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Consensuses and discrepancies of basin-scale ocean heat content (OHC) changes in different ocean analyses – part II

tempo di lettura: 16 minuti

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parole chiave: Ocean Heat Content

3. Results
In this section, global and regional OHC changes based on the three products are shown (Sect. 3.1). To examine the decadal variations, we focus on two periods: 1983–1998 and 1998–2012, the latter is typically referred as the slowdown period in the literature. Geographical patterns of OHC changes are discussed in Sect. 3.2. In Sect. 3.3, temperature changes for different ocean layers are shown and will be used to provide an indication for the vertical heat distribution. Further comparisons with two kinds of independent datasets are provided in Sect. 3.4.

3.1 Time evolution of OHC
Global OHC time series for the upper 1500-m since 1970 are presented in Fig. 1, accompanied with OHC changes in the four major ocean basins: the Atlantic, Southern, Pacific, and Indian Oceans. It appears that OHC varies on different time scales ranging from interannual, decadal to multi-decadal scales. On a multi-decadal scale, there is a pronounced increase in OHC since 1970, which is robust globally and in all four major basins.

This indicates a robust fingerprint of global warming due to the persistent positive radiative imbalance (Loeb et al. 2012; Allan et al. 2014) since the global ocean stores the majority of the heat of Earth’s energy imbalance (Trenberth et al. 2014ab). However, the long-term trend of global OHC from 1970 to 2012 reveals substantial differences, varying from 0.43 (Ishii), 0.39 (EN4-GR10) to 0.59 (IAP) with common unit of 1023 J per decade. Three products show very similar OHC changes for both global and basinal OHC changes since 2005 (Fig. 1) because the Argo network greatly increases the ocean subsurface observations and increases the reliability of OHC estimates (Johnson et al. 2015; Wijffels et al. 2016; Riser et al. 2016).

Fig. 1 Monthly ocean heat content (OHC) time series integrated from the surface to the 1500-m layer in the global, Atlantic, Southern, Pacific and Indian Oceans from four datasets. 12-month running means have been used to filter high frequency signals. Marked on the graph are the El Niño (tan) and La Niña (blue) periods as defined by NOAA’s ONI, based on the SST anomalies in Nino 3.4 region (https://www.esrl.noaa.gov/psd/data/climateindices/list/). Two major volcanic eruptions in March 1982 and July 1991 are also markedRegarding decadal OHC changes, quantification of OHC in each ocean basin in the two successive periods gives implications about ocean heat redistribution on decadal scales.

For the 1983–1998 period, the global OHC linear trend (Fig. 2) ranges from 0.066 × 1023 J/decade (EN4-GR10) to 0.73 × 1023 J/decade (IAP), showing large discrepancies among the three datasets. OHC estimates in the Atlantic and Indian Ocean are more consistent among the three products than in the Pacific (0.033–0.36 × 1023 J/decade) and the Southern Ocean (0.096–0.33 × 1023 J/decade), indicating that the major uncertainty in global OHC changes comes from the Pacific Ocean and Southern Ocean.

It is possible that larger uncertainty in these two ocean basins arise from their area or the sparse observations especially for the Southern Ocean and we will give a detailed analysis in the following Sect. 3.4.3.

Fig. 2 OHC trend in the Global ocean and in different ocean basins during different time periods, with error bars showing two times standard error, Glb, Atl, So, Pa and In are abbreviations for globe, Atlantic, Southern, Pacific, and Indian Ocean respectively

During the 1998–2012 period, trends of global OHC are much more consistent, varying from 0.81 to 1.0 × 1023 J/decade (Fig. 2). It is still a question which ocean basin has sequestered more heat during the recent hiatus period than prior to that time? In the Atlantic and Indian Ocean, all datasets show a robust acceleration of OHC increase during the recent decade compared with 1983–1998. The Pacific Ocean shows a slowdown of OHC increase during the 1998–2012 period for the IAP and Ishii data (not for EN4-GR10). And the Southern Ocean experiences a slight slowdown of OHC increase in the IAP data but significant increase for EN4-GR10 and Ishii analysis. This finding indicates that, although heat accumulation is evident in the global ocean, the basinal OHC change is still uncertain among different datasets.

