World Health Organization , 2023. Guinea Worm Wrap-Up #295. Available at: https://www.cartercenter.org/resources/pdfs/news/health_publications/guinea_worm/wrap-up/2023/295.pdf. Accessed March 23, 2023.
World Health Organization , 2019. Organisation mondiale de la Santé. Wkly Epidemiol Rec 94: 233–252.
Shi P , Keskinocak P , Swann JL , Lee BY , 2010. The impact of mass gatherings and holiday traveling on the course of an influenza pandemic: a computational model. BMC Public Health 10: 778.
Shi P , Keskinocak P , Swann JL , Lee BY , 2010. Modelling seasonality and viral mutation to predict the course of an influenza pandemic. Epidemiol Infect 138: 1472–1481.
Escudero DJ , Lurie MN , Mayer KH , King M , Galea S , Friedman SR , Marshall BDL , 2017. The risk of HIV transmission at each step of the HIV care continuum among people who inject drugs: a modeling study. BMC Public Health 17: 614.
Dudley HJ , Goenka A , Orellana CJ , Martonosi SE , 2016. Multi-year optimization of malaria intervention: a mathematical model. Malar J 15: 133.
McKenzie FE , Wong RC , Bossert WH , 1998. Discrete-event simulation models of Plasmodium falciparum malaria. Simulation 71: 250–261.
Perini T , Keskinocak P , Li Z , Ruiz-Tiben E , Swann J , Weiss A , 2020. Agent-based simulation for seasonal Guinea worm disease in Chad dogs. Am J Trop Med Hyg 103: 1942–1950.
Cairncross S , Muller R , Zagaria N , 2002. Dracunculiasis (Guinea worm disease) and the eradication initiative. Clin Microbiol Rev 15: 223–246.
Muller R & Dawes B Advances in Parasitology, Vol.9. San Diego, CA: Academic Press, 73–151.
Ghosh I , Tiwari PK , Mandal S , Martcheva M , Chattopadhyay J , 2018. A mathematical study to control Guinea worm disease: a case study on Chad. J Biol Dyn 12: 846–871.
Adewole MO , Onifade AA , 2013. A mathematical model of dracunculiasis epidemic and eradication. IOSR J Math 8: 48–56.
Netshikweta R , Garira W , 2017. A multiscale model for the world’s first parasitic disease targeted for eradication: Guinea worm disease. Comput Math Methods Med 2017: 1473287.
Smith RJ , Cloutier P , Harrison J , Desforges A , Mushayabasa S & Bhunu CP Understanding the Dynamics of Emerging and Reemerging Infectious Diseases Using Mathematical Models. Kerala, India: Transworld Research Network, 133–156.
Link K , 2012. Guinea Worm Disease (Dracunculiasis): Opening A Mathematical Can of Worms. Bryn Mawr, PA: Bryn Mawr College.
Losio AAE , Mushayabasa S , 2018. Modeling the effects of spatial heterogeneity and seasonality on Guinea worm disease transmission. J Appl Math 2018: 5084687.
Eberhard ML et al., 2014. The peculiar epidemiology of dracunculiasis in Chad. Am J Trop Med Hyg 90: 61–70.
World Health Organization , 2019. Guinea Worm Wrap-up #259. Available at: https://www.cartercenter.org/resources/pdfs/news/health_publications/guinea_worm/wrap-up/259.pdf. Accessed February 28, 2019.
McDonald RA , Wilson-Aggarwal JK , Swan GJF , Goodwin CED , Moundai T , Sankara D , Biswas G , Zingeser JA , 2020. Ecology of domestic dogs Canis familiaris as an emerging reservoir of Guinea worm Dracunculus medinensis infection. PLoS Negl Trop Dis 14: e0008170.
Wang Y , Kim D , Kim SH , Lee H , 2017. Designing highway access control system using multi-class M/G/C/C state dependent queueing model and cross-entropy method. Paper presented at the 2017 Winter Simulation Conference, December 3–6, 2017, Las Vegas, Nevada.
