New paper finds global sea level rise has decelerated 31% since 2002 along with the ‘pause’ of global warming – Published in Nature Climate Change

By: - Climate DepotMarch 24, 2014 2:39 PM

This observation, of course, is a crisis for CAGW alarmism and therefore must be solved by a computer model. The authors simply create a hydrological model programmed to say that the reason why sea levels have decelerated is because it must be raining more over land due to ENSO and therefore the land ate the 31% decrease in sea level rise [No mention why ENSO also didn’t cause more rain over the oceans]. The authors admit there is no data to support land water stores prior to GRACE since ~2003, therefore they just fabricate estimate the comparison data for the period 1994-2002 of how much sea level rise was ameliorated by land precipitation. Abracadabra, the land must have more than eaten the sea level rise from AGW, allowing it to decelerate, and the AGW “missing heat” is still very much alive somewhere in the ocean.

The authors also find that even with this huge adjustment to sea level rise, there is no evidence of acceleration over the past 20 years, which means there is no evidence of a human influence on sea levels. 

The authors redeem themselves a bit in the conclusion and appear to contradict their earlier statements in the paper: “Although progress has been achieved and inconsistencies reduced, the puzzle of the missing energy remains, raising the question of where the extra heat absorbed by the Earth is going. The results presented here will further encourage this debate as they underline the enigma between the observed plateau in Earth’s mean surface temperature and continued rise in the Global Mean Sea Level [GMSL].”

Climate science has sunk just like the ‘missing heat’ to the depths of the ocean trying to explain away the “pause” of both global warming and global sea level rise, using synthetic data generated by climate models that can be programmed to obtain any result one desires. 

The rate of sea-level rise

Nature Climate Change








Published online


[note bolding, italics, and comments added]     

Abstract: Present-day sea-level rise is a major indicator of climate change


. Since the early 1990s, sea level rose at a mean rate of ~3.1 mm yr





). However, over the last decade a slowdown of this rate, of about 30%, has been recorded


. It coincides with a plateau in Earth’s mean surface temperature evolution, known as the recent pause in warming


. Here we present an analysis based on sea-level data from the altimetry record of the past ~20 years that separates interannual natural variability in sea level from the longer-term change probably related to anthropogenic global warming. The most prominent signature in the global mean sea level interannual variability is caused by El Niño–Southern Oscillation, through its impact on the global water cycle


. We find that when correcting [using the magic of models and unwarranted assumptions] for interannual variability, the past decade’s slowdown of the global mean sea level 


, leading to a similar rate of sea-level rise (of 3.3 ± 0.4 mm yr


) during the first and second decade of the altimetry era. Our results confirm the need for quantifying and further removing from the climate records the short-term natural climate variability if one wants to extract the global warming signal


Precisely estimating present-day sea-level rise caused by anthropogenic global warming is a major issue that allows assessment of the process-based models developed for projecting future sea level1. Sea-level rise is indeed one of the most threatening consequences of ongoing global warming, in particular for low-lying coastal areas that are expected to become more vulnerable to flooding and land loss. As these areas often have dense populations, important infrastructures and high-value agricultural and bio-diverse land, significant impacts such as increasingly costly flooding or loss of freshwater supply are expected, posing a risk to stability and security1718. However, sea level also responds to natural climate variability, producing noise in the record that hampers detection of the global warming signal. Trends of the satellite altimetry-based global mean sea level (GMSL) are computed over two periods: the period 1994–2002 and the period 2003–2011 of the observed slowdown (Fig. 1a). GMSL time series from five prominent groups processing satellite altimetry data for the global ocean are considered (Methods). During recent years (2003–2011), the GMSL rate was significantly lower than during the 1990s (average of 2.4 mm yr−1 versus 3.5 mm yr−1). This is observed by all processing groups (Fig. 1a). The temporal evolution of the GMSL rate (computed over five-year-long moving windows, starting in 1994 and shifted by one year) was nearly constant during the 1990s, whereas the rate clearly decreased by ~30% after ~2003 (Fig. 2a). This decreasing GMSL rate coincides with the pause observed over the last decade in the rate of Earth’s global mean surface temperature increase910, an observation exploited [very unscientific choice of words] by climate sceptics to refute global warming and its attribution to a steadily rising rate of greenhouse gases in the atmosphere. It has been suggested that this so-called global warming hiatus11 results from El Niño–Southern Oscillation- (ENSO-) related natural variability of the climate system10 and is tied to La Niña-related cooling of the equatorial Pacific surface1112. In effect, following the major El Niño of 1997/1998, the past decade has favoured La Niña episodes (that is, ENSO cold phases, reported as sometimes more frequent and more intensive than the warm El Niño events, a sign of ENSO asymmetry19). The interannual (that is, detrended) GMSL record of the altimetry era seems to be closely related to ENSO, with positive/negative sea-level anomalies observed during El Niño/La Niña events2. Recent studies have shown that the short-term fluctuations in the altimetry-based GMSL are mainly due to variations in global land water storage (mostly in the tropics), with a tendency for land water deficit (and temporary increase of the GMSL) during El Niño events1314and the opposite during La Niña1516. This directly results from rainfall excess over tropical oceans (mostly the Pacific Ocean) and rainfall deficit over land (mostly the tropics) during an El Niño20event. The opposite situation prevails during La Niña. The succession of La Niña episodes during recent years has led to temporary negative anomalies of several millimetres in the GMSL (ref. 15), possibly causing the apparent reduction of the GMSL rate of the past decade. This reduction has motivated the present study. From seasonal to centennial time scales, the two main contributions to GMSL variability and change come from ocean thermal expansion and ocean mass. Owing to water mass conservation in the climate system, sources of global ocean mass variations are land ice masses, land water storage and atmospheric water vapour content. Studies have shown that ENSO-driven interannual variability in the global water cycle strongly impacts land water storage121314,15 and atmospheric water vapour21, hence ocean mass and GMSL.
Figure 1: GMSL trends during the 1994–2002 and 2003–2011 periods.
GMSL trends during the 1994-2002 and 2003-2011 periods.

