| Literature DB >> 26270970 |
Erin K Grey1, Susan C Chiasson2, Hannah G Williams3, Victoria J Troeger4, Caz M Taylor2.
Abstract
The Blue Crab, Callinectes sapidus, is a commercially, culturally, and ecologically significant species in the Gulf of Mexico (GOM), whose offshore stages were likely impacted by the Deepwater Horizon oil spill (DWH). To test for DWH effects and to better understand the planktonic ecology of this species, we monitored Callinectes spp. megalopal settlement and condition at sites within and outside of the spill extent during and one year after the DWH. We tested for DWH effects by comparing 2010 settlement against baseline data available for two sites, and by testing for differences in settlement and condition inside and outside of the spill extent. We also developed time series models to better understand natural drivers of daily settlement variation (seasonal and lunar trends, hydrodynamics, wind) during 2010 and 2011. Overall, we found that neither megalopal settlement nor body weight were significantly reduced at oiled sites, but that high unexplained variation and low statistical power made detection of even large effects unlikely. Time series models revealed remarkably consistent and relatively strong seasonal and lunar trends within sites (explaining on average 28% and 9% of variation, respectively), while wind and hydrodynamic effects were weak (1-5% variation explained) and variable among sites. This study provides insights into DWH impacts as well as the natural drivers of Callinectes spp. megalopal settlement across the northern GOM.Entities:
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Year: 2015 PMID: 26270970 PMCID: PMC4535880 DOI: 10.1371/journal.pone.0135791
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Review of previously-published analyses of Blue Crab megalopae daily settlement rates.
| Study | Region (Locale) | Years | Season | Lunar | Auto-correlation | Hydro-dynamics | Wind | Other |
|---|---|---|---|---|---|---|---|---|
|
| MAB (Chesapeake) | 1985–1987 | —- |
| —- |
| —- | —- |
| Van Montfrans | MAB (Chesapeake) | 1985–1988 | —- |
| —- |
| —- | —- |
| Boylan & Wenner 1993 [ | SAB (Charleston) | 1987–1988 | —- |
| —- |
|
|
|
| Jones & Epifanio 1995 [ | MAB (Delaware) | 1989–1992 | —- | Quarter | —- | spring tide, |
| —- |
| Mense | SAB (North Carolina) | 1990–1992 | —- |
| —- | —- | speed, | surface temp, air temp, surface salinity |
| Perry | GOM (Mississippi) | 1991–1992 | —- | quarters | —- | predicted flux | speed, direction |
|
| Van Montfrans | MAB (various) | 1989–1992 | —- |
| —- | —- | —- | —- |
| Rabalais | GOM (various) | 1990–1992 | —- |
| —- | sea level flux | direction | surface temp, surface salinity |
| Morgan | GOM (Mobile Bay) | 1990–1991 | — | Trend | — | sea level flux |
| surface temp |
| Hasek & Rabalais 2001 [ | GOM (Louisiana) | 1990–1991 | — |
| — | sea level flux, | speed, direction | surface temp, surface salinity |
| Spitzer | GOM (Mobile Bay) | 1997–1998 | — | Quarter | — | sea level flux |
| temp, salinity |
|
| SAB (North Carolina) | 1993–2002 |
|
|
|
| speed, direction | — |
| Bishop | SAB (Georgia) | 2005 |
| — | — | sea level max, |
|
|
|
| SAB (Pamlico Sound) | 1996–2005 | —- | Quarter |
| sea level flux, night flood tide |
|
|
|
| SAB (Newport River) | 1993–2009 |
| quarter | —- |
|
| — |
| Grey | GOM (various) | 2011–2012 |
|
|
| sea level flux, sea level max | alongshore, speed, direction | —- |
Regions were defined as MAB = Mid-Atlantic Bight, SAB = South Atlantic Bight, GOM = Gulf of Mexico. Explanatory variables were grouped into six categories: Season = seasonal trends, Lunar = lunar trends or quarters, Autocorrelation = autoregressive process in days, Hydrodynamics = various sea level and tidal metrics, Wind = wind speed or direction, and Other includes various temperature, salinity and storm metrics. For each study, variables found to be significantly associated with daily megalopal settlement are highlighted in bold.
