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| ABSTRACT |
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| INTRODUCTION |
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As an integral component of IMM, the importance of larval interventions recently regained the attention in the professionals after a long obsolete status in malaria control.5 Larval control is not an entirely new strategy for managing malaria. Historically, many successful campaigns of mosquito eradication had heavily relied on management of larval habitats.69 The renewed interest in larval interventions has been accompanied with the development of environmental friendly and powerful microbial insecticides such as Bacillus thuringiensis israeliensis (Bti)10 and rapid accumulation of ecological data of distribution of aquatic habitats. Many investigations documented data of larval ecology and aquatic habitats in Africa.1118 However, it remains unclear whether larval interventions can have a significant impact on malaria incidence and prevalence. With these concerns, current vector control programs have been almost exclusively targeted toward adult mosquitoes (e.g., domestic indoor residual sprays and insecticide-treated bed nets). Larval interventions are considered not appropriate, for example, to manage malaria epidemics on the African continent.19
Important issues need to be addressed in relation to larval control strategies of anopheline mosquitoes. First, is it feasible and necessary to manage all aquatic habitats to have a significant impact on incidence and prevalence of malaria? If not, what is the priority of control efforts of larval interventions? Second, to what extent should larval control be conducted to obtain the specified control objectives? Theoretical models are indispensable tools for developing qualitative and quantitative understandings for these issues.20 Over the past decades, many models have been developed with various motivations and successes. To date, most control intervention models of mosquito populations have assumed a general larval population in a hypothetical habitat. Larval control was simulated by assuming specified levels of coverage and larval mortalities.2125 Recently, Killeen and colleagues26 developed a foraging model to examine how resource reduction of aquatic habitats can impact transmission potentials of malaria in an African setting. In their models, it was assumed that emerging adults were originated from a group of identical larval habitats. In African settings, however, Anopheles species use and exploit a variety of habitats that vary considerably in physiochemical properties, surface areas, vegetation, and productivity.12,27,28 Therefore, assumptions of a general larval population or identical habitats are untenable for a realistic evaluation of larval control interventions or the development of models to be empirically tested under field conditions.
In this paper, we have developed a new model framework to evaluate larval interventions on entomological inoculation rates (EIR), incidence, and prevalence of malaria. To account for the variability in adult productivity, we conceive a conceptual quantity, the total productivity, which consists of proportional contributions of emerging females from individual habitats. The impact of three scenarios of larval interventions on the parasitological indicators of malaria transmission was examined from the perspective of habitats. The objectives of our modeling effort are twofold: 1) to evaluate to what extent larval control should be undertaken to achieve specified goals in reducing incidence and prevalence of malaria, and 2) to put into perspective how ecological surveys of larval populations and aquatic habitats can assist in designing intervention programs.
| MODELS |
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In practice, larval control measures are applied to individual habitats. Therefore, the effect of any intervention is reflected by treatment-induced changes in the adult productivity. In the following analyses, we assume that treatments applied to individual habitats are 100% effective in elimination of emerging adults, that is, treated habitats produce zero contribution to the total productivity, defined as the total emerging female mosquitoes. Larval control measures can range from resource reduction to environmental manipulation of habitats to the application of microbial larvicides.
For model building, we conceive a conceptual quantity, the total productivity, to represent the population of emerging female mosquitoes from all habitats. The total productivity can be partitioned into constituent parts from individual habitats. Therefore, the effect of larval interventions can be represented by corresponding reductions in the total productivity from the treated habitats. This model framework has two advantages over the previous models that assumed a general larval population from one "habitat" or identical habitats. First, our models are general and habitat-based although they are implicit regarding both numbers and locations of habitats. Second, the models can be specified with empirical data of estimates of the habitat productivity. This new model framework allows us to examine impacts of larval interventions from the perspective of habitats without delving into the complexity associated with landscape juxtapositions of individual habitats.
We consider three scenarios of larval control (S1, S2, and S3), which may be applicable in the field. First, S1 represents a situation in which all habitats are identical in contribution to the total productivity P. This scenario is similar to the assumption of Killeen and others26 except that our measure of productivity is proportional contributions of individual habitats rather than absolute numbers of emerging mosquitoes. Clearly, this difference is trivial in this scenario due to the assumption of identical habitats. For S1, reduction in the total productivity P is a linear function of levels of coverage (C) of habitats under treatment
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In the next two scenarios, we consider more realistic situations where habitat productivities are not uniform with some prolific habitats contribute extremely large amounts of emerging adults. For untargeted interventions, S2, aquatic habitats are randomly chosen for treatment. This scenario occurs when larval control is conducted with little knowledge of habitat productivity. Because of enormous variability in adult productivity observed in the field,12,27,28 the majority of the total productivity in an area might originate from a small number of highly prolific habitats. Under this circumstance, the random choice of habitats for treatment is likely to miss those prolific habitats unless large proportions of habitats are selected for treatment. Therefore, the relationship between P and C can be generally described using a logistic function
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where
and ß are constants (Table 1
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where
is a constant reflecting degrees of aggregation in productivity among habitats (Table 1
).
