Skip to main content
Proceedings of the National Academy of Sciences of the United States of America logoLink to Proceedings of the National Academy of Sciences of the United States of America
. 2014 Nov 3;111(46):16297–16302. doi: 10.1073/pnas.1413640111

Far-infrared surface emissivity and climate

Daniel R Feldman a,1, William D Collins a,b, Robert Pincus c, Xianglei Huang d, Xiuhong Chen d
PMCID: PMC4246346  PMID: 25368189

Significance

We find that many of the Earth's climate variables, including surface temperature, outgoing longwave radiation, cooling rates, and frozen surface extent, are sensitive to far-IR surface emissivity, a largely unconstrained, temporally and spatially heterogeneous scaling factor for the blackbody radiation from the surface at wavelengths between 15 μm and 100 μm. We also describe a previously unidentified mechanism that amplifies high-latitude and high-altitude warming in finding significantly lower values of far-IR emissivity for ocean and desert surfaces than for sea ice and snow. This leads to a decrease in surface emission at far-IR wavelengths, reduced cooling to space, and warmer radiative surface temperatures. Far-IR emissivity can be measured from spectrally resolved observations, but such measurements have not yet been made.

Keywords: climate change, positive feedback, emissivity, remote sensing, polar amplification

Abstract

Presently, there are no global measurement constraints on the surface emissivity at wavelengths longer than 15 μm, even though this surface property in this far-IR region has a direct impact on the outgoing longwave radiation (OLR) and infrared cooling rates where the column precipitable water vapor (PWV) is less than 1 mm. Such dry conditions are common for high-altitude and high-latitude locations, with the potential for modeled climate to be impacted by uncertain surface characteristics. This paper explores the sensitivity of instantaneous OLR and cooling rates to changes in far-IR surface emissivity and how this unconstrained property impacts climate model projections. At high latitudes and altitudes, a 0.05 change in emissivity due to mineralogy and snow grain size can cause a 1.8–2.0 W m−2 difference in the instantaneous clear-sky OLR. A variety of radiative transfer techniques have been used to model the far-IR spectral emissivities of surface types defined by the International Geosphere-Biosphere Program. Incorporating these far-IR surface emissivities into the Representative Concentration Pathway (RCP) 8.5 scenario of the Community Earth System Model leads to discernible changes in the spatial patterns of surface temperature, OLR, and frozen surface extent. The model results differ at high latitudes by as much as 2°K, 10 W m−2, and 15%, respectively, after only 25 y of integration. Additionally, the calculated difference in far-IR emissivity between ocean and sea ice of between 0.1 and 0.2, suggests the potential for a far-IR positive feedback for polar climate change.


Terrestrial emission plays a critical role in the climate system (1), and over 99% of this radiation occurs in the wavelength range from 5 to 100 μm (2,000 cm−1 to 100 cm−1). However, there have been very few spectrally resolved measurements of terrestrial emission at wavelengths between 15.4 μm and 100 μm (650 cm−1 to 100 cm−1), often referred to as the far infrared, even though approximately half of the terrestrial radiation occurs over this subset of infrared wavelengths (2). Under moist conditions, the atmosphere is opaque to the surface in the far infrared, but the atmosphere becomes partially transparent to the surface under arid conditions. The terms that affect radiation in the far infrared, which are surface, water vapor, and cloud emission, are inferred from measurements in other spectral regions (typically midinfrared wavelengths from 5 μm to 15.4 μm) (3), and it is possible to check for consistency with outgoing longwave radiation (OLR) measurements from the Clouds and the Earth’s Radiant Energy System (CERES) instrument, which covers between 5 μm and 50 μm (2,000 cm−1 to 200 cm−1) (4). It has been demonstrated, however, that this approach can be problematic for water vapor and cloud energetics due to compensating errors (5, 6).

The paucity of measurements in the far infrared has frustrated efforts to characterize what may be affecting this spectral region, but the limited measurements that do exist (710) suggest the importance of the far infrared for radiometric accuracy in the radiative transfer codes used in climate models (11). For example, Turner et al. (12) found that changing the water vapor continuum absorption in the Community Earth System Model, which affects far-IR radiation, leads to changes in the vertical distribution of radiative cooling. This, in turn, changes the evolution of temperature, water vapor, and cloud profiles. Moreover, there is evidence that cloud optical properties in this spectral region are difficult to characterize without direct measurements (13, 14). However, the role of far-IR surface emissivity on the radiation budget, including surface emission, OLR, cooling rates, and ultimately climate variables, has not been explored as much as for clouds and water vapor.

