| Literature DB >> 32612453 |
Iratxe Rubio1,2, Unai Ganzedo3, Alistair J Hobday4,5, Elena Ojea2.
Abstract
There is broad evidence of climate change causing shifts in fish distribution worldwide, but less is known about the response of fisheries to these changes. Responses to climate-driven shifts in a fishery may be constrained by existing management or institutional arrangements and technological settings. In order to understand how fisheries are responding to ocean warming, we investigate purse seine fleets targeting tropical tunas in the east Atlantic Ocean using effort and sea surface temperature anomaly (SSTA) data from 1991 to 2017. An analysis of the spatial change in effort using a centre of gravity approach and empirical orthogonal functions is used to assess the spatiotemporal changes in effort anomalies and investigate links to SSTA. Both analyses indicate that effort shifts southward from the equator, while no clear pattern is seen northward from the equator. Random forest models show that while technology and institutional settings better explain total effort, SSTA is playing a role when explaining the spatiotemporal changes of effort, together with management and international agreements. These results show the potential of management to minimize the impacts of climate change on fisheries activity. Our results provide guidance for improved understanding about how climate, management and governance interact in tropical tuna fisheries, with methods that are replicable and transferable. Future actions should take into account all these elements in order to plan successful adaptation.Entities:
Keywords: bilateral agreements; effort; fisheries management; ocean warming; technology
Year: 2020 PMID: 32612453 PMCID: PMC7317860 DOI: 10.1111/faf.12443
Source DB: PubMed Journal: Fish Fish (Oxf) ISSN: 1467-2960 Impact factor: 7.218
Figure 1Sea surface temperature anomaly (SSTA) in the study area from 1856 to 2017 (a) and total effort in fishing hours by all purse seine (PS) fleets in the study area from 1991 to 2017 (b). SST anomalies are based on the 1951–1980 time period. The blue line represents a linear regression fitted to the SSTA data (p < .05). The red line represents SSTA in the study period 1991–2017 (see a detailed view of SSTA data for 1991–2017 in Figure S5) [Colour figure can be viewed at wileyonlinelibrary.com]
Predictor variables of the random forest models, note that the response variables are the effort and the quarterly PC1 of effort anomaly resulting from the empirical orthogonal function analysis
| Predictor | Description | Mean ± | Range (min–max) |
|---|---|---|---|
| SSTA | Continuous. The quarterly sea surface temperature anomaly mean in degrees | 0.4 ± 0.2 | −0.2 to 1.1 |
| quarter | Factor. Quarter when the data were recorded. 1: January to March; 2: April to June; 3: July to September, 4: October to December | – | 1–4 |
| FAD_prop | Continuous. The quarterly proportion of total catch (all species included) on FADs representing the major technological changes in % | 62.5 ± 15.8 | 25.9–91.7 |
| TAC | Binomial factor. Is there a total allowable catch established? Yes (1)/ no (0) | – | 0–1 |
| closure | Binomial factor. Is there time‐area closure established? Yes (1)/ no (0) | – | 0–1 |
| agr_num | Continuous. Agreement number, number of Sustainable Fisheries Partnership Agreements (SFPAs) in place by quarter | 8 ± 2 | 4–10 |
| agr_vessel | Continuous. Vessel number allowed by SFPAs in place by quarter | 31 ± 4 | 25–41 |
Figure 2Latitudinal north (blue line‐dots) and south (red line‐dots) centre of gravity (COG) changes of effort from 1991 to 2017. Grey shading represents the annual effort distribution by latitude [Colour figure can be viewed at wileyonlinelibrary.com]
Figure 3Empirical orthogonal function (EOF) results for sea surface temperature anomaly (SSTA) (a) and effortA (b). Left: spatial structures of the EOF. Total variance (%) appears in the title and the “local” explained variance (%) inside pixels. Right: temporal structures (PCs) of the EOF [Colour figure can be viewed at wileyonlinelibrary.com]
Figure 4Variable importance score of different predictors on the PC1 effortA from the empirical orthogonal function (EOF) analysis (a) and effort (b). The most influential variables are those with the greatest percentage increase in the mean squared error (%IncMSE)
Figure 5Partial dependence plots of the most important predictors of PC1 effortA from the empirical orthogonal function (EOF) analysis (a) and effort (b). The vertical axis is the conditional mean of the response (PC1 effortA or effort) for different values of the predictor in question, with all other variables fixed