannot be ruled out. Thus, a size hierarchy could potentially determine the spatio-temporal dynamics of an infection even in effectively rural areas from which the infection fades out after epidemics. This type of approach needs to be completed by other studies, because it could be helpful for adapting vaccination strategies. If spread of disease from urban centers to rural counties can be generalized, then this mechanism could imply new strategies for vaccinations, with less expanded but more precise programs that would be more realistic in the field, particularly in developing countries.This new type of research should lead to better control of disease using targeted vaccination. 12.4 CONCLUSION The example in Section 12.3 illustrates how the interchange of ideas between ecologists and epidemiologists has contributed to our understanding of pathogen population dynamics. Some of the theoretical developments derived from this approach have in fact led to concrete suggestions aimed at improving vaccination strategies [1,35]. Other studies with a similar perspective have shown that ecological interactions between pathogens might also have consequences on disease dynamics [36,39].This suggests that the interaction CHAPTER 12 between a pathogen and its host need not be the only one relevant to epidemiologists. Definitively, ecology and epidemiology need to develop stronger links, both with each other and with more, relevant, disciplines such immunology and microbiology. Ecology is based on the population-level studies of ecosystem dynamics and interactions. Infectious diseases or pathogen populations suffer the same ecological and evolutionary laws experienced by other living beings.Whatever the name (“Medical ecology,”“Eco-epidemiology,” or “Ecology of health”), the coupling of both ecology and epidemiology is now the necessary way of research to better understand and control infectious diseases in this fast evolving word. In fact, much remains to be done to control preexisting infections, and emerging and re-emerging infections present novel challenges to epidemiologists.The magnitude of the challenge is enormous. It is therefore essential to maintain a close collaboration between epidemiologists and ecologists. Yet it is similarly important to expand interdisciplinary links and strengthen the relationship with, for example, population geneticists that can potentially lead to predicting pathogen evolution and emergence (18,24,40). The task ahead will also require a coordinated effort to gather information at different biological levels of organization (from molecular scale to ecosystem). Indeed, the lack of reliable time series constitutes a major brake to the understanding of population dynamics in epidemiology. For that, standardized health surveys that reflect pathogen dynamics and keep track of host habits and demography will be indispensable. Population genetics will be a necessary complement. Additionally, data on environmental changes and their effect on species diversity and habitat composition will be needed to complete the picture. In fact, we need first to observe and understand patterns in order to then discover the processes that shape them. In the light of the challenges presented by the modern world, it is of fundamental importance to bring together our efforts to understand it. ACKNOWLEDGMENTS HB was funded by Aventis Pasteur, Fondation des Treilles, CNRS and IRD. NMB was funded by the Wellcome Trust. PR is funded by the National Institutes of Health, the National Science Foundation, and the Ellison Medical Foundation. REFERENCES 1. Agur Z, Cojocaru L, Mazor G,Anderson RM, Danon YL. Pulse mass measles vaccination across age cohorts. Proc Natl Acad Sci USA 1993;90(24):11698–702. 2. Anderson RM, Donnelly CA, Ferguson NM, et al.Transmission dynamics and epidemiology of BSE in British cattle. Nature 1996;382(6594):779–88. ECOLOGY OF INFECTIOUS DISEASES ◆ 197 3. Anderson RM, Grenfell BT, May RM. Oscillatory fluctuations in the incidence of infectious disease and the impact of vaccination: time series analysis. J Hyg (Lond) 1984;93(3):587–608. 4. Anderson RM, May RM. Infectious Diseases of Humans: Dynamics and Control. Oxford University Press, Oxford, 1991. 5. Aron JL, Patz JA. Ecosystem Change and Public Health.The Johns Hopkins University Press, Baltimore, 2001. 6. Bartlett MS. Measles periodicity and community size. J R Stat Soc A 1957;120:48–70. 7. Bartlett MS.The critical community size for measles in United States. J R Stat Soc, Ser A 1960;123:37–44. 8. Broutin H, Elguero E, Simondon F, Guégan JF. Spatial dynamics of pertussis in a small region of Senegal. Proc R Soc Lond Ser B Biol Sci 2004;271(1553):2091–8. 9. Broutin H, Simondon F, Guégan JF.Whooping cough metapopulation dynamics in tropical conditions: disease persistence and impact of vaccination. Proc R Soc Lon Ser B Bio Sci 2004;271 (Suppl):S302–5. 