The infrared radiative energy budget is wavelength dependent and represents the contributions of surface and atmospheric emission that are contingent on the optical depth profile. This is realized, for example, in the solution to the radiative transfer equation for broadband OLR. OLR is a function of the temperature profile, the profiles of absorbing species, the radiative surface temperature, and surface emissivity, and is given by the following equation:

OLR=0dν[ϵνsBν(Ts)TνF(0,)+(1ϵνs)Fνatm,down(z=0)TνF(0,)+Fνatm,up(z=)], [1]

where ϵνs is the spectrally dependent, angularly averaged surface emissivity at frequency ν, Bν is the spectrally dependent black-body flux as a function of radiative surface temperature Ts, Fνatm,down(z=0) is the downwelling spectrally dependent flux from atmosphere at the surface, Fνatm,up(z=) is the upwelling spectrally dependent flux from the atmosphere at the top-of-atmosphere, and TνF(0,) is the spectrally dependent flux transmittance between the surface (z=0) and the top-of-atmosphere (z=). The three terms in the brackets of the interior integrand of the RHS of Eq. 1 are the spectrally varying contributions to the OLR originated from surface emission, from the reflection of downwelling radiation from a nonblack surface, and from atmospheric emission, respectively.

The surface emissivity term, which is necessary to perform complete column infrared radiative transfer calculations, is exactly unity for an ideal blackbody, but emissivity of real surfaces can be spectrally dependent and is generally lower than unity. Emissivity characterization of real materials is highly nontrivial because of microscopic heterogeneity, surface reflections, and surface geometry (15). It exhibits angular and spectral dependence, and its characterization outside of the laboratory requires remote sensing, as terrestrial surfaces exhibit great spectral and temporal variation in this quantity (16, 17). While there is extensive information on angularly averaged surface emissivity over bands at midinfrared wavelengths from 5 μm to 14 μm derived from Advanced Spaceborne Thermal Emission and Reflection Radiometer (ASTER) measurements (1820), Moderate Resolution Imaging Spectroradiometer (MODIS) (e.g., refs.21 and 22), and other thermal infrared sounders including Atmospheric Infrared Sounder (AIRS) and Infrared Atmospheric Sounding Interferometer (e.g., refs. 23 and 24), there is no comprehensive knowledge of angularly averaged terrestrial surface emissivity outside of the laboratory at far-IR wavelengths because there are no comprehensive measurements at those wavelengths. What is known about far-IR surface emissivity is derived from laboratory measurements and research on planetary environments. Surveys of the optical properties of snow found both a minimum and a maximum in the imaginary index of refraction in the far infrared leading to surface emissivities with a range of values from 0.96 to 0.99 depending on grain size (25, 26), with significant implications for the infrared radiation budget (27). In support of the Mars Global Surveyor Thermal Emission Spectrometer, Christensen et al. (28) developed a library of emissivities of pure mineral samples indicating diverse spectral structure of common surficial minerals at wavelengths from 15 μm to 25 μm with values as low as 0.8. Glotch et al. (29) and Glotch and Rossman (30) found similarly low values of far-IR emissivity for Martian surfaces. Cheng et al. (31) surveyed the published literature of surface refractive indices of common terrestrial minerals, including phyllosilicates, silicon dioxide, aluminum dioxide, iron oxide, and silicates, and found that far-IR angularly averaged surface emissivity can range from 0.81 to 0.97, while liquid water’s far-IR emissivity is 0.95. Microscopic and macroscopic spatial and temporal heterogeneity suggest that this aspect of surface remote sensing is an open scientific topic that can be, but has not been, determined with global far-IR measurements.

This paper evaluates the implications of reasonable far-IR surface spectral emissivity values, derived from radiative transfer calculations, for a variety of surface types, on instantaneous OLR, cooling rates, and other key climate variables. It also provides an estimate for how improved understanding of far-IR surface characteristics would be affect the modeling of critical climate variables, and discusses the consequences for high-latitude and high-altitude climate.