The relative contribution of each ocean basin to global ocean heat uptake is shown in Fig. 3. During 1983–1998, the Pacific Ocean dominates the global ocean heat uptake in the Ishii and IAP analyses, but EN4-GR10 data shows a dominance of the Southern and the Indian Oceans. By contrast, during 1998–2012, Ishii and EN4-GR10 data show that the Atlantic and Southern Oceans account for the majority of global ocean heat uptake while IAP data indicates a more uniform contribution from each ocean basin. Shifting the start and end points by 2 years does not alter the conclusions.

Fig. 3 Relative contribution of each ocean basin to global OHC changes (OHC 0–1500 m) for two successive periods: 1983–1998 (left) and 1998–2012 (right)

These results suggest there is no consensus quantification of the difference of OHC changes in the recent decade compared with the previous decade on a basinal scale, because of the large uncertainty in OHC estimates in the early period such as 1983–1998 and also in the Pacific and Southern Ocean in the recent decade.

On inter-annual scales, both ENSO and the eruption of volcanoes are dominant mechanisms responsible for the OHC changes (Balmaseda et al. 2013; Trenberth et al. 2014a). El Niño events contribute to heat loss from the ocean to the atmosphere, while La Niña events give the reverse (Fasullo and Nerem 2016). Volcanic eruptions increase aerosols in the atmosphere which reduce the absorption of short wave solar energy, leading to a net heat loss in the Earth system (Church et al. 2005). Figure 1 marks the El Niño and La Niña events since 1970, typically the OHC decreases (increases) during El Niño (La Niña) events. All products show an OHC decrease after the El Chichón volcano eruption in March 1982. However, when Mt. Pinatubo erupted in July 1991, EN4-GR10 and IAP data show a weak decrease in global OHC, which is absent in Ishii data. Although the radiative forcing changes arising from Mt. Pinatubo is significantly greater than that of El Chichón, the OHC decrease after El Chichón is much larger, which is evident for all datasets. It has been shown in Cheng et al. (2017) that the OHC variability on inter-annual scale is comparable with error due to insufficient ocean sampling (signal/noise ratio less than 2).

Therefore, it is possible that the weaker OHC signal after Mt. Pinatubo is linked to sampling error. Moreover, it is possible that XBT also contributes because the XBT bias for each year is calculated by combining several years’ data together (i.e. 5-years in CH14), where the year-to-year variation of XBT bias is underestimated. In addition, these two volcanic eruptions were coincident with 1982/83 and 1991/92 El Niño events respectively. The stronger magnitude of the 1982/82 El Niño event may account for the larger OHC changes in the Pacific and global ocean. The associated OHC changes arise from both ocean internal variability and external forcing and separating the impact of the two phenomena is complicated and beyond the scope of this study.

What’s more, we compare the global and basin-integrated OHC changes estimated from EN4-L09 and EN4-GR10 (Fig. 1). The difference between the two datasets is only due to XBT bias, since the data source, quality control process, mapping method, and the climatology are the same. In global and each ocean basin, there is a significant difference between the two XBT correction methods from 1980 to 2000: the maximum OHC difference is ~0.5 × 1023 J around 1995. However, the total OHC change since 1970 is ~2 × 1023 J. This highlights the importance of XBT bias corrections in OHC calculation, and indicates the XBT bias is still the major error source in ocean subsurface temperature analysis. Boyer et al. (2016) comprehensively examined the uncertainty in OHC estimates due to XBT biases correction schemes, mapping methods and the definitions of climatology. They found that mapping method was the largest source of uncertainty. We also used L09 correction in IAP dataset, showing a very similar OHC time series as current IAP OHC (figure not shown), which shows much stronger long-term trend than EN4-L09, confirming that the mapping method is another major source of error. Differences in OHC time series provided in this study most likely arise from a combined effect of many factors and deserves further in-depth study.

