A Study on Lunar Regolith Quantitative Random Model and Lunar Penetrating Radar Parameter Inversion

Lunar penetrating radar (LPR) is an important way to evaluate the geological structure of the subsurface of the moon. The Chang’E-3 has utilized LPR, which is equipped on the lunar rover named Yutu, to obtain the shallow lunar regolith structure in Mare Imbrium. The previous result provides a unique opportunity to map the subsurface structure and vertical distribution of the lunar regolith with high resolution. In order to evaluate the LPR data, the study of lunar regolith media is of great significance for understanding the material composition of the lunar regolith structure. In this letter, we focus on the lunar regolith quantitative random model and parameter inversion with LPR synthetic data. First, based on the Apollo drilling core data, we build the lunar regolith quantitative random model with clipped Gaussian random field theory. It can be used to model the discrete-valued random field with a given correlation structure. Then, we combine radar wave impedance and stochastic inversion methods to carry out LPR data inversion and parameter estimation. The results mostly provide reliable information on the lunar regolith layer structure and local details with high resolution. This letter presents a further research strategy for lunar probe and deep-space detection with LPR.

[1]  Knud Skou Cordua,et al.  SIPPI: A Matlab toolbox for sampling the solution to inverse problems with complex prior information: Part 2 - Application to crosshole GPR tomography , 2013, Comput. Geosci..

[2]  Wenzhe Fa,et al.  Regolith thickness over the lunar nearside: Results from Earth-based 70-cm Arecibo radar observations , 2012 .

[3]  A. P. Annan 11. Ground-Penetrating Radar , 2005 .

[4]  Guangyou Fang,et al.  A young multilayered terrane of the northern Mare Imbrium revealed by Chang’E-3 mission , 2015, Science.

[5]  Wenzhe Fa,et al.  Simulation for ground penetrating radar (GPR) study of the subsurface structure of the Moon , 2013 .

[6]  Guangyou Fang,et al.  Lunar Penetrating Radar onboard the Chang'e-3 mission , 2014 .

[7]  P. Dietrich,et al.  High‐resolution water content estimation from surface‐based ground‐penetrating radar reflection data by impedance inversion , 2012 .

[8]  B. Russell Introduction to Seismic Inversion Methods , 1988 .

[9]  M. Vanclooster,et al.  Effect of soil roughness on the inversion of off‐ground monostatic GPR signal for noninvasive quantification of soil properties , 2006 .

[10]  Yan Su,et al.  Echo simulation of lunar penetrating radar: based on a model of inhomogeneous multilayer lunar regolith structure , 2014 .

[11]  Meng‐Hua Zhu,et al.  Regolith stratigraphy at the Chang'E‐3 landing site as seen by lunar penetrating radar , 2015 .

[12]  J. Li,et al.  Ground penetrating radar detection and parameter inversion of metalliferous veins based on stochastic effective media model , 2016, 2016 16th International Conference on Ground Penetrating Radar (GPR).

[13]  Guangyou Fang,et al.  Volcanic history of the Imbrium basin: A close-up view from the lunar rover Yutu , 2015, Proceedings of the National Academy of Sciences.

[14]  F. S. Cohen,et al.  Classification of Rotated and Scaled Textured Images Using Gaussian Markov Random Field Models , 1991, IEEE Trans. Pattern Anal. Mach. Intell..

[15]  郑磊,et al.  Performance evaluation of lunar penetrating radar onboard the rover of CE-3 probe based on results from ground experiments , 2014 .

[16]  Jing Li,et al.  Monte Carlo Stochastic inversion of GPR parameters , 2017 .

[17]  J. Li,et al.  Simulation and processing of LPR onboard the rover of Chang'E-3 mission: Based on multilayer lunar regolith structure stochastic media model , 2016, 2016 16th International Conference on Ground Penetrating Radar (GPR).

[18]  Ya-Qiu Jin,et al.  A primary analysis of microwave brightness temperature of lunar surface from Chang-E 1 multi-channel radiometer observation and inversion of regolith layer thickness , 2010 .

[19]  Knud Skou Cordua,et al.  SIPPI: A Matlab toolbox for sampling the solution to inverse problems with complex prior information: Part 1 - Methodology , 2013, Comput. Geosci..

[20]  Qi Lu,et al.  Recursive impedance inversion of ground-penetrating radar data in stochastic media , 2015, Applied Geophysics.

[21]  Lanbo Liu,et al.  Integrative GPR loss in a discrete random medium model: The effect of rough-surface and subsurface Mie scatterers , 2012, 2012 14th International Conference on Ground Penetrating Radar (GPR).

[22]  B. Kozintsev,et al.  Computations With Gaussian Random Fields , 1999 .

[23]  Jing Li,et al.  Simulation and analysis of GPR signal based on stochastic media model with an ellipsoidal autocorrelation function , 2013 .

[24]  Jing Li,et al.  Estimation of mixed soil water content by impedance inversion of GPR data , 2014, Proceedings of the 15th International Conference on Ground Penetrating Radar.

[25]  Yan Su,et al.  Data processing and initial results of Chang'e-3 lunar penetrating radar , 2014 .