Methodology

We use several well-established radiative transfer techniques and one state-of-the-art Earth system model to evaluate the role of far-IR surface emissivity on instantaneous radiation and on long-term climate model performance.

Spectrally resolved transmission is calculated with the Line-By-Line Radiative Transfer Model (LBLRTM) version 12.0 (32). Broadband OLR, cooling rates, and transmission are produced with the Rapid Radiative Transfer Model (RRTMG) (32) as implemented in the PSrad radiation package (33). We use the Community Earth System Model (CESM) (34) version 1.0.5, which also uses RRTMG for its radiation calculations, to explore the implications of surface emissivity on climate variables.

CESM was run with the Representative Concentration Pathway (RCP) 8.5 forcing (35), which specifies a radiative forcing from greenhouse gases, aerosols, and land-use changes of 8.5 W m−2 in the year 2100 (compset B_RCP8.5_CN; see Appendix A of the CESM User’s Guide for details: www.cesm.ucar.edu/models/cesm1.0/cesm). The spatial resolution was set to a 1-degree atmosphere/land grid with a nominal 1-degree ocean/ice grid using the gx1v6 ocean mask (0.9 × 1.25_gx1v6).

The model was first run with no modifications to ensure agreement with results archived in the Coupled Model Intercomparison Project—Phase 5 archive (36). Then, the model was modified to determine the sensitivity of the climate model to far-IR surface emissivity alone. This was accomplished by only adjusting the surface emissivity in RRTMG over the wavelength range from 1,000 μm to 15.9 μm (10–630 cm−1) with scene-type emissivity values specified by ocean, land, and frozen surface (sea ice and land ice) for International Geosphere-Biosphere Program (IGBP) scene types (37) (hereafter, denoted as IGBP emissivity). Far-IR emissivity was specified over three bands: 10−250 cm−1, 250−500 cm−1, and 500−630 cm−1. The emissivity of RRTMG bands at wavelengths shorter than 15.9 μm was held fixed at 1.0000. The far-IR angularly averaged emissivity over each band for ocean, desert, vegetation, and frozen surface scene types was established through radiative transfer calculations. The values for ocean scenes were calculated based on liquid water refractive indices (38) and a Fresnel equation calculation; the values for vegetation were extrapolated from the ASTER Spectral Library (18); the values for desert were calculated based on surficial mineral refractive indices and a Fresnel equation calculation; and the values for frozen surfaces were calculated based on ice refractive indices (26) and a Hapke model calculation (39) as done in ref. 27 (see Supporting Information for more details). In each call to the RRTMG routine, the land fraction, latitude, longitude, snow area, and sea ice fraction were used to create a weighted average of emissivity based on the fractional coverage of each scene type in the grid box. Once the experiment and control calculations were completed, the time series of surface temperature and frozen surface extent for the unperturbed model run and the experiment were compared.

Results

We first explored how the atmosphere becomes transparent in the far infrared and its implications for how surface emissivity impacts OLR and cooling rates. Using LBLRTM, spectral transmittance between the surface and top-of-atmosphere (TOA) was calculated for the U.S. Standard Atmosphere (40) with varying levels of water vapor from 10 cm precipitable water vapor (PWV) to 0.1 mm PWV. Fig. 1A indicates that microwindows in far-IR spectral regions become transparent, with some windows opening up at 1 cm PWV and increasing numbers of microwindows opening up below 1 mm PWV. As a point of reference, the global mean PWV is ∼2.2 cm, but is between 1.0 and 5.0 mm over Antarctica (41). Fig. 1B shows band-averaged transmission between 100 μm and 15.9 μm (100 cm−1 and 630 cm−1) rising to 0.41 at 0.1 mm PWV, while transmission between 200 cm−1 and 630 cm−1, a spectral range that covers ∼46% of total thermal emission, rises to 0.5. This is consistent with previous findings (42, 43) and has significant implications for the relationship between surface emissivity and total infrared energy budget. Fig. 1C indicates the joint relationship between PWV, surface emissivity, and OLR under clear-sky conditions. At PWV values above 1 cm, OLR is a strong function of PWV and an extremely weak function of surface emissivity. However, as the atmosphere becomes more transparent below a few millimeters PWV, far-IR surface emissivity begins to exert a significant control on OLR. At 0.1 mm PWV, the range of far-IR surface emissivities published in Cheng et al. (31) provides for a range in OLR of 7 W m−2. Similarly, total infrared cooling rates up to 7 km in the lower atmosphere decrease with lower far-IR surface emissivity under conditions with 1 mm PWV, as shown in Fig. 1D. Total infrared cooling at the surface can be impacted by as much as 0.07 K/d under such dehydrated conditions. It should be noted that the results in Fig. 1 are illustrative and based on a single model atmosphere. There is a weak temperature dependence of water vapor absorption, and the OLR and cooling rate relationships shown in Fig. 1 will vary by ∼0.07% per °K.

