| Literature DB >> 33077782 |
Yusuke Sakai1,2, Kagayaki Kato3,4,5, Hiroshi Koyama6,7, Alyson Kuba8, Hiroki Takahashi9,7, Toshihiko Fujimori6,7, Masayuki Hatta10, Andrew P Negri11, Andrew H Baird8, Naoto Ueno12,13.
Abstract
Behavioral responses to environmental factors at the planktonic larval stage can have a crucial influence on habitat selection and therefore adult distributions in many benthic organisms. Reef-building corals show strong patterns of zonation across depth or underwater topography, with different suites of species aggregating in different light environments. One potential mechanism driving this pattern is the response of free-swimming larvae to light. However, there is little experimental support for this hypothesis; in particular, there are few direct and quantitative observations of larval behavior in response to light. Here, we analyzed the swimming behavior of larvae of the common reef coral Acropora tenuis under various light conditions. Larvae exhibited a step-down photophobic response, i.e. a marked decrease in swimming speed, in response to a rapid attenuation (step-down) of light intensity. Observations of larvae under different wavelengths indicated that only the loss of blue light (wavelengths between 400 and 500 nm) produced a significant response. Mathematical simulations of this step-down photophobic response indicate that larvae will aggregate in the lighter areas of two-dimensional large rectangular fields. These results suggest that the step-down photophobic response of coral larvae may play an important role in determining where larval settle on the reef.Entities:
Mesh:
Year: 2020 PMID: 33077782 PMCID: PMC7572417 DOI: 10.1038/s41598-020-74649-x
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Photophobic response in Acropora tenuis larvae induced by the rapid attenuation of stimulus white light. Each graph shows time series plots of the relative swimming speed before and after the rapid attenuation of the stimulus light. The relative swimming speed was defined as the swimming speed of each individual divided by the mean swimming speed before the attenuation of the stimulus light calculated for each movie. The solid circles and bars indicate the means ± SEs (n = 10–15 larvae). The boxes with numbers on the top of each graph represent the photon flux densities before (< 120 s, 50 µmol/m2/s) and after (> 120 s, represented by the darker shaded box, (a) 9.1, (b) 4.6, (c) 2.5, (d) 1.1, (e) 0.55, and (f) 0.31 µmol/m2/s, respectively) the light attenuations. All graphs shown were produced using the ggplot2 function in the R version 3.5.1 and edited by Adobe Illustrator CS6 (Adobe, San Jose, California, USA).
Figure 2Relationship between the degree of the light attenuation and swimming speed reduction. The absolute degree of swimming speed reduction before and after the light attenuation is plotted against the light intensity after the light attenuation. The light intensity is represented as the logarithmic transformed photon flux density (µmol/m2/s). The swimming speed reduction was the differences between the swimming speed before (for 0–120 s in the Fig. 1) and right after (for 150–250 s in the Fig. 1) the light attenuation. Solid circles with error bars represent means ± SEs (n = 10–15 larvae). The plot was produced using the ggplot2 function in the R version 3.5.1 and edited by Adobe Illustrator CS6 (Adobe).
Figure 3Photophobic response in Acropora tenuis larvae induced by the rapid change in wavelengths of stimulus light. (a) A time series plot of relative swimming speed of Acropora tenuis larvae before and after the rapid change in the wavelengths of stimulus light. The relative swimming speed was defined as the swimming speed of each individual divided by the mean swimming speed under white LED light stimulation. The upper schematic represents the light regime of the experiment. Each point shows the means ± SEs (n = 10–15 larvae). (b) The relative swimming speeds measured between 30 to 90 s after switching are plotted against wavelengths. Solid circles with error bars indicate means ± SEs (n = 10–15 larvae). The figures a and b were produced using the ggplot2 function in the R version 3.5.1 and edited by Adobe Illustrator CS6 (Adobe).
Figure 4Results of the mathematical simulation of larvae having a step-down photophobic response in a “small” rectangular field (7.5 × 2.5 cm). The proportion of larvae accumulated in light and dark half of a “small” rectangular area are plotted against (a) position of the light–dark boundary and (b) time required to stop swimming. The time required to stop swimming (seconds) was the value with the mean τ ± 50% fluctuation given by a uniform distribution. The boxes in the bottom of the figure a represent the schematics of rectangular areas in the simulations and black arrows indicate the light dark boundaries. See also Supplementary Fig. S4 and “Methods” section for the details of the model. The graphs shown were produced using Microsoft Excel for Mac ver. 16.41 (Microsoft, Redmond, Washington, USA) and edited Adobe Illustrator CS6 (Adobe).
Figure 5Results of the mathematical simulation of larvae having a step-down photophobic response in a “large” rectangular field (10 × 0.1 m). Figures show densities of the larvae along x-axis (x = 0: light side; x = 10: dark side) from 0 to 1000 min. The densities are standardized to a mean density of 1, represented as color brightness, and shown at 0.5 m × 2 min resolution in the figures. White dashed lines represent the positions of the light–dark boundaries. The time required to stop swimming was set to 20 ± 10 s (τ = 20) in the all simulations shown. ImageJ software was used for visualizing the density values, and the figures were edited by Adobe Illustrator CS6 (Adobe).