3.2 Geographical pattern of long-term OHC changes
As there are some discrepancies for the inter-annual and decadal scale OHC changes in different ocean basins, it remains to be seen whether a robust geographical pattern of OHC changes can be obtained. Figure 4 shows the linear trends of OHC changes in each 1° by 1° grid box for 1983–1998 and 1998–2012 periods separately. Generally, all three products show a consistent pattern of OHC changes in each decade. Although globally integrated ocean has gained heat continually during the past several decades, the heating magnitude varies regionally and parts of the ocean even lose heat. During the 1983–1998 period, ocean warming is evident in the Southern Pacific, Southern Ocean and middle latitudes in the Atlantic and North Pacific Ocean. The Indian Ocean is cooling except in Arabian Sea.

Fig. 4 Linear trend of OHC change in each 1° by 1° grid for two successive periods (the left panel for the 1983–1998 period, the right panel for the 1998–2012 period), with a and bfor Ishii, c and d for EN4-GR10, e and f for IAP. Unit: 108 J/year

Ishii data show much weaker trends in the Southern Ocean than the other two products, and the variability is also much weaker than the other regions, which are likely nonphysical. The Southern Ocean is characterized by the shape fronts near the Antarctic Circumpolar Current (ACC) regions where many eddies occur. In addition, data is sparse in the Southern Ocean, and the gap-filling method of Ishii data is weak at reconstructing the variability in such regions. In the recent decade, due to more data in this region, Ishii data show comparable spatial variability in the Southern Ocean with the other datasets.

During the 1998–2012 period, more consistency in OHC change can be found among the three datasets.
Now we are able to give a more detailed picture about the heat redistribution during the past several decades. There are positive OHC increases in the Indian, western tropical Pacific, subtropical Pacific, and tropical Atlantic Oceans (Fig. 4). Therefore, it appears that there is no single ocean basin that is solely responsible for the ocean heat uptake. Instead, the heat is redistributed in the different ocean basins. The different studies discussed in the Sect. 1of this study are not actually contradictory with each other, and they all show a piece of the big picture. For example, Lee et al. (2015) addressed the enhanced Indonesian through flow (ITF), which might be mainly responsible for the Indian Ocean warming. Neives et al. (2015) indicated the Indian and tropical Pacific are warming. And Chen and Tung (2014) highlighted the Atlantic warming. However, it remains a question about what mechanisms drive the ocean heat redistribution and form the OHC pattern as shown in Fig. 4 (Yan et al. 2016).

As empirical orthogonal function (EOF) analysis is widely used to detect the key modes of variability (Deser et al. 2010), this tool will be employed to determine whether the three products show consistent dominant modes of OHC variation. Here we calculate the first three modes of the OHC changes through EOF analysis. In order to filter out high-frequency noise in OHC analyses, we calculated a 12-months running mean before the EOF analysis. Generally, the three datasets show a consistent geographical pattern of the first three EOF modes (Fig. 5), although there are some differences in the smoothness of the patterns especially in the Southern Ocean. The first two modes all show an ENSO-like pattern in the Pacific Ocean, mimicking the Pacific Decadal Oscillation (PDO) or Inter-decadal Pacific Oscillation (IPO) patterns in the pan-Pacific. And the third modes show a strong band-like pattern in the Pacific: negative anomalies in the tropics and mid-latitudes, positive anomalies in the subtropical North Pacific and Southeast Pacific. Smaller scale phenomena appear in Ishii and EN4-GR10 compared to the IAP analysis, probably due to different correlation length scales used in the mapping methods.