Fig. 1.

Fig. 1.

(A) Spectral transmission at 1 cm−1 intervals as a function of wavelength for U.S. Standard Atmosphere (40) and PWV, as calculated with LBLRTM. (B) Average transmission between 100 cm−1 and 650 cm−1 as a function of precipitable water vapor for the U.S. Standard Atmosphere. (C) Contour plot of the relationship between OLR and the average surface emissivity at wavelengths between 15.9 μm and 100 μm and precipitable water vapor for the U.S. Standard Atmosphere, as calculated with RRTMG (32). (D) Difference in cooling rate profiles (QRL) between the U.S. Standard Atmosphere with a water-vapor profile scaled to 0.1 mm and a far-IR surface emissivity of 1.0 and that same atmosphere with a far-IR surface emissivity noted on the abscissa.

We also performed a calculation of OLR from atmospheric conditions as measured by radiosondes in the Radiative Heating of Underexplored Bands-II campaign (43) and found that the RMS difference in OLR values associated with the range of surface emissivities in Cheng et al. (31) was 8.0 W m−2. This is comparable to all of the radiative forcing (greenhouse gases, aerosols, and land use/land cover) in the emissions scenario with the least amount of mitigation: RCP8.5. A similar calculation based on the range of far-IR surface emissivity from 0.96 to 0.99 as published in Warren (25) produces a range of OLR values of 1.0 W m−2.

Because far-IR surface emissivity becomes influential on the atmospheric infrared radiation budget where PWV is below 1 mm, we assess the implications for climate model tendencies. First, the monthly averaged PWV values from January 2005 for the RCP8.5 integration of CESM1.0.5 shows significant portions of high-latitude and high-altitude regions with a PWV < 1 mm, as presented in Fig. 2A. The calculated far-IR transmission, as shown in Fig. 2B, is greater than 30% in Antarctica, Greenland, the Tibetan Plateau, and parts of Siberia. This has implications for the sensitivity of instantaneous clear-sky and all-sky OLR to far-IR surface emissivity. Fig. 2 C and D indicates that a spectrally gray far-IR surface emissivity perturbation of 0.05 would yield clear-sky and all-sky OLR changes of between 1.8 W m−2 and 2 W m−2 in the locations of low PWV, with slightly less effect under all-sky conditions, which is comparable to the change in OLR from a surface temperature change of 2 °K or a total cloud fraction change of 10% at high latitudes and altitudes.

Fig. 2.

Fig. 2.

(A) Monthly averaged PWV from CESM integration of RCP8.5 for January 2005. (B) Monthly averaged far-IR (15.9 μm and 100 μm) non-Planck-weighted transmission. (C) Instantaneous change in clear-sky OLR based on a spectrally uniform perturbation of far-IR surface emissivity of 0.05. (D) Same as C but for all-sky OLR.

Moreover, it should be noted that the column water vapor was generally overestimated in the CESM integration relative to the climatology of monthly averaged PWV retrieved from the AIRS L3 measurements (41). Therefore, the actual sensitivity of the Earth’s OLR to perturbations in far-IR emissivity may be greater than shown in Fig. 2. Nevertheless, these plots indicate that large swaths of Earth’s high-altitude and high-latitude regions exhibit nonnegligible occurrence of PWV below 1 mm.

