| Literature DB >> 31623095 |
Nicole D Wagner1, Felicia S Osburn2,3, Jingyu Wang4,5, Raegyn B Taylor6, Ashlynn R Boedecker7,8, C Kevin Chambliss9,10,11, Bryan W Brooks12,13,14,15, J Thad Scott16,17,18.
Abstract
Harmful algal blooms (HABs) are increasing in magnitude, frequency, and duration globally. Even though a limited number of phytoplankton species can be toxic, they are becoming one of the greatest water quality threats to public health and ecosystems due to their intrinsic toxicity to humans and the numerous interacting factors that undermine HAB forecasting. Here, we show that the carbon:nitrogen:phosphorus (C:N:P) stoichiometry of a common toxic phytoplankton species, Microcystis, regulates toxin quotas during blooms through a tradeoff between primary and secondary metabolism. Populations with optimal C:N (< 8) and C:P (< 200) cellular stoichiometry consistently produced more toxins than populations exhibiting stoichiometric plasticity. Phosphorus availability in water exerted a strong control on population biomass and C:P stoichiometry, but N availability exerted a stronger control on toxin quotas by regulating population biomass and C:N:P stoichiometry. Microcystin-LR, like many phytoplankton toxins, is an N-rich secondary metabolite with a C:N stoichiometry that is similar to the optimal growth stoichiometry of Microcystis. Thus, N availability relative to P and light provides a dual regulatory mechanism that controls both biomass production and cellular toxin synthesis. Overall, our results provide a quantitative framework for improving forecasting of toxin production during HABs and compelling support for water quality management that limit both N and P inputs from anthropogenic sources.Entities:
Keywords: HABs; cyanotoxins; ecological stoichiometry; microcystin; nitrogen; phosphorus
Year: 2019 PMID: 31623095 PMCID: PMC6833104 DOI: 10.3390/toxins11100601
Source DB: PubMed Journal: Toxins (Basel) ISSN: 2072-6651 Impact factor: 4.546
Figure 1Relationships between experimental resource nitrogen to phosphorus (N:P) by atom with growth rate (A) and carbon (C):N stoichiometry (B), between measured growth rate (µ day−1) with total microcystin-LR concentrations (C), and between predicted microcystin concentrations from the growth rate model by Long et al. (2001) against measured microcystin concentration (µg g DW−1); (D). Colored circles in (A–D) are classified as N-limited from the relationship in (A). Piecewise regressions in (A–C) indicate where the two linear regressions (y1 in blue, y2 in black) meet, with breakpoint displayed as vertical dashed line.
Figure 2Biomass as carbon (C; mg L−1) as a function of log nitrogen (N); (A) and phosphorus (P); (B) concentrations (µg L−1). Regressions performed using all data and color coded by P concentration (20 µg L−1 P, orange circle; 40 µg L−1 P, green triangle; 80 µg L−1 P, blue square; 175 µg L−1 P, cyan diamond; 350 µg L−1 P, black triangle; and 700 µg L−1 P, grey hexagon).
Figure 3Carbon to nitrogen (C:N) stoichiometry relationships with log resource N concentrations (µg L−1); (A) and microcystin cell quota (fg cell−1); (B) and total microcystin-LR (µg L−1); (C). C:phosphorus (P) stoichiometry relationships with log resource P concentrations (µg L−1); (D) and microcystin-LR cell quota (fg cell−1); (E) and total microcystin-LR (µg L−1); (F). Regressions performed using all data and color coded by P concentration (20 µg L−1 P, orange circle; 40 µg L−1 P, green triangle; 80 µg L−1 P, blue square; 175 µg L−1 P, cyan diamond; 350 µg L−1 P, black triangle; and 700 µg L−1 P, grey hexagon).
Figure 4Linear regressions between resource nitrogen to phosphorus (N:P) and Microcystis bloom N:P (A) and microcystin-LR cell quota (fg cell−1); (B) separated by P concentration. (20 µg L−1 P, orange circle; 40 µg L−1 P, green triangle; 80 µg L−1 P, blue square; 175 µg L−1 P, cyan diamond; 350 µg L−1 P, black triangle; and 700 µg L−1 P, grey hexagon). Relationships between Microcystis N:P and microcystin cell quotas separated by P concentration (C). Regression equations and significant differences in slope are found in Table 1. Slopes of resource N:P and Microcystis N:P related to resource P concentrations with 95% confidence intervals (D). Slopes of Microcystis N:P and microcystin cell quota related to resource P concentrations with 95% confidence intervals (E). Slopes of resource N:P and Microcystis N:P regressed against slopes of Microcystis N:P and microcystin cell quota with 95% confidence intervals (F).
Linear regression for Figure 4 separated by phosphorus (P) concentration with differences between slopes determined using SMATR p < 0.05 level as indicated by different letters.
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| 20 | y = 0.412x + 40.27 | 0.84 | <0.0001 | a |
| 40 | y = 0.792x + 31.99 | 0.92 | <0.0001 | b |
| 80 | y = 0.721x + 20.29 | 0.89 | <0.0001 | b |
| 175 | y = 0.237x + 22.26 | 0.56 | <0.0001 | c |
| 350 | y = 0.149x + 16.44 | 0.49 | <0.0001 | c |
| 700 | y = 0.156x + 13.31 | 0.48 | <0.0001 | c |
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| 20 | y = 0.060x + 4.29 | 0.62 | <0.0001 | a |
| 40 | y = 0.021x + 3.81 | 0.14 | 0.0232 | b |
| 80 | y = 0.039x + 4.30 | 0.39 | <0.0001 | ab |
| 175 | y = 0.061x + 4.03 | 0.33 | 0.0003 | a |
| 350 | y = 0.057 + 4.70 | 0.35 | 0.0002 | a |
| 700 | y = 0.071 + 5.06 | 0.44 | <0.0001 | a |
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| 20 | y = 0.137x − 1.15 | 0.66 | <0.0001 | a |
| 40 | y = 0.023x + 3.20 | 0.13 | 0.0322 | b |
| 80 | y = 0.049x + 3.40 | 0.36 | <0.0001 | b |
| 175 | y = 0.244x − 1.33 | 0.55 | <0.0001 | c |
| 350 | y = 0.361x − 1.20 | 0.62 | <0.0001 | c |
| 700 | y = 0.339x + 1.07 | 0.49 | <0.0001 | c |
Two-way analysis of variance (ANOVA) summary table, describing the main effect and interaction between microcystin-LR cell quota and N:P resource, and P concentration. Tukey Post-hoc comparison between different P resource and within a P resource among N:P treatments.
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| N:P resource | 10 | 16.83 | <0.0001 | ||||||||
| P-level | 5 | 6.44 | <0.0001 | ||||||||
| N:P × P-level | 49 | 1.51 | 0.035 | ||||||||
| Residuals | 128 | ||||||||||
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