a, GMSL trends computed over two time spans (January 1994–December 2002 and January 2003–December 2011) using satellite altimetry data from five processing groups (see Methods for data sources). The mean GMSL trend (average of the five data sets) is also shown. b, Same as a but after correcting the GMSL for the mass and thermosteric interannual variability (nominal case). Corrected means that the interannual variability due to the water cycle and thermal expansion are quantitatively removed from each original GMSL time series using data as described in the text. Black vertical bars represent the 0.4 mm yr−1 uncertainty (ref. 2).
Figure 2: GMSL rate over five-year-long moving windows.
GMSL rate over five-year-long moving windows.

a, Temporal evolution of the GMSL rate computed over five-year-long moving windows shifted by one year (start date: 1994). b, Temporal evolution of the corrected GMSL rate (nominal case) computed over five-year-long moving windows shifted by one year (start date: 1994). GMSL data from each of the five processing groups are shown.
Here, we quantitatively estimate these interannual water mass contributions and remove them from the altimetry-based GMSL record, to isolate the longer-term signal caused by global warming (here, interannual refers to a temporal window in the range of one to five years, mainly ENSO-related, but not exclusively). To do this, two approaches are possible: estimateinterannual land water storage plus atmospheric water vapour contributions; or directly estimate the interannual variability in global ocean mass. The Gravity Recovery and Climate Experiment (GRACE) space mission directlymeasures ocean mass and land water storage variations but only since ~2003. Before GRACE, neither ocean mass nor land water storage variations can be directly computed from observations.However, the use of hydrological models developed for climate studies and water resource monitoring22 allows us to estimate the land water contribution since the beginning of the high-precision altimetry record. Both approaches are considered here. As a nominal case, we estimate the interannual land water contribution from a hydrological model (accounting for the atmospheric water vapour component) over the whole analysis time span (1994–2011). We also present as Supplementary Information three hybrid cases where the mass component is estimated as in the nominal case over 1994–2002 but replaced by GRACE data as of 2003. Data and models used to obtain the mass component are presented in the Methods and Supplementary Information. Detrended altimetry-based GMSL records and interannual mass components over the January 1994–December 2011 time span are shown in Fig. 3 (nominal case) and Supplementary Fig. 3(hybrid case 1; in the following, figures shown as Supplementary Information correspond to hybrid case 1). As illustrated in Fig. 3 and Supplementary Fig. 3, the interannual GMSL signal mainly (but not exclusively) results from ENSO-driven water mass redistributions among the climate system reservoirs, with strong positive and negative GMSL anomalies during the 1997/1998 El Niño and 2011 La Niña, respectively. This raises two questions: what is the impact of ENSO-related (or, more generally, interannual) variability on the estimation of the GMSL trend; and can we separate the interannual natural variability from the longer-term global warming trend in the GMSL record?
Figure 3: Detrended GMSL, interannual mass and ‘mass plus thermosteric’ components.
Detrended GMSL, interannual mass and /`mass plus thermosteric/' components.

