1. Introduction
Assuming that the climate system is in balance, the solar radiation will be exactly equal to the longwave radiation emitted into space [
1]. Radiative forcing refers to any external factor that has the potential to disturb this balance and, consequently, alter Earth’s climate. Cloud radiative forcing (CRF) refers to the influence that clouds have on Earth’s atmospheric system; this is a key concept in climate science and is a valuable tool for quantifying and comparing the potential impacts of various human and natural factors on the climate [
2]. Understanding the mechanisms behind CRF is crucial for improving the predictive ability of climate models—at present, there is still a significant amount of uncertainty regarding the nature of cloud feedback mechanisms in current models [
3]. Consequently, in-depth research on the role of clouds in atmospheric longwave radiative forcing is crucial for accurately predicting future climate change as well as developing effective climate policies and adaptation measures [
4,
5].
To obtain CRF, significant amount of research on surface and top-of-atmosphere radiation has been conducted using satellite data and model simulations [
6,
7,
8,
9]. The accuracy of CRF primarily depends on the accuracy of radiation components since the CRF can be estimated by the difference in radiation between all-sky and clear-sky conditions [
10]. Ever since Fritz et al. (1964) proposed the first radiation retrieval algorithm based on satellite remote sensing, there’s been a significant amount of research into the the measurement of radiation using remote sensing, including estimates of surface and atmospheric longwave radiation [
11]. Traditional atmospheric radiation algorithms mostly rely on empirical formulas for calculation, and tend to have poor generalizability [
12]. Consequently, the theoretical algorithms based on remote sensing-derived radiation measurements are constantly being improved. These algorithms can be divided into several categories, including radiative transfer models (RTM) [
13], parameter algorithms [
14], machine learning algorithms [
15], and lookup table (LUT) algorithms [
16,
17].
Several methodologies have developed with the increasing availibility of broadband and multispectral satellite observations from polar orbit or geostationary satellites. Satellites equipped with broadband-based instruments, include the Clouds and the Earth’s Radiant Energy System (CERES) [
18], the Scanner Radiometer for Radiation Budget (ScaRab) [
7] and the Earth's Radiation Budget Experiment (ERBE) [
19] . These instruments use shortwave and longwave (or full-wave) broadband channels for scanning observations. Since these instruments observe the earth at a specific viewing direction, angular distribution models (ADM) or RTMs utilize input from atmospheric and surface characteristics from other sources to calculate the reflected shortwave radiation (planetary albedo) or emitted longwave radiation [
20]. However, the application of these retrieval algorithms, which are based on physical radiation transfer mechanisms, is challenging as they are based on strict physical mechanisms and require high-precision atmospheric parameters as inputs. This may result in errors as well as insufficient temporal and spatial resolutions. Indeed, the broadband sensors installed on polar-orbiting satellites only have a 12- or 24-hour revisit time, as well as a spatial resolution that is still insufficient for several applications [
21].
With the development of more precise methods of obtaining cloud observations, as well as the measurement of surface and atmospheric features using satellites, radiation methods based on multispectral narrowband sensors have become increasingly attractive. These products are more diverse and provide higher spatial resolutions, such as the Advanced Very-High-Resolution Radiometer (AVHRR), the High Resolution Infrared Radiation Sounder (HIRS) [
22], the Communication Oceanography Meteorological Satellite (COMS) [
23], and the Rotating Enhanced Visible and Infrared Imager (SEVIRI) radiometer on the Meteosat second-generation (MSG) satellite [
24]. Since the values recorded by these detection channels represent only a part of the radiation and include the main factors that influence reflected or emitted radiation, measurements of reflected and emitted terrestrial radiation can be achieved through specific retrieval models composed of spaceborne narrowband infrared radiometers as well as a combination of one or more radiation spectral regions. However, current LUT methods typically depend on a single band, which may be insufficient to accurately distinguish complex atmospheric conditions [
15].
Therefore, the integrated retrieval of radiation measurements based on multiple channels is widely expected to become a mainstream in the remote sensing industry [
20]. In addition, there are still potential means of improving the spatiotemporal resolution and accuracy of CRF measurements. Machine learning methods represent the latest frontier in remote sensing retrieval, and are greatly suited to the handling of complex linear and nonlinear relationships. They can extract continuous and accurate spatiotemporal radiation measurements and have been increasingly adopted in radiation estimation in recent years [
25]. In particular, the new generation of geostationary satellites, including FY-4, Himawari-8, GOES-R, and Meteosat-8, can capture long-term, wide-range, and continuous data about the state of the atmosphere [
14]. These datasets are extremely useful for monitoring weather phenomena and recording extreme events for scientific analysis and simulation and will help to improve research on large-scale weather phenomena and disastrous weather conditions.