We then explored the implications of surface emissivity on global climate by running CESM under the RCP8.5 scenario with far-IR emissivity based on IGBP scene type. Fig. 3 indicates the angularly averaged, spectrally resolved surface emissivity based on radiative transfer calculations as described in Methodology. There is significant spectral structure in the far infrared, particularly for the desert surface type due to surficial minerology, and there is a substantial difference between ocean and sea ice emissivities of 0.1 around 500 cm−1 to 0.2 below 100 cm−1.

Fig. 3.

Fig. 3.

Angularly averaged, spectrally resolved far-IR surface emissivity for four IGBP land types (ocean, vegetation, desert, and snow) based on 3D radiative transfer calculations and published indices of refraction.

The lack of any specification for the spectral structure of this emissivity in climate models may be problematic and can be assessed. Specifically, Fig. 4 indicates that the difference between the unity assumption and an estimate of far-IR surface emissivity based on land type as shown in Fig. 3 causes CESM to produce dramatically different results in climate variables, even after only 25 y of integration. Decadally averaged surface temperatures’ change in the 2030s differs in the two integrations by up to 2 °K, with a systematic increase in temperatures with IGBP emissivity. Local differences between the two model runs in the annually averaged sea ice and snow fraction are up to 10% and 15%, respectively, with a systematic decrease in frozen surface extent at high northern latitudes in the experiment with IGBP emissivity.

Fig. 4.

Fig. 4.

Decadally averaged differences during the 2030s between an integration CESM 1.0.5 forced with RCP8.5 where far-IR emissivity is determined by IGBP land type and an integration where far-IR surface emissivity was 1.00 for all scenes for (A) radiative surface temperature, (B) frozen surface extent (sea ice and land snow fraction), (C) OLR, and (D) tropospheric cooling rates.

However, it should be noted that this extrapolation is not based on direct observations, and the unsupervised use of IGBP data has been problematic upon confrontation with data (44). We expect the results of Fig. 4 to be revised considerably when informed by direct observations.

Discussion

This work seeks to estimate the importance of understanding far-IR surface emissivity in high-altitude and high-latitude climate, despite the lack of comprehensive measurements of this quantity. It is found that far-IR surface emissivity exerts a significant amount of control under conditions where PWV is below 1 mm, which is common for high-altitude and high-latitude scenes. By changing the assumption of far-IR surface emissivity in CESM to realistic values based on published literature, it was found that a climate model produces dramatically different spatial patterns of surface temperature and frozen surface extent.

Therefore, improved spatial and temporal knowledge of far-IR surface emissivity is warranted, and can be obtained from field or remote-sensing measurements. While some atmospheric processes that affect far-IR radiation, such as water vapor and liquid clouds, can be understood through an extrapolation of information gleaned from midinfrared hyperspectral measurements, such an extrapolation could be problematic for surface processes due to (i) the almost complete lack of surface emissivity data at far-IR wavelengths, (ii) known temporal and spatial heterogeneity in midinfrared surface emissivity, and (iii) the lack of an established method for reliably extrapolating from midinfrared to far-IR surface emission.

However, the retrieval of far-IR surface emissivity from direct measurements is straightforward and has strong heritage from existing MODIS surface emissivity retrieval algorithms (e.g., ref. 21). Surface emissivity characteristics vary slowly with frequency relative to gaseous absorption, which means that errors in surface emissivity emerge as correlated signals in the far-IR microwindows that are consistent with the Planck emission based on the radiative surface temperature. The emissivity could be retrieved by analyzing microwindows between 15.4 μm and 50 μm with a focus on those between 17 μm and 30 μm, where water vapor absorbs less strongly. Given the spectrally narrow microwindows, far-IR hyperspectral measurements, informed by existing midinfrared hyperspectral surface emissivity retrieval algorithms (23, 24), are warranted. The retrieval of surface emissivity for climate studies at wavelengths longer than 50 μm is not likely to be significant given that less than 5% of terrestrial emission occurs in these wavelengths, and that water vapor exhibits strong absorption in this spectral region, even under exceptionally dry (i.e., < 0.1 mm PWV) conditions.

