Hostname: page-component-74656f9884-skzmx Total loading time: 0 Render date: 2026-11-06T11:07:24.758Z Has data issue: false hasContentIssue false

Weather variability impacts on oviposition dynamics of the southern house mosquito at intermediate time scales

Published online by Cambridge University Press:  06 January 2011

L.F. Chaves*
Affiliation:
Department of Environmental Studies, Emory University, Atlanta GA 30322 USA
U.D. Kitron
Affiliation:
Department of Environmental Studies, Emory University, Atlanta GA 30322 USA
*
*Author for correspondence Fax: +1-404-727-4448 E-mail: lfchave@emory.edu
Rights & Permissions [Opens in a new window]

Abstract

Oviposition is a major event in the life history of mosquitoes, shaping both individual fitness and vectorial capacity. Several exogenous factors have been shown as important for the dynamic forcing of oviposition at finely (hourly) and coarsely (monthly or season to season) grained temporal scales. However, field studies addressing the interplay of weather factors on oviposition dynamics at the intermediate (days to weeks) time scale are missing. Here, we present the results from a field study that showed the oviposition dynamics of the southern house mosquito, Culex quinquefasciatus Say (Diptera: Culicidae), to be: (i) primarily dictated by relative humidity; and (ii) disrupted by rainfall events that resulted in a modified sensitivity to relative humidity. Rainfall changed the concentration of ammonia, a major limiting resource of microbes used as food by mosquito larvae. Following major rainfall events, the importance of relative humidity in forcing the oviposition dynamics also changed. Finally, our results indicate that qualitative changes in oviposition habitats modify the importance of weather variables as predictors of mosquito oviposition dynamics.

Information

Type
Research Paper
Copyright
Copyright © Cambridge University Press 2010
Figure 0

Fig. 1. Time series (a), (b) and (c) show the average number of egg rafts (thick lines) and individual replicates (thin lines) for observation periods A, B and C, respectively. (d), (e) and (f) show the daily rainfall during the observation periods A, B and C, respectively. (g), (h) and (i) show the daily average relative humidity for observation periods A, B and C, respectively.

Figure 1

Fig. 2. Ammonia concentration (NH4+) dynamics: (a) observation period B; (b) observation period C. Thick lines are the averages for each period and thin lines individual replicates.

Figure 2

Fig. 3. Time frequency analysis (a), (d) and (g) wavelet power spectrum of the average daily number of rafts for observation periods A, B and C, respectively. Cross-wavelet coherency and phase between the average daily number of rafts and: rainfall ((b), (e) and (h) for observation periods A, B and C, respectively); relative humidity ((c), (f) and (i) for observation periods A, B and C, respectively). The wavelet power spectrum scale is from 1/8 (blue) to 8 (red). The coherency scale is from zero (blue) to one (red). The cone of influence (within which results are not influenced by the edges of the data) and the significant (P<0.05) coherent time-frequency regions are indicated by thin and thick solid lines, respectively. For (a), (d) and (g) red regions indicate high variability and blue regions indicate low variability. For (b), (c), (e), (f), (h) and (i), red regions in the upper part of the plots indicate frequencies and times for which the two series share variability. The relative phase relationship is shown as arrows (with in-phase pointing right, anti-phase pointing left and the climatic covariate leading by a 90° difference when pointing down). Period scale is in days. The y-axis is on a base 2 logarithmic scale.

Figure 3

Fig. 4. Log-likelihood profiles of models considering one breakpoint. The solid line is for observation period A (breakpoint at day 10), the dashed line for observation period B (breakpoint at day 7), and the dotted line for observation period C (breakpoint at day 9). In all cases, breakpoints were statistically significant when tested with parametric bootstraps (P<0.005).

Figure 4

Table 1. Mean number of egg rafts before and after breakpoints for all time series from each observation period considered together in a linear mixed effects model.

Figure 5

Table 2. Parameter values before and after breakpoints for time series models of the average number of egg rafts for each observation period time series using linear time series models.

Figure 6

Table 3. Mean number of egg rafts before and after breakpoints for observation periods B and C where [NH4+] concentration was measured.

Supplementary material: File

Chaves Supplementary Material

Chaves Supplementary Material

Download Chaves Supplementary Material(File)
File 15 KB