| Literature DB >> 34043640 |
Maylis Layan1,2, Simon Dellicour3,4, Guy Baele4, Simon Cauchemez1, Hervé Bourhy5,6.
Abstract
BACKGROUND: Rabies is a fatal yet vaccine-preventable disease. In the last two decades, domestic dog populations have been shown to constitute the predominant reservoir of rabies in developing countries, causing 99% of human rabies cases. Despite substantial control efforts, dog rabies is still widely endemic and is spreading across previously rabies-free areas. Developing a detailed understanding of dog rabies dynamics and the impact of vaccination is essential to optimize existing control strategies and developing new ones. In this scoping review, we aimed at disentangling the respective contributions of mathematical models and phylodynamic approaches to advancing the understanding of rabies dynamics and control in domestic dog populations. We also addressed the methodological limitations of both approaches and the remaining issues related to studying rabies spread and how this could be applied to rabies control. METHODOLOGY/PRINCIPALEntities:
Year: 2021 PMID: 34043640 PMCID: PMC8189497 DOI: 10.1371/journal.pntd.0009449
Source DB: PubMed Journal: PLoS Negl Trop Dis ISSN: 1935-2727
Fig 1PRISMA-ScR Flow Diagram showing the number of identified and selected records along the multi-stage selection process.
Scopus accounted for most of the records as it retrieved 71% (n = 46) of PubMed records and 79% (n = 74) of Web of Science records.
Fig 2General characteristics of the selected dog rabies studies.
(A) Classification of the included publications with the total number of studies, the publication time span, and the number of publications per continent of study. Asia and Africa account for up to 78% of the included studies. (B) Number of publications per year and per methodological category. Mathematical models were the first studies to be published followed by phylodynamic and interdisciplinary studies. (C) Number of publications per country of study. Each publication was attributed to one or multiple countries based on the origin of the RABV genetic sequences, rabid case data or dog ecology data. For phylodynamic studies, countries were not considered if their genetic data were included only in regular phylogenetic tree reconstructions. Similarly, two studies which described rabies dynamics at the global scale [52,65] were not considered in this figure. In our collected records, China accounts for most Asian studies. Spain appears on the map because Ceuta and Melilla, which are Spanish enclaves in North Africa, are represented in two datasets of RABV genetic sequences [68,72]. (D) Number of studies per topic and methodological category. The World Bank, https://datacatalog.worldbank.org/dataset/world-bank-official-boundaries, CC-BY 4.0.
Estimated parameters in phylodynamic models.
| Location | Sampling window | Viral lineages | RABV sequence | Migration rate (migrations.year-1, 95% HPD) | Velocity | Diffusion coefficient (km2.year-1, 95% HPD) | Factors facilitating viral spread | Factors impeding viral spread | Reference |
|---|---|---|---|---|---|---|---|---|---|
| Bangui, Central African Republic | 1986–2012 | Africa 1 | N | - | v = 0.9 (0.65–1.2) | - | - | - | Bourhy et al., 2016 [ |
| Serengeti district, Tanzania | 2004–2013 | Africa 1b | Whole-genome | - | v = 4.46 (3.22–5.88) | - | Dog presence | Elevation Rivers | Brunker et al., 2018 [ |
| Yunnan province, China | 2008–2015 | SEA-1 | N | - | v = 57.5 (39.2–85.1) | D = 1733 (1082–2928) | Forest coverage (but with a tendency to spread towards areas associated with relatively low forest coverage) | - | Tian et al., 2018 [ |
| North and Northeast regions, Brazil | 2002–2005 | - | N | - | voverall = 12.88 | - | - | - | Carnieli et al., 2013 [ |
| Algeria | 2001–2008 | Africa 1 | N | - | vgreat circle distances = 26 (18–34) | - | Major roads | - | Talbi et al., 2010 [ |
| Algeria | 2001–2008 | Africa 1 | N | - | vwavefront ~ 15 | D = 2874 (1900–5420) | Grasslands | Elevation | Dellicour et al., 2017 [ |
| Morocco | 2004–2008 | Africa 1 | N | - | vgreat circle distances = 42 (26–58) | - | Major roads | - | Talbi et al., 2010 [ |
| Morocco | 2004–2008 | Africa 1 | N | - | vwavefront ~ 22 | D = 2874 (1900–5420) | Grasslands | Elevation | Dellicour et al., 2017 [ |
| Iran | 2008–2015 | - | Whole-genome | - | v = 55.5 (38.9–142.4) | D = 2676 (1935–5066) | (Tendency to spread towards and preferentially circulate within accessible areas associated with relatively higher human population density) | (Tendency to avoid circulating in barren vegetation areas and to avoid spreading towards grasslands) | Dellicour et al., 2019 [ |
| China | 1983–2016 | Arctic-like 2 | N | 5.81e-3 (3.92e-3–7.77e-3) | - | - | - | - | Wang et al., 2019 [ |
Abbreviations: HPD, Highest Posterior Density; SEA-1, South-East Asia 1; SEA-2, South-East Asia 2; SEA-3, South-East Asia 3.