A far-IR spectrometer is necessary for these retrievals, and existing satellite instrumentation does not contain spectrally resolved measurements beyond 15.4 μm. There are a limited number of far-IR measurements from balloon (7), aircraft (8), and ground campaigns (9), and from measurements out to 25 μm from the Infrared Interferometer Sounder-D (IRIS-D) instrument in 1970 (45). Proposed instrumentation such as the CLimate Absolute Radiance and Refractivity Observatory (CLARREO) (46) would provide far-IR spectra that, if averaged appropriately to reduce instrumental noise and then cloud-cleared, could constrain this quantity. An alternative approach to characterizing far-IR surface emissivity could involve using a far-IR spectrometer on a long-duration, high-altitude balloon platform over Antarctica that would collect many thousands of spectra over diverse scenes with correlative measurements from extant satellite assets such as those on the Aqua, Terra, and MetOp platforms.

The sensitivity of high-latitude and high-altitude radiation to far-IR surface emission, and thus to surface emissivity, may have implications for climactic conditions at high latitudes and altitudes. In particular, on the Tibetan Plateau, where the column water vapor is often less than 1 mm, the impact of emissivity could lead to changes in the modeled Indian monsoon, through changes in the snow coverage (47). Additionally, this work’s finding of large differences in ocean and sea ice far-IR surface emissivity may lead to reduced cooling to space in polar winter over regions with recent sea ice loss, which would be another positive feedback for polar climate change. It is also warranted to explore if this reduced cooling contributes to high-latitude temperature biases exhibited by models relative to reanalyses (48).

Supplementary Material

Supplementary File
pnas.201413640SI.pdf (773.4KB, pdf)

Acknowledgments

The following individuals provided considerable assistance with this research: Chaincy Kuo, Glynn Hulley, Graeme Stephens, Brian Kahn, Matthew Lebsock, Andrew Jones, Cecile Hannay, and the anonymous reviewers. We also acknowledge high-performance computing support from Yellowstone (ark:/85065/d7wd3xhc) provided by National Center for Atmospheric Research Computational and Information Systems Laboratory, sponsored by the National Science Foundation. Funding for this research was supported by NASA Grant NNH11AQ75I. This work was also supported by Contractor Supporting Research funding from Berkeley Laboratory, provided by the Director, Office of Science, of the US Department of Energy under Contract DE-AC02-05CH11231. X.H. and X.C. were supported by NASA Grant NNX11AE68G awarded to the University of Michigan.

Footnotes

The authors declare no conflict of interest.

This article is a PNAS Direct Submission.

This article contains supporting information online at www.pnas.org/lookup/suppl/doi:10.1073/pnas.1413640111/-/DCSupplemental.