Equations 13 described here can be easily modified to represent a wide spectrum of larval control practices in the real world. In a specific larval control program, the relationship between P and C should be empirically estimated based on data of both larval and habitat surveys. For instance, the habitat productivity can be estimated as a product of estimates of emerging adults or pupal density (Di) and size (Si) of habitat i. Therefore, for a focal area with n habitats, the constituent contribution (Mi) to the total productivity from habitat i is estimated as
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Because habitats often exhibit seasonal changes after rainfall patterns in tropical Africa, ranking and prioritizing habitats need to proceed to track the temporal changes in habitat productivity.
Note that P, ranging from 0 to 100%, is the percent productivity associated with levels of coverage of habitats under treatment. It has been well recognized that the goals of any malaria control intervention should be established based on both mosquito abundances and transmission intensities.30 To represent variability in mosquito abundance in various areas, we introduce a parameter
as the base level of emerging female mosquitoes per person per day.
reflects local characters influencing mosquito proliferation such as abundance and quality of larval habitats in the area. Therefore, emerging females per person per day under the scenarios of larval interventions can be calculated as
P. In the following sections, we chose two base levels
= 1 and 5 for the following analysis because these values gave rise to low and intermediate levels of transmission intensities. In practice, parameter
, not directly measurable in the field, can be estimated from man-biting rates or entomological inoculation rates as described in the following section.
Transmission intensity, measure by EIR, is a fundamental predictor of incidence and prevalence of malaria.3135 Conventionally, EIR is estimated as a product of man biting rate (ma) and proportion of sporozoite (s) infected mosquitoes as EIR = mas. Because only proportions of emerging female mosquitoes that survive the extrinsic incubation period (T) are capable of transmitting the parasite. By assuming that daily mosquito mortality (d) is age-independent, we can substitute m with
PedT in equation 4. Therefore, EIR is calculated using
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The values of the parameters are listed in Table 1
. These estimates yield monthly EIR values of 0.55 and 2.8 (6.6 and 33.6 annually), for the two levels of
, respectively. These EIR levels correspond to low and intermediate levels of transmission intensity typically found in tropical Africa.36 We did not extend the analyses to situations of high transmission because then the relationships between incidence and prevalence and transmission intensity are complicated due to acquired protective immunity.37,38 Equation 4 establishes a relationship between EIR and the total productivity P, which in turn is a function of the level of coverage of larval habitats C based on Equations 13. Therefore, it is possible to incorporate control interventions targeting adult mosquitoes such as with indoor residual spray by manipulating mortality rate d in Equation 4.
Next, we examine how changes in EIR influence both malaria incidence and prevalence. Association between incidence and EIR is affected by several factors including vector competence and host susceptibility. Several studies have shown that not every infectious bite leads to an infection in the susceptible host.3941 There are evidences that infection rates tend to decline with age suggesting an enhanced protective immunity based on repeated exposures.37 Additionally, various mosquito species may have different vector competence. In traditional malaria models, this complexity is incorporated into a parameter reflecting the probability of an uninfected person becoming infected due to an infectious bite b.42,43 Assuming that the outcomes of individual infectious bites on an uninfected host are independent, we can use a binomial model to describe the probability of infection (I) as a function of EIR
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If assuming exposure to infectious bites is uniform among humans, the probability of infection I is equivalent to the proportion of uninfected persons (N) who were exposed and then became infected. Therefore, the incidence rate can be approximated as a product of N and I. We have examined the relationships between infection rates and the three scenarios of larval control by setting N = 100 and b = 0.5.
In situations where bednets are used in addition to larval control interventions, equation 5 can be modified to incorporate the protection of bednets. This can be obtained by dividing the human hosts into two groups based on whether bed-nets are used
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where w is the percent of individuals who slept under bednets, f is the percent reduction in exposure protected by bednets. We analyzed a situation where larval control interventions are combined with a bednet program in which half (w = 0.5) of the population sleeping under bednets with f = 80%.26
Finally, we use the established relationship between prevalence (p) and EIR to examine the impact of larval control on malaria prevalence.25,31,42 The relationship between prevalence and EIR can be described by the following equation in areas of low and intermediate transmission without consideration of acquired protective immunity
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where r is recovery rates, as measured by the reciprocal of the infection period. For calculation purposes, EIR and r should have the same unit, either daily or monthly. We chose r = 0.01 as this value has been used in some modeling studies.43,44 However, our previous studies on the coastal Kenya35 and others45 suggested much lower recovery rates. Generally, adoption of lower recovery rates makes the effect of larval control on prevalence less remarkable than we observed here.
