Abstract

Lunar surface temperature is one of the fundamental thermophysical parameters of the lunar regolith, which is of great significance to the interpretation of remote-sensing thermal data. In this study, a daytime surface temperature model is established focusing on the lunar superficial layer with high spatial-temporal resolution. The physical parameters at the time of interest are adopted, including effective solar irradiance, lunar libration, large-scale topographic shading, and surrounding diffuse reflection. Thereafter, the 1/64° temperature distributions at five local times are quantitatively generated and analyzed in Sinus Iridum. Also, combined with Chang’E-2 microwave radiometer (CELMS) data and Diviner thermal infrared (TIR) data, the spectral emissivity distributions are estimated as a potential geological application of the simulated surface temperature. The results are as follows: (1) daytime surface temperature in Sinus Iridum is significantly affected by the local topography and observation time, and the influence of diffuse reflection energy is obvious; (2) the emissivity distributions provide a new way to understand the thermophysical properties difference of lunar regolith at different depths; (3) the influence of lunar orbiting revolution and precession on surface temperature should be analyzed carefully, which shows the importance of using the parameters at the time of interest.

Highlights

  • Lunar surface temperature is one of the important and fundamental parameters to interpret the thermal characteristics of the regolith from remote-sensing thermal data, which will give clues for solving thermal models and understanding the evolution of the Moon [1,2,3,4,5]

  • Based on the Stefan–Boltzmann rule, above relationship can be described by the following equation [7,32]: (1 − α)(Is + Ie + Ire f ) + εF + Qout = εσT4 + Ks (∂T/∂x) where α is the lunar surface albedo, Is is the direct effective solar irradiance, Ie is the Earth irradiance, Iref is the multiple scattering of solar radiation, ε is the infrared surface emissivity, F is the thermal energy of surrounding infrared emission, Qout is the heat flow energy from the interior of the Moon to the surface. σ is the Stefan–Boltzmann constant, T is the superficial layer temperature, Ks (∂T/∂x) is energy from the surface to the subsurface, Ks is the surface conductivity

  • A daytime surface temperature model is established focusing on the lunar superficial layer with high spatial-temporal resolution

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Summary

Introduction

Lunar surface temperature is one of the important and fundamental parameters to interpret the thermal characteristics of the regolith from remote-sensing thermal data, which will give clues for solving thermal models and understanding the evolution of the Moon [1,2,3,4,5]. Because the measurements from the orbital explorer are acquired in a very short time, the acquisition of lunar superficial layer temperature at the time of interest is indispensable in the in-situ lunar exploration but of great significance for the remote-sensing thermal data. Data, the solar albedo and large-scale topographic effect can be further introduced to simulate a more accurate surface temperature distribution [2,3,4,5,7] These surface temperature models are constantly improved, these results are not combined with the physical parameters at the time of interest, and the effects of complex surrounding thermal environment and lunar libration are not mentioned.

A Physical Temperature Model
Improving Is Model
Acquisition of Illumination Condition
Diffuse Reflection Energy
Lunar Surface Albedo
Infrared Emissivity
Temperature
15 Heat-Flow
Global Application of Apollo 15 HFE Data
Data Processing and Analyzing
Sinus Iridum
Elevation
Simulation Results
25 August
Uncertainty Analysis
Discussions
Geological Application with Remote-Sensing Data
Scatter ofGHz
Estimated
13. Infrared
Useful
Conclusions

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