*Settlement pulse correlates also investigated but not included in this table.
aCorrelation only significant during full moon periods.
bQuarters defined as: 1) lunar days 26–4, 2) lunar days 5–11, 3) lunar days 12–18, 4) lunar days 19–25.
cLunar quarter only significant in some years and some sites.
dSignificant correlation in most years.
Fig 1Map of megalopal sampling sites.
Sites sampled in 2010 (n = 7) are denoted by a circle, while sites sampled in 2010 and 2011 (n = 4) are denoted by a star. Sites with baseline data from 1990–1992 (Galveston, Dauphin) are marked with a purple circle.
Summary statistics of daily megalopal settlement across sites and years.
| Site | Year | Start Date | Median | Mean | Max | Standard Deviation | Number of Pulses |
|---|---|---|---|---|---|---|---|
| Galveston | 2010 | 05/27 | 2.0 | 12.3 | 310.0 | 43.0 | 4 |
| Galveston | 2011 | 05/17 | 1.5 | 3.0 | 28.5 | 4.5 | 5 |
| Grand Isle | 2010 | 05/20 | 23.5 | 234.6 | 9665.0 | 1053.4 | 2 |
| Grand Isle | 2011 | 05/16 | 18.8 | 75.4 | 902.5 | 130.0 | 7 |
| Rigolets | 2010 | 05/05 | 0.0 | 1.1 | 69.0 | 7.1 | 2 |
| Ocean Springs | 2010 | 05/10 | 0.3 | 2.2 | 38.5 | 4.7 | 4 |
| Dauphin | 2010 | 05/19 | 21.0 | 130.6 | 6875.5 | 655.6 | 1 |
| Dauphin | 2011 | 05/16 | 14.8 | 73.0 | 1221.3 | 173.8 | 3 |
| Pensacola | 2010 | 05/18 | 536.9 | 1785.6 | 18301.0 | 3469.8 | 6 |
| Pensacola | 2011 | 05/24 | 767.1 | 1594.0 | 14786.7 | 2202.4 | 4 |
| Apalachicola | 2010 | 06/28 | 2.8 | 6.7 | 76.5 | 12.9 | 3 |
The first day of sampling day at each site for each year is given as the Start Date, and end dates were all the last Friday in October of that year. Number of pulses was calculated as the number of days with settlement numbers above the mean + 2 SD. Median, mean and max units are all # Callinectes spp. megalopae collector-1 day-1. Daily settlement time series for each site and year are in S1 Fig.
*Indicates that site was considered within the spill extent.
Fig 2Megalopal settlement rates Before/After at Oiled/Not Oiled sites.
Mean megalopal settlement rates Before (1990–1991 for Dauphin, 1991–1992 for Galveston) and After (2010–2011 for both Dauphin and Galveston) the Deepwater Horizon event at an Oiled site (Dauphin) and a Not Oiled site located well outside of the surface oil’s extent (Galveston). There were no significant differences in mean settlement between sites, time period (Before/After), or their interaction.
Analysis of variance for the effect of Oiled/Not Oiled and Before/After DWH on megalopal settlement.
| Variable | df | Sum of Squares | Mean Square | F-value | p-value |
|---|---|---|---|---|---|
| Site | 1 | 12,664.4 | 12,664.4 | 3.50 | 0.13 |
| Period | 1 | 3,876.4 | 3,876.4 | 1.07 | 0.36 |
| Site*Period | 1 | 130.4 | 130.4 | 0.03 | 0.86 |
| Residuals | 4 | 14,463.4 | 3,615.4 |
The variables tested were Site (Dauphin = Oiled, Galveston = Not Oiled), Period (Before/After DWH) and their interaction (Site*Period). df = degrees of freedom. No significant effects were found (p>0.05 for all variables).