| RESULTS |
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| DISCUSSION |
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The guiding principal of integrated malaria control in any area is to tailor interventions to the local entomological and epidemiologic characteristics.30 One of the key local determinants of transmission is abundance, distribution and adult productivity of larval habitats.29 Therefore, inventory of aquatic habitats regarding their productivity can provide critical information for characterizing species-specific oviposition habitat selection and planning of integrated mosquito managements. Our results also indicate that larval control will probably have little impacts on malaria incidence, if interventions are untargeted and levels of coverage limited. This may explain why in some situations control interventions by larviciding apparently failed to alleviate malaria incidence.46
As previously discussed, the habitat productivity is ideally measured from estimates of emerging adults of individual habitats. In most situations, a practical approach is to use larval density as an alternative for estimates of emerging adults. However, experimental studies show that An. gambiae Giles displayed density-dependent regulations with delayed developmental rates of larvae and smaller body sizes of emerging adults when they reared in crowding conditions in artificial habitats47,48 although this phenomenon may be uncommon in natural habitats such as rice fields.49,50 It should be emphasized that large habitats with low density of emerging adults can be more productive than small water bodies with high density (e.g., a roadside ditch of low larval density probably ranking higher than a hoof print with high density). In large habitats like rice paddies, distribution patterns of anopheline larvae are useful to accurately estimate productivity. For example, larvae tend to aggregate along edges of water, thus estimation of productivity should be made by stratifying the habitats in terms of larval density and obtaining corresponding estimates from each strata.
It should be noted that our quantitative predictions are nothing but a combination of adopted assumptions and values of parameters. For instance, we assume that contacts between hosts and blood feeding mosquitoes are uniformly distributed in the focal area, whereas studies has shown blood feedings of mosquitoes tended to aggregate in space.51 Various assumptions of values of some parameters (e.g., the daily mortality rate d and the recovery rate r), can substantially alter numerical predictions of our models. Using these simple models, however, we attempted at providing qualitative understandings of larval interventions from the habitat perspective, which should hold when parameter values are in the reasonable ranges encountered in the field.
Macdonalds seminal work back in the 1950s had shown that adulticiding was more effective in reducing the basic reproductive rate than larviciding of anophelines.42 The failure of the global eradications of malaria by solely relying on indoor residual sprayings in during the period of 1960s to 1970s demonstrated the need of integrated mosquito managements. Due to environmental concerns and rapid development of resistance to insecticides, adult control has constraints in applications although it is one of the powerful tools to rapidly reduce exposures to mosquito bites. At present, adult control often focuses on uses of treated bed nets.30,46 By contrast, larval control with ecological manipulations of habitats and/or microbial insecticides such as Bti is environmentally sound and can be effective in alleviating malaria incidence as shown here. Although targeted larval interventions have a great potential in reducing transmission intensity and incidence of malaria, we do not proposed that larval control is a panacea for combating malaria in all settings of Africa. Combined with other interventions in an integrated manner, larval interventions can be successful in situations where major habitats are limited and manageable. We emphasize that informed larval interventions guided by habitat-based modeling can play an important role in managing entomological features of local malaria transmission. Given the constraint of resources throughout Africa, we believe that targeted larval interventions have a great potential for combating malaria, especially in areas of low to intermediate transmission.
Our modeling results are also applicable to management of other mosquito borne diseases such as West Nile virus. Larval control interventions play an important role in containing West Nile virus during transmission seasons in North America where Culex mosquitoes are implicated as major vectors.52,53 Although larval control has been widely implemented in the UNited States, very few efforts have been made to collect data for designing of targeted interventions of larval populations. For larval control to be effective, it is crucial to maximize control efforts by targeting prolific habitats.
Received March 16, 2005. Accepted for publication April 19, 2005.
Acknowledgments: The authors thank J. Beier, R. Lampman, and J. Keating for their insightful comments.
Financial support: This research was supported by NIH (UO1 A154889-NIH).
* Address correspondence to Weidong Gu, Illinois Natural History Survey, Champaign, IL 61820. E-mail: wgu{at}inhs.uiuc.edu ![]()
Authors address: Weidong Gu and Robert J. Novak, Illinois Natural History Survey, Champaign, IL 61820, Telephone: 217-333-1186, Fax: 217-333-2359.
Reprint requests: Weidong Gu, Illinois Natural History Survey, Champaign, IL 61820, Telephone: 217-333-1186, Fax: 217-333-2359, E-mail: wgu{at}inhs.uiuc.edu.
| REFERENCES |
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