4.6 Article

A receding horizon control approach for integrated vector management of Aedes aegypti using chemical and biological control: A mono and a multiobjective approach

Journal

MATHEMATICAL METHODS IN THE APPLIED SCIENCES
Volume 43, Issue 6, Pages 3220-3237

Publisher

WILEY
DOI: 10.1002/mma.6115

Keywords

control problems; cost-effectiveness analysis; epidemiology; mono-objective and multiobjective optimization; receding horizon control

Funding

  1. Centro Federal de Educacao Tecnologica de Minas Gerais (CEFET-MG)
  2. Conselho Nacional de Desenvolvimento Cientifico e Tecnologico
  3. Coordenacao de Aperfeicoamento de Pessoal de Nivel Superior
  4. Fundacao de Amparo a Pesquisa do Estado de Minas Gerais

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This paper addresses an integrated vector management (IVM) approach for combating Aedes aegypti, the transmission vector of dengue, zika, and chikungunya diseases, some of the most important viral epidemics worldwide. In order to tackle this problem, a receding horizon control (RHC) strategy is adopted, considering a mono-objective and a multiobjective version of the optimal control model of combating the mosquito using chemical and biological control. RHC is essentially a suboptimal scheme of classical optimal control strategies considering discrete-time approximations. The integrated vector control actions used in this work consist in applying insecticides and inserting sterile males produced by irradiation in the population of mosquitoes. The cost function is defined in terms of social and economic costs, in order to quantify the effectiveness of the proposed epidemiological control throughout a time window of 4 months. Numerical simulations show that the obtained results are better than those from the optimal control strategies found in literature. Furthermore, through the application of the multiobjetive approach, varying the scenarios in the mono-objective formulation is no longer necessary and a set of optimal strategies can be obtained at once. Finally, in order to help health authorities in the choice of the best solution of the Pareto-optimal set to be implemented in practice, a cost-effectiveness analysis is performed and a strategy representing the most cost-effective control policy is obtained.

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