References

  • 1.Kiehl JT, Trenberth KE. Earth's annual global mean energy budget. Bull Am Meteorol Soc. 1997;78(2):197–208. [Google Scholar]
  • 2.Harries J, et al. The far-infrared Earth. Rev Geophys. 2008;46(4):RG4004. [Google Scholar]
  • 3.Huang X, et al. Spectrally resolved fluxes derived from collocated AIRS and CERES measurements and their application in model evaluation: Clear sky over the tropical oceans. J Geophys Res. 2008;113(D9):D09110. [Google Scholar]
  • 4.Wielicki BA, et al. Clouds and the Earth's Radiant Energy System (CERES): An Earth observing system experiment. Bull Am Meteorol Soc. 1996;77(5):853–868. [Google Scholar]
  • 5.Huang Y, et al. A strict test in climate modeling with spectrally resolved radiances: GCM simulation versus AIRS observations. Geophys Res Lett. 2007;34(L24):L24707. [Google Scholar]
  • 6.Huang X, et al. Longwave band-by-band cloud radiative effect and its application in GCM evaluation. J Clim. 2013;26(2):450–467. [Google Scholar]
  • 7.Mlynczak MG, et al. First light from the Far-Infrared Spectroscopy of the Troposphere (FIRST) instrument. Geophys Res Lett. 2006;33(L7):L07704. [Google Scholar]
  • 8.Cox CV, et al. Clear-sky far-infrared measurements observed with TAFTS during the EAQUATE campaign, September 2004. Q J R Meteorol Soc. 2007;133(S3):273–283. [Google Scholar]
  • 9.Turner DD, Mlawer EJ. Radiative heating in underexplored bands campaigns (RHUBC) Bull Am Meteorol Soc. 2010;91(7):911–923. [Google Scholar]
  • 10.Turner DD, et al. The far-infrared: Focusing on a relatively underexplored portion of the electromagnetic spectrum. Bull Am Meteorol Soc. 2012;93(11):ES103–ES104. [Google Scholar]
  • 11.Kratz DP. The sensitivity of radiative transfer calculations to the changes in the HITRAN database from 1982 to 2004. J. Quant. Spectrosc. Ra. 2008;109(6):1060–1080. [Google Scholar]
  • 12.Turner DD, et al. Impact of modifying the longwave water vapor continuum absorption model on community Earth system model simulations. J Geophys Res. 2012;117(D4):D04106. [Google Scholar]
  • 13.Yang P, et al. Scattering and absorption property database for nonspherical ice particles in the near- through far-infrared spectral region. Appl Opt. 2005;44(26):5512–5523. doi: 10.1364/ao.44.005512. [DOI] [PubMed] [Google Scholar]
  • 14.Cox CV, et al. Measurement and simulation of mid- and far-infrared spectra in the presence of cirrus. Q J R Meteorol Soc. 2010;136(648):718–739. [Google Scholar]
  • 15.Hanssen LM, et al. 2004. Infrared spectral emissivity characterization facility at NIST, Proc. SPIE 5405:1−12.
  • 16.Nerry F, et al. Spectral properties of land surfaces in the thermal infrared 1. Laboratory measurements of absolute spectral emissivity signatures. J Geophys Res. 1990;95(B5):7027–7044. [Google Scholar]
  • 17.Salisbury JW, D'Aria DM. Emissivity of terrestrial materials in the 8–14 μm atmospheric window. Remote Sens Environ. 1992;42(2):83–106. [Google Scholar]
  • 18.Baldridge AM, et al. The ASTER Spectral Library Version 2.0. Remote Sens Environ. 2009;113(4):711–715. [Google Scholar]
  • 19.Gillespie A, et al. A temperature and emissivity separation algorithm for Advanced Spaceborne Thermal Emission and Reflection Radiometer (ASTER) images. IEEE Trans Geosci Rem Sens. 1998;36(4):1113–1126. [Google Scholar]
  • 20.Hulley GC, Hook SJ. The North American ASTER land surface emissivity database (NAALSED) version 2.0. Remote Sens Environ. 2009;113(9):1967–1975. [Google Scholar]
  • 21.Wan Z, Li ZL. A physics-based algorithm for retrieving land-surface emissivity and temperature from EOS/MODIS data. IEEE Trans Geosci Rem Sens. 1997;35(4):980–996. [Google Scholar]
  • 22.Petitcolin F, Vermote E. Land surface reflectance, emissivity and temperature from MODIS middle and thermal infrared data. Remote Sens Environ. 2002;83(1):112–134. [Google Scholar]
  • 23.Susskind J, et al. Retrieval of atmospheric and surface parameters from AIRS/AMSU/HSB data in the presence of clouds. IEEE Trans Geosci Rem Sens. 2003;41(2):390–409. [Google Scholar]
  • 24.Schlüssel P, et al. The operational IASI Level 2 processor. Adv Space Res. 2005;36(5):982–988. [Google Scholar]
  • 25.Warren SG. Optical properties of snow. Rev Geophys. 1982;20(1):67–89. [Google Scholar]