Wen M , Topcu U , 2018. Constrained cross-entropy method for safe reinforcement learning. Adv Neural Inf Process Syst 66: 3123–3137.
World Health Organization , 2022. Guinea Worm Wrap-Up #285. Available at: https://www.cartercenter.org/resources/pdfs/news/health_publications/guinea_worm/wrap-up/285.pdf. Accessed February 1, 2023.
Hopkins DR , Weiss AJ , Yerian S , Sapp SG , Cama VA , 2022. Progress toward global eradication of dracunculiasis – worldwide, January 2021–June 2022. MMWR Morb Mortal Wkly Rep 71: 1496–1502.
Richards RL , Holian LA , 2022. Infectious disease: dog diets may drive transmission cycles in human Guinea worm disease. Curr Biol 32: R170–R173.
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Guinea worm (GW) disease (or dracunculiasis) is currently transmitted among dogs in Chad, which presents risks for the human population. We studied how interventions implemented at different levels might reduce the spread of GW disease (geographically and over time) and what levels of interventions might accelerate elimination. We built a multiple-water-source agent-based simulation model to analyze the disease transmission among dogs in Chad, as well as in geographic district clusters, and validated it using local infection data. We considered two interventions: 1) tethering, where infected dogs are kept on a leash during periods of infectivity, and 2) Abate®, under which the water source is treated to reduce infectivity. Our results showed that elimination (0 dog infections) is most likely achieved within 5 years with extremely high levels of tethering (95%) and Abate (90%), when intervention levels are uniform across district clusters. We used an optimization model to determine an improved strategy, with intervention levels which minimize the number of dogs newly infected in the 6th year, under limitations on intervention levels across clusters; the number of dogs infected after 5 years of intervention could be reduced by approximately 220 dogs with an optimized strategy. Finally, we presented strategies that consider fairness based on intervention resource levels and outcomes. Increased tethering and Abate resources above historical levels are needed to achieve the target of GW disease elimination; optimization methods can inform how best to target limited resources and reach elimination faster.
Financial support: This study was supported by a grant from the
Authors’ addresses: Yifan Wang, Tyler Perini, Pınar Keskinocak, and Hannah Smalley, Georgia Institute of Technology, Atlanta, GA, E-mails: ivanyfw@gmail.com, tyler.perini@rice.edu, pinar@isye.gatech.edu, and hannahsmalley@gatech.edu. Julie Swann, Georgia Institute of Technology, Atlanta, Georgia, and North Carolina State University, Raleigh, NC, E-mail: jlswann@ncsu.edu. Adam Weiss, The Carter Center, Atlanta, GA, E-mail: adam.weiss@cartercenter.org.
World Health Organization , 2023. Guinea Worm Wrap-Up #295. Available at: https://www.cartercenter.org/resources/pdfs/news/health_publications/guinea_worm/wrap-up/2023/295.pdf. Accessed March 23, 2023.
World Health Organization , 2019. Organisation mondiale de la Santé. Wkly Epidemiol Rec 94: 233–252.
Shi P , Keskinocak P , Swann JL , Lee BY , 2010. The impact of mass gatherings and holiday traveling on the course of an influenza pandemic: a computational model. BMC Public Health 10: 778.
Shi P , Keskinocak P , Swann JL , Lee BY , 2010. Modelling seasonality and viral mutation to predict the course of an influenza pandemic. Epidemiol Infect 138: 1472–1481.
Escudero DJ , Lurie MN , Mayer KH , King M , Galea S , Friedman SR , Marshall BDL , 2017. The risk of HIV transmission at each step of the HIV care continuum among people who inject drugs: a modeling study. BMC Public Health 17: 614.
Dudley HJ , Goenka A , Orellana CJ , Martonosi SE , 2016. Multi-year optimization of malaria intervention: a mathematical model. Malar J 15: 133.