Black curve: mean detrended GMSL time series (average of the five satellite altimetry data sets) from January 1994–December 2011 and associated uncertainty (in grey; based on the dispersion of each time series around the mean). Light blue curve: interannual mass component based on the ISBA/TRIP hydrological model for land water storage plus atmospheric water vapour component over January 1994–December 2011. The red curve is the sum of the interannual mass and thermosteric components. This is the signal removed from the original GMSL time series (nominal case). Vertical bars represent the uncertainty of the monthly mass estimate (of 1.5 mm; refs 2230; light blue bar) and monthly total contribution (mass plus thermosteric components; of 2.2 mm; refs 22282930; red bar).
To answer these questions we subtracted the interannual mass and thermosteric components from the GMSL record. Although the short-term GMSL fluctuations are mostly related to the global water cycle (Fig. 3 and Supplementary Fig. 3), thermal expansion also slightlycontributes. Thus we also removed short-term variations in thermal expansion from the GMSL record (see Methods for information about the ocean temperature data used to compute thermal expansion and procedure applied to extract the corresponding interannual signal). Note that land ice also displays interannual mass variability1However, adequate data to quantify it globally and for the whole altimetry period are presently lacking. The sum of interannual mass plus thermosteric components is also shown in Fig. 3 and Supplementary Fig. 3, for both nominal and hybrid case 1. It is this signal that is removed from the GMSL record over the altimetry period. We recomputed the rate of the corrected GMSL time series over the same five-year-long moving windows (shifted by one year) as done previously. The temporal evolution of the corrected GMSL rate is shown in Fig. 2b and Supplementary Fig. 2b. The decreasing rate seen initially over the past decade has disappeared [it’s magic!]: the rate is now almost constant with time. Fig. 1b and Supplementary Fig. 1b show the corrected GMSL rates for the same two nine-year-long time spans as above, for each of the five altimetry data sets. The mean rate is also shown. The corrected mean rate now amounts to 3.3 ± 0.1 mm yr−1 over the two time intervals. The 0.1 mm yr−1 uncertainty is the formal error deduced from the dispersion around the mean. A more realistic uncertainty representing systematic errors affecting the altimetry-based GMSL rate (for example, owing to geophysical corrections applied to the altimetry data, and instrumental bias and drifts) would be rather closer to 0.4 mm yr−1 (ref. 2). However, this would not change our finding.
The result reported here shows that when removing from the GMSL time series the interannual variability mostly due to exchange of water between oceans, atmosphere and continents, with a smaller contribution from thermal expansion, there is no rate difference between the 1990s and the 2000s: the GMSL has almost linearly increased during the past 20 years. Althoughno GMSL acceleration is observed over this short time span, our result clearly advocates for no recent slowdown in global warming.[bogus conclusion]
Although it has been suggested that several decades of satellite altimetry-based GMSL would be needed to isolate the long-term global warming signal6, our result also shows that this may be already achievable by removing the (mainly ENSO-driven) interannual variability, a procedure that enhances the signal-to-noise ratio, as previously shown for the Earth’s global mean surface temperature evolution10. At present, a persistent positive energy imbalance between the amount of sunlight absorbed by Earth and the thermal radiation back to space is observed1891223. [No outgoing longwave IR radiation to space has increased over the past 62 years] The term missing energy9 is related to an apparent inconsistency between interannual variations in the net radiation imbalanceinferred from satellite measurements and upper-ocean heating rate from in situ measurements9Although progress has been achieved and inconsistencies reduced24, the puzzle of the missing energy remains12, raising the question of where the extra heat absorbed by the Earth is going912. The results presented here will further encourage this debate as they underline the enigma between the observed plateau in Earth’s mean surface temperature and continued rise in the GMSL. The larger GMSL rate calculated during the past decade than previously believed would be compatible with a significant warming contribution from the deep ocean. Such a possibility was raised by recent studies on the ocean heat content, suggesting that ~30% of the ocean warming has occurred below 700 m (ref. 25). This heat may be sequestered into the deep ocean during decades of large ocean–atmosphere natural variability26, highlighting once more, as shown here, the role of short-term natural variability on longer-term change, probably associated with global warming.