The objective of this study is to build a model capable of generating to estimate the top-of-atmosphere outgoing longwave radiation products under clear-sky conditions (OLR
clear) aimed at constructing LCRF
TOA dataset based on sensitivity analysis of the influence of atmospheric parameters on OLR
clear using the Santa Barbara DISORT Atmospheric Radiation Transfer (SBDART) RTM. Here, a highly efficient machine learning method is applied to estimate OLR
clear to further improve the spatiotemporal resolution of LCRF
TOA using FY-4A satellite. The final dataset can be used for energy budget studies as well as an analysis of the spatiotemporal changes of LCRF
TOA. The paper is organized as follows:
Section 2 presents the RTM and satellite data used in this study, as well as the method used to estimate OLR
clear and, subsequently, LCRF
TOA.
Section 3 introduces the sensitivity analysis based on the SBDART results and the verification of radiation measurements before the study is concluded in
Section 4.
Figure 1.
Flowchart of modeling process and calculation.
Figure 1.
Flowchart of modeling process and calculation.
Figure 2.
Longwave radiation irradiance (W/m2/μm) at different atmospheric TWVC (g/cm2) at wavelengths between 3–30 μm. The different colors represent different TWVC, and the values in parentheses in the legend represent the integrated radiation flux values for all bands.
Figure 2.
Longwave radiation irradiance (W/m2/μm) at different atmospheric TWVC (g/cm2) at wavelengths between 3–30 μm. The different colors represent different TWVC, and the values in parentheses in the legend represent the integrated radiation flux values for all bands.
Figure 3.
The impact of six atmospheric profile models included in SBDART on longwave radiation irradiance (W/m2/μm) at wavelengths between 3–30 μm. Each color represents a different atmospheric profile model, and the values in parentheses in the legend represent the integrated radiation flux values for all bands ( ).
Figure 3.
The impact of six atmospheric profile models included in SBDART on longwave radiation irradiance (W/m2/μm) at wavelengths between 3–30 μm. Each color represents a different atmospheric profile model, and the values in parentheses in the legend represent the integrated radiation flux values for all bands ( ).
Figure 4.
The variation results of longwave radiation irradiance (W/m2/μm) corresponding to different surface temperatures (K) during the wavelength range of 3μm-30μm. The different colors represent different surface temperatures, and the values in parentheses in the legend represent the integrated radiation flux values for all bands ( ).
Figure 4.
The variation results of longwave radiation irradiance (W/m2/μm) corresponding to different surface temperatures (K) during the wavelength range of 3μm-30μm. The different colors represent different surface temperatures, and the values in parentheses in the legend represent the integrated radiation flux values for all bands ( ).
Figure 5.
The values obtained from the algorithm designed in this study and the corresponding ERA5 data recorded in April, August, and December 2018.
Figure 5.
The values obtained from the algorithm designed in this study and the corresponding ERA5 data recorded in April, August, and December 2018.
Figure 6.
Analysis of the spatial distribution of instantaneous in two localized subregions as described by the algorithm developed in this study, ERA5 reanalysis data, and CERES observations at 05:00 UTC on August 15, 2018.
Figure 6.
Analysis of the spatial distribution of instantaneous in two localized subregions as described by the algorithm developed in this study, ERA5 reanalysis data, and CERES observations at 05:00 UTC on August 15, 2018.
Figure 7.
Spatial distribution of daily mean values obtained from our algorithm compared to the ERA5 and CERES data on 1st April, 1st August, and 1st December 2018.
Figure 7.
Spatial distribution of daily mean values obtained from our algorithm compared to the ERA5 and CERES data on 1st April, 1st August, and 1st December 2018.
Figure 8.
Spatial distribution of monthly mean values obtained from our algorithm compared to the ERA5 and CERES data on April, August, and December 2018.
Figure 8.
Spatial distribution of monthly mean values obtained from our algorithm compared to the ERA5 and CERES data on April, August, and December 2018.
Figure 9.
Diurnal variation of for high-, medium-, and low-height clouds in different months (a) and numerical frequency distribution of at different cloud heights (b).
Figure 9.
Diurnal variation of for high-, medium-, and low-height clouds in different months (a) and numerical frequency distribution of at different cloud heights (b).
Figure 10.
Comparison of maps generated by the higher-resolution products produced by the proposed algorithm and lower-resolution CERES data in typhoon areas at 00:00, 04:00, 08:00, 12:00, 16:00, and 20:00 UTC on October 1, 2018.
Figure 10.
Comparison of maps generated by the higher-resolution products produced by the proposed algorithm and lower-resolution CERES data in typhoon areas at 00:00, 04:00, 08:00, 12:00, 16:00, and 20:00 UTC on October 1, 2018.