Fig. 5 Leading, secondary and third modes calculated by the empirical orthogonal functions (EOFs) of monthly OHC (0–1500-m) over the global oceans based on the three datasets during 1970–2012: a–c for Ishii; d–f for EN4-GR10; g–i for IAP

The time series of the associated principle components (PCs) are shown in Fig. 6. We compare the PC time series with the indexes of the two main climate internal decadal variabilities: IPO indicated by IPO index (Henley et al. 2015) and Atlantic Multi-decadal Oscillation (AMO) indicated by AMO index (Enfield et al. 2010). Both PC1s and PC2s correlate with both IPO and AMO indices with the correlation coefficients varying from 0.41 to 0.68. The correlation between PCs and IPO/AMO indices (Table 1) indicates that IPO and AMO may play an important role in the global OHC changes (Trenberth and Fasullo 2013; Chen and Tung 2014; Drijfhout et al. 2014), although the mechanisms of OHC changes related to AMO/IPO are still unclear and require further examination.

Fig. 6 Principal component (PC) time series corresponding two the first three modes of the EOF analysis compared with two key climate indexes (dashed lines). a Shows the leading mode, b for the secondary mode and c for the third mode. Solid lines with different colors are the PC time series from different datasets. All of these climate indices are provided by Earth System Research Laboratory from NOAA (National Oceanic and Atmospheric Administration) and can be downloaded freely from the website: http://www.esrl.noaa.gov/psd/data/climateindices/list


Table 1 The correlation coefficient between PC-1s and two climate indexes





0.68 (0.58)

0.41 (0.57)


0.65 (0.62)

0.43 (0.57)


0.52 (0.67)

0.58 (0.50)

The correlation coefficients between PC-2s and two climate indexes are shown inside the brackets

In summary, three datasets show consistent key modes of historical OHC variability since 1970 (PC-1, PC-2 and PC-3), suggesting a possibility to examine the driver of OHC changes in the future by either dataset.

3.3 OHC changes in different ocean layers
OHC is an integration of ocean temperature changes, so it is valuable to examine its change at different depths to identify the source of uncertainty. Here we calculate the OHC trends for each depth during both the 1983–1998 (Fig. 7) and 1998–2012 periods (Fig. 8). Four vertical layers are examined here: the upper 100-, 100–300-, 300–700-m and below 700-m, similar to Cheng et al. (2015a). During the 1983–1998 period, three datasets show very large differences, for instance: for the upper 100-m, IAP and Ishii show a strong warming for the global ocean (up to 1.6 × 1019 J/year), but EN4-GR10 shows a near-zero trend. This difference is sourced from Pacific and Indian Ocean (Fig. 7d, e). Weaker trends near the surface in EN4-GR10 data than the other datasets will be discussed in Sect. 3.4 compared with SST datasets. Within the 300–700-m layer, Ishii and EN4-GR10 show near-zero trend while IAP presents a strong warming which is largely due to the Southern Ocean and the Pacific Ocean (Fig. 7c, d). Below 700-m, Ishii and IAP show ocean warming while EN4-GR10 lacks warming. This behavior is also attributed to the differences in the Southern Ocean and Pacific Ocean (Fig. 7c, d).

Fig. 7 Ocean heating rate at different depths during 1983–1998 period, a for global ocean, b for Atlantic Ocean, c for Southern Ocean, d for Pacific Ocean, and e for Indian Ocean. 2-σσ(uncertainty) is indicated by shading


Fig. 8 Ocean heating rate as a function of depth during 1998–2012 period, a global ocean, b Atlantic, c the Southern Ocean, d Pacific and e the Indian Ocean. 2-σσ uncertainty is indicated by shading

The Indian Ocean and Atlantic Ocean are the regions with less uncertainty than the Southern Ocean and Pacific Ocean, consistent with our findings in the previous sections (i.e. Fig. 1 in Sect. 3.1). It is interesting that the largest differences among the three datasets occur in 300–700-m in the Southern and Pacific Oceans, which contains the sparsest data coverage. This suggests that mapping is still a major error source in ocean subsurface temperature reconstructions, and a comprehensive examination for the current existing mapping methods is required.