  • 26.Warren SG, Brandt RE. Optical constants of ice from the ultraviolet to the microwave: A revised compilation. J Geophys Res. 2008;113(D14):D14220. [Google Scholar]
  • 27.Chen X, et al. Sensitivity of modeled far-IR radiation budgets in polar continents to treatments of snow surface and ice cloud radiative properties. Geophys Res Lett. 2014;41:6530–6537. [Google Scholar]
  • 28.Christensen PR, et al. A thermal emission spectral library of rock-forming minerals. J Geophys Res. 2000;105(E4):9735–9739. [Google Scholar]
  • 29.Glotch TD, et al. Mid-infrared (5-100 μm) reflectance spectra and optical constants of ten phyllosilicate minerals. Icarus. 2007;192(2):605–622. [Google Scholar]
  • 30.Glotch TD, Rossman GR. Mid-infrared reflectance spectra and optical constants of six iron oxide/oxyhydroxide phases. Icarus. 2009;204(2):663–671. [Google Scholar]
  • 31.Cheng J, et al. Estimating the optimal broadband emissivity spectral range for calculating surface longwave net radiation. IEEE Trans Geosci Remote Sens. 2013;10(2):401–405. [Google Scholar]
  • 32.Clough SA, et al. Atmospheric radiative transfer modeling: A summary of the AER codes. J. Quant. Spectrosc. Radiat. Transfer. 2005;91(2):233–244. [Google Scholar]
  • 33.Pincus R, Stevens B. Paths to accuracy for radiation parameterizations in atmospheric models. J. Adv. Model. Earth Syst. 2013;5(2):225–233. [Google Scholar]
  • 34.Gent PR, et al. The Community Climate System Model Version 4. J Clim. 2011;24(19):4973–4991. [Google Scholar]
  • 35.Van Vuuren DP, et al. The representative concentration pathways: An overview. Clim Change. 2011;109(1-2):5–31. [Google Scholar]
  • 36.Taylor KE, et al. An overview of CMIP5 and the experiment design. Bull Am Meteorol Soc. 2012;93(4):485–498. [Google Scholar]
  • 37.Loveland TR, et al. Development of a global land cover characteristics database and IGBP DISCover from 1 km AVHRR data. Int J Remote Sens. 2000;21(6-7):1303–1330. [Google Scholar]
  • 38.Hale GM, Querry MR. Optical constants of water in the 200 nm to 200 μm wavelength region. Appl Opt. 1973;12(3):555–563. doi: 10.1364/AO.12.000555. [DOI] [PubMed] [Google Scholar]
  • 39.Hapke B. Theory of Reflectance and Emittance Spectroscopy. Cambridge Univ. Press; New York: 1993. [Google Scholar]
  • 40.Anderson GP, Clough SA, Kneizys FX, Chetwynd JH, Shettle EP. 1986. AFGL atmospheric constituent profiles (0–120 km) (Hanscom AFB, MA), AFGL-TR_86-0110.
  • 41.Ye H, et al. Atmospheric total precipitable water from AIRS and ECMWF during Antarctic summer. Geophys Res Lett. 2007;34(L19):L19701. [Google Scholar]
  • 42.Turner DD, et al. The QME AERI LBLRTM: A closure experiment for downwelling high spectral resolution infrared radiance. J Atmos Sci. 2004;61(22):2657–2675. [Google Scholar]
  • 43.Turner DD, et al. Ground-based high spectral resolution observations of the entire terrestrial spectrum under extremely dry conditions. Geophys Res Lett. 2012;39(L10):L10801. [Google Scholar]
  • 44.Hansen MC, Reed B. A comparison of the IGBP DISCover and University of Maryland 1 km global land cover products. Int J Remote Sens. 2000;21(6-7):1365–1373. [Google Scholar]
  • 45.Hanel RA, Schlachman B, Rogers D, Vanous D. Nimbus 4 Michelson interferometer. Appl Opt. 1971;10(6):1376–1382. doi: 10.1364/AO.10.001376. [DOI] [PubMed] [Google Scholar]
  • 46.Wielicki B, et al. Achieving climate change absolute accuracy in orbit. Bull Amer Meteor Soc. 2013;94(10):1519–1539. [Google Scholar]
  • 47.Kripalani RH, et al. Western Himalayan snow cover and Indian monsoon rainfall: A re-examination with INSAT and NCEP/NCAR data. Theor Appl Climatol. 2003;74(1-2):1–18. [Google Scholar]
  • 48.Dee DP, et al. The ERA-Interim reanalysis: Configuration and performance of the data assimilation system. Q J R Meteorol Soc. 2011;137(656):553–597. [Google Scholar]

Associated Data

This section collects any data citations, data availability statements, or supplementary materials included in this article.

Supplementary Materials

Supplementary File
pnas.201413640SI.pdf (773.4KB, pdf)

Articles from Proceedings of the National Academy of Sciences of the United States of America are provided here courtesy of National Academy of Sciences

RESOURCES