McKenzie FE , Wong RC , Bossert WH , 1998. Discrete-event simulation models of Plasmodium falciparum malaria. Simulation 71: 250–261.
Perini T , Keskinocak P , Li Z , Ruiz-Tiben E , Swann J , Weiss A , 2020. Agent-based simulation for seasonal Guinea worm disease in Chad dogs. Am J Trop Med Hyg 103: 1942–1950.
Cairncross S , Muller R , Zagaria N , 2002. Dracunculiasis (Guinea worm disease) and the eradication initiative. Clin Microbiol Rev 15: 223–246.
Muller R & Dawes B Advances in Parasitology, Vol.9. San Diego, CA: Academic Press, 73–151.
Ghosh I , Tiwari PK , Mandal S , Martcheva M , Chattopadhyay J , 2018. A mathematical study to control Guinea worm disease: a case study on Chad. J Biol Dyn 12: 846–871.
Adewole MO , Onifade AA , 2013. A mathematical model of dracunculiasis epidemic and eradication. IOSR J Math 8: 48–56.
Netshikweta R , Garira W , 2017. A multiscale model for the world’s first parasitic disease targeted for eradication: Guinea worm disease. Comput Math Methods Med 2017: 1473287.
Smith RJ , Cloutier P , Harrison J , Desforges A , Mushayabasa S & Bhunu CP Understanding the Dynamics of Emerging and Reemerging Infectious Diseases Using Mathematical Models. Kerala, India: Transworld Research Network, 133–156.
Link K , 2012. Guinea Worm Disease (Dracunculiasis): Opening A Mathematical Can of Worms. Bryn Mawr, PA: Bryn Mawr College.
Losio AAE , Mushayabasa S , 2018. Modeling the effects of spatial heterogeneity and seasonality on Guinea worm disease transmission. J Appl Math 2018: 5084687.
Eberhard ML et al., 2014. The peculiar epidemiology of dracunculiasis in Chad. Am J Trop Med Hyg 90: 61–70.
World Health Organization , 2019. Guinea Worm Wrap-up #259. Available at: https://www.cartercenter.org/resources/pdfs/news/health_publications/guinea_worm/wrap-up/259.pdf. Accessed February 28, 2019.
McDonald RA , Wilson-Aggarwal JK , Swan GJF , Goodwin CED , Moundai T , Sankara D , Biswas G , Zingeser JA , 2020. Ecology of domestic dogs Canis familiaris as an emerging reservoir of Guinea worm Dracunculus medinensis infection. PLoS Negl Trop Dis 14: e0008170.
Wang Y , Kim D , Kim SH , Lee H , 2017. Designing highway access control system using multi-class M/G/C/C state dependent queueing model and cross-entropy method. Paper presented at the 2017 Winter Simulation Conference, December 3–6, 2017, Las Vegas, Nevada.
Wen M , Topcu U , 2018. Constrained cross-entropy method for safe reinforcement learning. Adv Neural Inf Process Syst 66: 3123–3137.
World Health Organization , 2022. Guinea Worm Wrap-Up #285. Available at: https://www.cartercenter.org/resources/pdfs/news/health_publications/guinea_worm/wrap-up/285.pdf. Accessed February 1, 2023.
Hopkins DR , Weiss AJ , Yerian S , Sapp SG , Cama VA , 2022. Progress toward global eradication of dracunculiasis – worldwide, January 2021–June 2022. MMWR Morb Mortal Wkly Rep 71: 1496–1502.
Richards RL , Holian LA , 2022. Infectious disease: dog diets may drive transmission cycles in human Guinea worm disease. Curr Biol 32: R170–R173.
Past two years | Past Year | Past 30 Days | |
---|---|---|---|
Abstract Views | 1086 | 576 | 55 |
Full Text Views | 165 | 60 | 1 |
PDF Downloads | 84 | 41 | 2 |