The sampling window and the spatial scale of the studies are highly variable. Thus, it is not possible to directly compare the velocity and diffusion coefficients amongst the different study settings.
a Depending on the study, estimates of RABV lineage velocity or diffusivity were obtained by estimating different dispersal statistics. Talbi et al. [72] reconstructed for each branch of the phylogenetic tree the expected number of migrations between two locations using a discrete phylogeographic model. The authors multiplied these estimates by the great-circle distance between the two locations, and thus, obtained the expected distance travelled within the time elapsed on each branch. Carnieli et al. [61], Bourhy et al. [74], Brunker et al. [68], Tian et al. [77], and Dellicour et al. [70] estimated the mean branch velocity using continuous phylogeographic reconstructions. Finally, Dellicour et al. [67] estimated the temporal evolution of the wavefront velocity that corresponds to the distance between the reconstructed epidemic origin and the maximal epidemic wavefront. While the mean branch velocity (v) and diffusion coefficient (D) are estimates of the dispersal velocity and of the diffusion coefficient averaged over all tree branches, respectively, their weighted average counterparts involve a weighting by branch time resulting in lower-variance estimates [70].
b Depending on the study, the impact of environmental factors on dispersal of viral lineages were investigated using different approaches. Talbi et al. [72] simulated random or conditional dispersal of RABV in northern Africa along phylogenetic trees reconstructed by phylogeographic inference and compared simulated dispersal patterns with the observed spread. Brunker et al. [68] parametrized a generalized linear model (GLM) in a discrete phylogeographic framework with resistance distances derived from landscape data between clusters of rabies cases. Dellicour et al. [67] and Tian et al. [77] assessed which environmental factors are associated with RABV velocity using continuous phylogeographic inference and post hoc statistical analyses. Dellicour et al. [70] and Tian et al. [77] also identified factors associated with the direction of spread using phylogeographic reconstructions and subsequent post hoc analyses.
c 95% Highest Posterior Density (HPD) intervals are not specified in the original publications.
Fig 3Estimates of the mean evolutionary rate of RABV and the reproduction ratio of canine rabies in the included studies.
(A) Bayesian credibility intervals (mean and 95% Highest Posterior Density, HPD) of the mean evolutionary rate of canine RABV per genetic sequence and RABV lineage. aThe estimate corresponds to the upper bound of the 95% HPD. bThe dot corresponds to the median and the interval to the 95% HPD interval. cThe 95% HPD was not specified in the original publication. (B) Estimates of the reproduction ratio of dog rabies per control strategy or geographical location. The dot corresponds to the mean and the interval to the 95% confidence interval unless stated otherwise. a The interval corresponds to the standard error. b The authors estimated the effective reproduction ratio along time. Here, the value range of the median monthly point estimate is depicted.