In the most recent decade, within 1998–2012, there is much better consistency among the three products than the 1983–1998 period. The upper 100-m experienced a weak warming (IAP and Ishii) or cooling (EN4-GR10), coincident with the global surface temperature slowdown discussed in recent literature (Xie 2016). This 0–100-m warming slowdown is accompanied with a large subsurface warming within 100–300-m, which is consistent among these three datasets. The global structure in the upper 300 m is dominated by the temperature changes in the Pacific Ocean (Fig. 7d), suggesting that the Pacific Ocean may play a dominant role in controlling the global ocean changes in the upper 300-m as found in Cheng et al. (2014). Below 300-m, both Atlantic and Southern Oceans experience a robust warming down to 2000-m, while the Pacific Ocean (Indian Ocean) shows near-zero warming below 300-m (700-m). The three datasets show the largest difference in the Southern Ocean than the other basins, partly because the Argo network is still sparse in ice-covered regions and also might be due to the uncertainty during 1998–2005 period due to the transfer in ocean observation systems (Cheng and Zhu 2014).

In summary, prior to 1998, the temperature changes in Global, Pacific, Southern Oceans show large discrepancies among products, hindering a robust detection of both regional and global OHC changes. Since 1998, all datasets show consistent variation of temperature change in the upper 1500-m, although the magnitude of the changes is different, especially in the Southern Ocean. Now the Argo community is working to improve the Argo coverage in the ice-covered regions which will potentially increase the data coverage in the Southern Ocean and then improve the OHC assessment.

3.4 Comparison with independent datasets
We compared the OHC changes among the three products in the previous section. Inter-comparison with independent datasets might give a helpful insight into the data quality. State-of-art SST datasets are used to assess the surface reconstruction of the three datasets. And also we compared the seasonal cycle of the radiative imbalance at the top of the atmosphere with that of OHC analyses, since OHC is the major contribution of the radiative imbalance in the Earth system.

3.4.1 Near surface sea temperatures
Figure 9 shows the time series of the temperature change at the first level in EN4-GR10, Ishii and IAP data, compared with three SST time series from different international groups. Large interannual variability linked to ENSO is embedded with the long-term warming, as revealed by all products. When calculating a linear trend since 1998, all datasets show a slowdown of SST increase compared with the 1983–1998 period. However, EN4-GR10 shows much smaller trends than the other datasets for both 1983–1998 and 1998–2012 periods. The EN4-GR10, as an outliner, is likely biased in their mapping method, however the reason is still unknown. Again, differences in mapping methods might be mainly responsible for this difference.

Fig. 9 a The global mean sea surface temperature anomaly time series revealed by five kinds of datasets: Ishii, EN4-GR10, IAP, OISST and ERSST data with different color. b Linear trend for 1983–1998. c Linear trend for 1998–2012

3.4.2 Seasonal cycle of OHC
The net air–sea heat exchange directly links the ocean and atmosphere and helps determine the changes of global OHC.
The surface net heat flux, derived from the atmospheric energy budget equation, can be used to evaluate seasonal cycles of the global OHC. The seasonal cycle is calculated by retaining the annual and semi-annual harmonics of the monthly time series through least-square fitting. Here it is assumed that there is a stable seasonal cycle for net air-sea heat flux.

A consistent seasonal cycle is displayed in Fig. 10: ocean releases heat from boreal spring to autumn, and traps heat from boreal autumn to spring. The peak of the seasonal cycle of OHC occurs in April due to the asymmetric distribution of ocean and land in Northern and Southern Hemisphere. A short-period climatology (constructed by data during 2008–2012, Clim2008–2012) and a long-period climatology (using data within 1970–2012, Clim1970–2012) are both shown in Fig. 10. For Ishii and EN4-GR10 analyses, the amplitudes of observational OHC become smaller and more consistent with that derived from surface net heat flux during 2008–2012 period, while IAP analysis shows similar amplitude and phase in both periods. Although the seasonal cycles during a long-period climatology is less affected by ENSO events, it will be affected more by the error due to less data coverage before the Argo period especially for Ishii and EN4-GR10 analyses. In other words, IAP analysis provides more robust estimate for seasonal OHC variations.