Fig 3Megalopal settlement rates and weights at Oil/Not Oil sites in 2010.
(a) Mean daily settlement rate and (b) mean individual weight of Callinectes spp. megalopae at Not Oiled (white, box, n = 2) and Oiled sites (grey box, n = 5) in 2010. Boxplots show the median (black line), the first and third quartiles (lower and upper box bounds, respectively) and 95% confidence intervals (whiskers). For the Not Oiled sites (Galveston, Apalachicola), the whiskers are right on the bounds of the box. There was no significant effect of oil status on either variable.
Fig 4Seasonal (a-e) and lunar (g-j) trends for each site in 2010 (blue) and 2011 (orange).
The black line represents the average trend over the two years. For both seasonal and lunar trend analysis, the Site-only and full-factorial (Site*Year) models were equivalent, and we have displayed the Site-only model for simplicity. Apalachicola was only sampled in 2010.
AIC scores for seasonal and lunar trend models.
|
|
|
|
|
| sin(2πDay/365)*Site*Year + cos(2πDay/365)*Site*Year | 28 | 3769.3 | 0 |
| sin(2πDay/365)*Site + cos(2πDay/365)*Site | 16 | 3769.4 | 0.1 |
| sin(2πDay/365)*Year + cos(2πDay/365)*Year | 7 | 4704.8 | 935.6 |
| sin(2πDay/365) + cos(2πDay/365) | 4 | 4707.3 | 938.0 |
| null | 2 | 4741.1 | 971.9 |
|
| |||
| sin(2πLunarDay/30)*cos(2πLunarDay/30)*Site*Year | 37 | 3645.2 | 0 |
| sin(2πLunarDay/30)*cos(2πLunarDay/30)*Site | 21 | 3645.5 | 0.4 |
| sin(2πLunarDay/30)*cos(2πLunarDay/30)*Year | 9 | 3656.9 | 11.7 |
| sin(2πLunarDay/30)*cos(2πLunarDay/30) | 5 | 3663.4 | 18.3 |
| null | 2 | 3741.4 | 96.2 |
The AICs are ranked lowest to highest for the (a) seasonal and (b) lunar trend models. The variables, number of parameters (k), Akaike information criterion (AIC), and the difference from the lowest AIC score are presented for each model (ΔAIC). Models with AICs within 2 points are considered equivalent.
Results of the hydrodynamics and wind multiple linear regressions.
| Flux | Max | NS | Night | Year | Flux * Max | Flux * N-S | Flux * Night | Flux * Year | Max * NS | Max * Year | NS * Night | NS * Year | Night * Year | |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Galveston | -2.9 | -3.1 | -0.1 | -3.0 | -1.2 | 7.2 | 0.2 | 7.9 | 2.4 | — | — | — | — | — |
| Grand |
| — | -0.2 | -5.9 | — | — | 0.4 |
| — | — | — | — | — | — |
| Dauphin | -0.6 | -0.7 | -0.1 | -3.4 | -0.7 | — | -0.7 | — | — |
| — |
| — |
|
| Pensacola | 0.8 | -0.6 | -0.1 | — | -0.2 | — | — | — | -2.5 | — | 3.7 | — |
| — |
| Apalachicola |
| — | — | — | NA | — | — | — | NA | — | NA | — | NA | NA |
For each site, coefficients of the best model (as determined by AIC) that were significant at the p<0.05 level are given in bold. For site Apalachicola, terms involving Year are marked “NA” as this site only had data from 2010 and “—”indicates that a variable was not present in the best model. Flux = Daily Sea Level Flux (m), Max = Daily Maximum Sea Level Height (m), N-S = North-South wind component (m s-1), Night = Mean Sea Level at Night (m) and “*” indicates an interaction between terms. Max*Night interactions were not in any best model, so this term was omitted from the table.
Fig 5Variance in settlement explained by each physical driver by site.
Variance explained was determined by fitting the best model for each factor for each site, then dividing the residual variance by the variance in the raw data.