Recommended control strategies in mathematical modelling studies.
| Epidemiological context | Recommended control strategy | Specificities of the recommended control strategie | Location | Reference |
|---|---|---|---|---|
| Introduction in previously rabies-free areas | Reactive dog vaccination | Followed by a 2-year monitoring period | Townsend et al., 2013 [ | |
| Until all targeted dogs are vaccinated | Northern Peninsula Area and Elcho Island, Australia | Dürr et al., 2015 [ | ||
| 90% dog vaccination coverage | Northern Australia and New South Wales, Australia | Sparkes et al., 2016 [ | ||
| Kubin, Saibai and Warraber divisions, Australia | Brookes et al., 2019 [ | |||
| Targeted dog vaccination campaigns | Vaccination of free-roaming dogs | Northern Peninsula Area, Australia | Hudson et al., 2019 [ | |
| Integrated approach | Mandatory dog vaccination | Ibaraki and Hokkaido prefectures, Japan | Kadowaki et al., 2018 [ | |
| Endemic areas | 90% dog vaccination coverage | Lemuna-bilbilo and bishoftu districts, Ethiopia | Beyene et al., 2019 [ | |
| 75% dog vaccination coverage | Stray dog management | Guangdong, China | Hou et al., 2012 [ | |
| 70% dog vaccination coverage | Annual vaccination (or biannual vaccination with a 60% coverage) | Machakos district, Kenya | Kitala et al., 2002 [ | |
| N’Djaména, Chad | Zinsstag et al., 2009 [ | |||
| Even coverage | Bali, Indonesia | Townsend et al., 2013 [ | ||
| Serengeti and Ngorongoro districts, Tanzania | Fitzpatrick et al., 2012 [ | |||
| ≥50% dog vaccination coverage | ≥ 50% fertility control coverage | Carroll et al., 2010 [ | ||
| Sarawak state, Malaysia | Taib et al., 2019 [ | |||
| Even dog vaccination coverage | Region IV, Philippines | Ferguson et al., 2015 [ | ||
| Targeted dog vaccination campaigns | Frequent dog vaccination campaigns targeting the reduction in metapopulation risk | Serengeti district, Tanzania | Beyer et al., 2012 [ | |
| Stray dog vaccination coverage based on dog population composition | Leung et al., 2017 [ | |||
| Vaccination based on social and roaming behaviors | N’Djaména, Chad | Laager et al., 2018 [ | ||
| Dog population management | Dog vaccination | China | Zhang et al., 2012 [ | |
| Massive dog vaccination campaigns in urban areas | Central African Republic | Colombi et al., 2020 [ | ||
| Dog vaccination | China | Zhang et al., 2011 [ |
The efficacy of control strategies on dog rabies dynamics has been addressed in only a subset of the currently available mathematical modelling studies. Studies presented in this table compared several control strategies or different dog vaccination coverages on rabies elimination prospects. The optimal control strategy inherently depends on the epidemiological context (endemic or introduction in previously rabies-free areas), the setting (local surveillance and vaccination capacities), the assumptions of the dog rabies model and the control strategies tested by the researchers. Here, we report the strategies recommended by the authors which include quantitative and qualitative criteria such as the estimated impact of public awareness on rabid dog detection and management. Three studies [35,40,51] are not grounded in a specific geographical area. Using simulated scenarios, they test the impact of control strategies according to the time to detection [35], dog population structure [40] and the use of immunocontraceptives [51].
Fig 4Visual summary of the uses of epidemiological data, environmental data and RABV genetic sequences for the study of rabies dynamics and control.
Epidemiological data, environmental data, RABV genetic sequences and social sciences data are highlighted in cyan, yellow, pink, and brown, respectively. The section corresponding to models combining epidemiological data and RABV genetic sequences only is colored in grey since no study that meets this criterion has been identified using our search strategy. Models and their contributions to the understanding of rabies spread and control are detailed in the colored tags. Models using multiple types of data are colored with the intersection color of the corresponding data types. In our text corpus, few studies combined epidemiological, ecological, and genetic data in a unified framework.
Strengths and weaknesses of phylodynamics and mathematical modelling studies identified in this review for the study of rabies.
| Strengths | Weaknesses | |
|---|---|---|
| • Homogeneous methodology which facilitates the comparison of rabies dynamics in different areas | • Small datasets and short genetic sequences | |
| • Diversity of models that explore multiple aspects of rabies spread | • Mostly simulation studies, models are rarely fitted to dog rabies data |