Fig. 10 Seasonal cycles of global OHC calculated from objective analyzed temperature datasets and time integral of surface net heat flux (EBAF + ERA). a Uses a long-period climatology during 1970–2012, comparing with b for a short-period (2008–2012) instead

The discrepancies mainly exist during boreal Autumn both in amplitude and phase. Several possible reasons account for the uncertainty:
(1) insufficient data in high-latitude oceans and marginal seas, as investigated in (McKinnon and Huybers 2016);
(2) uncertainty in the ERA-interim reanalysis datasets and TOA radiative flux;
(3) the OHC changes below 1500 m might play a role.

3.4.3 The probability density distribution of OHC in Southern Ocean
In Fig. 3, a much smaller and smoother variability is found in the Southern Ocean OHC for the Ishii data. We argue that it is probably due to the sparse distribution of in-situ data and the mapping method which is not able to reconstruct the real ocean variability. The Ishii mapping method used zero anomalies as a first-guess, assuming no change in the data-sparse regions. So the reconstruction in the data gaps might be strongly affected by the first-guess and create a “no data, no signal” error. The probability density function (PDF) distribution of the OHC anomalies provides useful insights (Fig. 11 upper panel). If the analyses field drifts to the first guess (zero), there may be larger peak of the OHC anomalies near zero. Ishii data (in dark blue) show consistently larger peaks near zero than the other two datasets, and the differences between Ishii and the other two datasets get smaller in the more recent decades. This behavior is more obvious in the Southern Ocean as is shown in the bottom panel of Fig. 11, since the Southern Ocean has the sparsest distribution of in-situ data.

Fig. 11 Probability density functions of OHC anomalies during the past five decades from left to right revealed by three datasets, Ishii (dark blue), EN4-GR10 (red) and IAP (sky blue), the upper panelsa–e are for the Global Ocean and the bottom panelsf–j are the results in the Southern Ocean

3.4.4 Geographical pattern of uncertainty and its possible link with data count
It is clear that OHC estimates from individual dataset differ from each other and large uncertainty exists especially in the pre-Argo period. But why are the uncertainties in the Pacific and Southern Oceans larger than that in the other basins before 2005 (Fig. 1).

Here, we define the ensemble mean (EM) and ensemble spread (ES) of OHC estimates in Eqs. 2 and 3, similar to Xue et al. (2017).

EM(x,y,t)=1Nk=1NXk(x,y,t)EM(x,y,t)=1N∑k=1N⁡Xk(x,y,t) (2)
where Xk(x,y,t)Xk(x,y,t) denotes the OHC estimate from an individual analysis
and N is the total number of the datasets.
The ES, as described by Eq. 3, provides a measure of difference among objective
analyses in a way similar to the ensemble spread used in ensemble forecasting.

The geographical pattern of ensemble spread is shown in Fig. 12 and the numbers in the figure indicate the area-averaged ES of each ocean basin in two successive periods (1970–2004, the pre-Argo era; 2005–2012, the Argo era). The area-averaged ES values decrease in each ocean basin during the last decade, indicating that Argo project helps to dramatically increase the accuracy of ocean subsurface analysis. The ES in the west boundary currents (Kuroshio Current, the Gulf Current etc.) and the Antarctic Circumpolar Current (ACC) regions are larger than the other locations, because these regions contain rich meso-scale eddies. Even the Argo network is insufficient in representing the ocean variabilities at these regions. In the Southern Hemisphere (south of 20°S), the three datasets always show large discrepancies pre 2004. This is linked to both rich meso-scale variabilities in ACC regions and poor data coverage in the Southern Hemisphere before Argo. Therefore, our results encourage an enhanced observing system with better capability of monitoring the regions with large gradient in the future.

Fig. 12 Geographical pattern of the ensemble spread estimated from individual datasets in two successive periods: 1970–2004 (a) and 2005–2012 (b), with numbers indicating the area mean of each basin and the black solid line stands for the north boundary of Southern Ocean


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