10. Cazelles B, Chavez M, McMichael AJ, Hales S. Nonstationary influence of El Nino on the Synchronous Dengue Epidemics in Thailand. PloS Med 2005;2(4):e106. 11. Cliff A, Haggett P, Smallman-Raynor M. Measles: An Historical Geography of a Major Human Viral Disease from Global Expansion to Local Retreat. Blackwell Scientific Publication, Oxford, 1993, pp. 1840–990. 12. Cohen ML. Changing patterns of infectious disease. Nature 2000;406(6797):762–7. 13. Crowcroft NS, Britto J.Whooping cough – a continuing problem. Br Med J 2002;324(7353):1537–8. 14. Das P. Whooping cough makes global comeback. Lancet Infect Dis 2002;2(6):322. 15. de Melker HE, Schellekens JF, Neppelenbroek SE, Mooi FR, Rumke HC, Conyn-van Spaendonck MA. Reemergence of pertussis in the highly vaccinated population of the Netherlands: observations on surveillance data. Emerg Infect Dis 2000;6(4):348–57. 16. Duncan CJ, Duncan SR, Scott S. Oscillatory dynamics of smallpox and the impact of vaccination. J Theor Biol 1996;183(4): 447–54. 17. Ferguson NM, Donnelly CA, Anderson RM. The foot-andmouth epidemic in Great Britain: pattern of spread and impact of interventions. Science 2001;292(5519):1155–60. 18. Ferguson NM, Galvani AP, Bush RM. Ecological and immunological determinants of influenza evolution. Nature 2003;422 (6930):428–33. 19. Graunt J. Observations on the Bills of Mortality. The Raycraft, London, 1962. 20. Grenfell BT, Bjornstad ON, Kappey J.Travelling waves and spatial hierarchies in measles epidemics. Nature 2001;414(6865): 716–23. 21. Grenfell BT, Bolker BM. Cities and villages: infection hierarchies in a measles metapopulation. Ecol Lett 1998;1:63–70. 22. Grenfell BT, Dobson AP. Ecology of Infectious Diseases in Natural Populations. Cambridge University Press, Cambridge, 1998. 23. Grenfell BT, Harwood J. (Meta)population dynamics of infectious diseases. Tree 1997;12(10):395–99. 24. Grenfell BT, Pybus OG, Gog JR, et al. Unifying the epidemiological and evolutionary dynamics of pathogens. Science 2004; 303(5656):327-32. 198 ◆ ENCYCLOPEDIA OF INFECTIOUS DISEASES: MODERN METHODOLOGIES 25. Grimprel E, Baron S, Levy-Bruhl D, et al. Influence of vaccination coverage on pertussis transmission in France. Lancet 1999; 354(9191):1699–700. 26. Guris D, Strebel PM, Bardenheier B, et al. Changing epidemiology of pertussis in the United States: increasing reported incidence among adolescents and adults, 1990–1996. Clin Infect Dis 1999;28(6):1230–7. 27. Hamer W. Epidemic disease in England. Lancet 1906;1:733–9. 28. Hanski IA, Gilpin ME. Metapopulation Biology: Ecology, Genetics, and Evolution. Academic Press, San Diego, CA, 1997. 29. Haydon DT, Stenseth NC, Boyce MS, Greenwood PE. Phase coupling and synchrony in the spatiotemporal dynamics of muskrat and mink populations across Canada. Proc Natl Acad Sci USA 2001;98(23):13149–54. 30. Ims RA, Andreassen HP. Spatial synchronization of vole population dynamics by predatory birds. Nature 2000;408(6809):194–6. 31. Keeling MJ,Woolhouse ME, May RM, Davies G, Grenfell BT. Modelling vaccination strategies against foot-and-mouth disease. Nature 2003;421(6919):136–42. 32. Kendall BE, Prendergast J, Bjørnstad ON.The macroecology of population dynamics: taxonomic and biogeographic patterns in population cycles. Ecol Lett 1998;1(3):160–4. 33. Levins R. Some demograpphic and genetic consequences of environmental heterogeneity for biological control. Bull Entomol Soc Am 1969;15:237–40. 34. Morens DM, Folkers GK, Fauci AS.The challenge of emerging and re-emerging infectious diseases. Nature 2004;430(6996): 242–9. 35. Nokes DJ, Swinton J.Vaccination in pulses: a strategy for global eradication of measles and polio? Trends Microbiol 1997;5(1): 14–9. 36. Rohani P, Earn DJ, Finkenstadt B, Grenfell BT. Population dynamic interference among childhood diseases. Proc R Soc Lond Ser B Biol Sci 1998;265(1410):2033–41. 37. Rohani P, Earn DJ, Grenfell BT. Opposite patterns of synchrony in sympatric disease metapopulations. Science 1999;286(5441): 968–71. 38. Rohani P, Earn DJ, Grenfell BT. Impact of immunisation on pertussis transmission in England and Wales. Lancet 2000; 355(9200):285–6. 39. Rohani P, Green CJ, Mantilla-Beniers NB, Grenfell BT. Ecological interference between fatal diseases. Nature 2003;422 (6934):885–8. 40. Smith JM, Feil EJ, Smith NH. Population structure and evolutionary dynamics of pathogenic bacteria. Bioessays 2000;22(12): 1115–22. 41. Thomas F, Renaud F, Guégan JF. Parasitism and Ecosystems. Oxford University Press, New York, 2005. 42. Tilman D, Kareiva PM. Spatial Ecology: The Role of Space in Population Dynamics and Interspecific Interactions. Princeton University Press, Princeton, NJ, 1997. 43. WHO. Progress towards global control and regional elimination 1990–1998. Wkly Epidemiol Rep 1995;70(1):389–94. 44. WHO. Wkly Epidemiol Rep 1999;74(10):137–44.