| Literature DB >> 29530073 |
Johanna R Ohm1, Francesco Baldini2, Priscille Barreaux3, Thierry Lefevre4, Penelope A Lynch5, Eunho Suh3, Shelley A Whitehead3, Matthew B Thomas3.
Abstract
The time it takes for malaria parasites to develop within a mosquito, and become transmissible, is known as the extrinsic incubation period, or EIP. EIP is a key parameter influencing transmission intensity as it combines with mosquito mortality rate and competence to determine the number of mosquitoes that ultimately become infectious. In spite of its epidemiological significance, data on EIP are scant. Current approaches to estimate EIP are largely based on temperature-dependent models developed from data collected on parasite development within a single mosquito species in the 1930s. These models assume that the only factor affecting EIP is mean environmental temperature. Here, we review evidence to suggest that in addition to mean temperature, EIP is likely influenced by genetic diversity of the vector, diversity of the parasite, and variation in a range of biotic and abiotic factors that affect mosquito condition. We further demonstrate that the classic approach of measuring EIP as the time at which mosquitoes first become infectious likely misrepresents EIP for a mosquito population. We argue for a better understanding of EIP to improve models of transmission, refine predictions of the possible impacts of climate change, and determine the potential evolutionary responses of malaria parasites to current and future mosquito control tools.Entities:
Keywords: EIP; Extrinsic incubation period; Malaria; Mosquito; Temperature
Mesh:
Year: 2018 PMID: 29530073 PMCID: PMC5848458 DOI: 10.1186/s13071-018-2761-4
Source DB: PubMed Journal: Parasit Vectors ISSN: 1756-3305 Impact factor: 3.876
Fig. 1Empirical estimates of EIP for P. falciparum across a range of studies. The dotted black line represents the standard degree-day model of Detinova [1] parameterized using the data for An. maculipennis [5]. Data points of the same shape indicate the same mosquito species but may derive from more than one study. The data are extracted from Mordecai et al. [21] (and references therein [26, 56]), together with Shapiro et al. [23], Nikolaev [5], Hien et al. [57] and Kligler & Mer [58]. Note that different studies vary in methods for estimating EIP. Though most report EIP as the time until first observation of sporozoites following an infectious feed, data points from [23] are derived from median EIP
Fig. 2Proportion of malaria-infected mosquitoes with sporozoites present in the salivary glands (i.e. becoming infectious) over time following an infectious blood meal. Here the dynamics of EIP are characterized using a logistic model following the approach of Paaijmans et al. [77] and Shapiro et al. [23, 60] (and see also data in Hien et al. [57]). The conventional way of estimating EIP is to measure the time at which sporozoites first appear in salivary glands of infected mosquitoes (approximating the EIP10). However, given EIP is not perfectly synchronized between individual mosquitoes, the EIP could equally be characterized using alternative measures such as the median value for the mosquito population (EIP50), or the time at which the maximum proportion of the population become infectious (approximating the EIP90). In this illustrative example we assume all infected mosquitoes go on to become infectious. If conversion efficiency of oocysts to sporozoites is less than 100%, the asymptote will be reduced
Fig. 3The proportion of infected mosquitoes predicted to survive the duration of EIP and be able to transmit P. falciparum parasites at different temperatures. The EIPvar values refer to the full logistic models describing the dynamics of sporogony across six constant temperatures presented in Shapiro et al. [23]. The EIP10, EIP50 and EIP90 values represent the 10-, 50- and 90-percentile points from the logistic curves. The EIPdd values are from the classic Detinova degree-day model [1]. a Assumes a constant mortality rate of adult mosquitoes of 10% per day. b Assumes adult mortality rate to vary with temperature based on the data presented in Shapiro et al. [23]