| Literature DB >> 31653955 |
Thomas A Verschut1,2, Mikael A Carlsson3, Peter A Hambäck4.
Abstract
Insects searching for resources are exposed to a complexity of mixed odours, often involving both attractant and repellent substances. Understanding how insects respond to this complexity of cues is crucial for understanding consumer-resource interactions, but also to develop novel tools to control harmful pests. To advance our understanding of insect responses to combinations of attractive and repellent odours, we formulated three qualitative hypotheses; the response-ratio hypothesis, the repellent-threshold hypothesis and the odour-modulation hypothesis. The hypotheses were tested by exposing Drosophila melanogaster in a wind tunnel to combinations of vinegar as attractant and four known repellents; benzaldehyde, 1-octen-3-ol, geosmin and phenol. The responses to benzaldehyde, 1-octen-3-ol and geosmin provided support for the response-ratio hypothesis, which assumes that the behavioural response depends on the ratio between attractants and repellents. The response to phenol, rather supported the repellent-threshold hypothesis, where aversion only occurs above a threshold concentration of the repellent due to overshadowing of the attractant. We hypothesize that the different responses may be connected to the localization of receptors, as receptors detecting phenol are located on the maxillary palps whereas receptors detecting the other odorants are located on the antennae.Entities:
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Year: 2019 PMID: 31653955 PMCID: PMC6814803 DOI: 10.1038/s41598-019-51834-1
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1The landing rates on a high (dark green) or low (light green) concentration of attractant is shown in relation to an increasing concentration of a repellent. The response-ratio hypothesis (A) predicts an S-shaped curve in which the landing rate is proportionally affected by the increasing concentration of the repellent as by the decreasing concentration of the attractant. In the repellent-threshold hypothesis (B) the repellent is only detected above a threshold concentration. The landing rate will not depend on concentration ratios below that threshold (grey area), where the landing rate instead only depends on the concentration of the attractant. This results in a stepwise relationship between the landing rate and the concentration of the repellent. In the odour-modulation hypothesis (C) the repellents and attractants act non-additive on the landing rate, resulting in the shape of the dose response of one odorant changing with the absolute concentration of the other odorant.
Figure 2A simplified representation of the wind tunnel assay (not to scale) is given in (A). In this example, an individual fly is exposed to an odour plume consisting of a mixture of vinegar (dark brown) and a repellent (yellow). (B) The landing rates on 1% and 5% vinegar by themselves. The landing rates on 1% vinegar (lights colours - finely dashed line) and 5% (dark colours - coarsely dashed line) in combination with (C) benzaldehyde, (D) 1-octen-3-ol, (E) geosmin and (F) phenol are given with their predicted linear regression lines based on a binomial GLM and their 95% confidence intervals. The actual landing rates on each combination of either 1% (light circles) or 5% (dark circles) vinegar with the repellents are presented with their 95% confidence intervals. The values of landing (1.00) or not landing (0.00) on the odour release point are jittered vertically and horizontally to visualize the binomial data.
Figure 3The landing rates on 1% vinegar (lights colours - finely dashed line) and 5% (dark colours - coarse dashed line) in combination with phenol is given with its predicted non-linear regression line and its 95% confidence interval (GAM analysis). The actual landing rates of the combination of either 1% (light circles) or 5% (dark circles) vinegar with phenol is presented with their 95% confidence intervals. The values of landing (1.00) or not landing (0.00) on the odour source are jittered vertically and horizontally to visualize the binomial data.