Since the early 1990s, sea level has been routinely measured with quasi-global coverage and a few days/weeks revisit time by altimeter satellites: Topex/Poseidon (1992–2006), Jason-1 (2001–2013), Jason-2 (2008–), ERS-1 (1991–1996), ERS-2 (1995–2002), Envisat (2002–2011), Cryosat-2 (2010–) and SARAL/AltiKa (2013–). Altimetry-based GMSL time series are routinely produced by five processing groups: Archiving, Validation and Interpretation of Satellite Oceanographic Data (AVISO;, Colorado University (CU;, Commonwealth Scientific and Industrial Research Organization (CSIRO;, Goddard Space Flight Center (GSFC; and National Oceanographic and Atmospheric Administration (NOAA; The GMSL time series from these five groups are based on Topex/Poseidon, Jason-1/2 missions. Recently, in the context of the European Space Agency (ESA) Climate Change Initiative (CCI) Sea Level Project (, a new, improved product, combining the Topex/Poseidon, Jason-1/2 with the ERS-1/2 and Envisat missions, has been computed. At present, data up to December 2010 are available. Beyond that date, the CCI GMSL time series has been extended using the AVISO data. All products are considered here except the CSIRO one that uses older geophysical corrections for the Topex/Poseidon data. A small correction of −0.3 mm yr−1 is removed to each GMSL time series to account for the glacial isostatic adjustment effect (that is, the visco-elastic response of the solid Earth to the last deglaciation) on absolute sea level27. Owing to known errors in the Topex/Poseidon altimetric system in the early part of the mission [before it was up-justed], we ignore the year 1993 when computing the GMSL trends.
To estimate the mass component due to global land water storage change, we use the Interaction Soil Biosphere Atmosphere (ISBA)/Total Runoff Integrating Pathways (TRIP) global hydrological model developed at MétéoFrance22. The ISBA land surface scheme calculates time variations of surface energy and water budgets in three soil layers. The soil water content varies with surface infiltration, soil evaporation, plant transpiration and deep drainage. ISBA is coupled with the TRIP module that converts daily runoff simulated by ISBA into river discharge on a global river channel network of 1° resolution. In its most recent version, ISBA/TRIP uses, as meteorological forcing, data at 0.5° resolution from the ERA Interim reanalysis of the European Centre for Medium-Range Weather Forecast ( Land water storage outputs from ISBA/TRIP are given at monthly intervals from January 1950 to December 2011 on a 1° grid (see ref. 22 for details). The atmospheric water vapour contribution has been estimated from the ERA Interim reanalysis. The land water storage and atmospheric water vapour contributions are further expressed in equivalent sea level (ESL) through weighting by the ratio of the total land and Earth areas to the ocean area and multiplied by −1. The land water plus atmospheric water vapour component wasestimated over the January 1994–December 2011 time span.
Two thermal expansion data sets were considered: the V6.13 updated version of ocean temperature data down to 700 m, over January 1994–December 2006 (ref. 28) and Argo data down to 1,500 m over January 2007–December 2011 (ref. 29). As we focus on the interannual signal, we applied a high-pass filter (removing all signal >5 years) to the thermosteric time series. For the other data sets, a simple linear trend was removed (the ISBA/TRIP land water and atmospheric water vapour time series essentially display interannual variability; applying the high-pass filter or just removing a linear trend provides essentially the same results). The time series are estimated at monthly time steps. Annual and semi-annual signals are removed by fitting 12- and 6-month period sinusoids to each time series (using a climatology produces similar results). A four-month running mean smoothing is further applied to all time series. Errors in land surface modelling are generally mainly due to uncertainties in atmospheric forcing than in physicals parameterizations such as the representation of groundwater dynamics or not30. The global ISBA/TRIP simulation used here was extensively evaluated and the simulated global land water storage was found very close to the GRACE signal over their overlapping time span22. Errors of associated monthly mass component are estimated to 1.3–1.5 mm ESL (refs 2230). Errors on monthly water vapour component are < 0.5 mm ESL. Errors on monthly thermosteric values are estimated to ~1.4 mm ESL (refs 2829).
In Figs 13, the mass component is based on ISBA/TRIP plus water vapour over the whole 1994–2011 time span (nominal case). Supplementary Figs 1, 2 and 3 use ISBA/TRIP outputs plus water vapour over 1994–2002 and GRACE data for 2003–2011 (hybrid case 1). In both cases, thermosteric data are from ref. 28 over 1994–2006 and Argo for 2007–2011.

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