Moon in-situ resources: clues from the study of Lunar achondrites in preparation for Artemis sample return missions

<p><strong>1. Introduction.</strong></p>
<p>The Moon is no longer a goal in itself but a necessary step for the conquest of space. In this work we focus in the composition of Lunar meteorites as the only objects alongside Apollo, and Luna collected samples, that the scientific community has available to first-hand analyze the Moon. Future Artemis sample return missions will provide new samples to continue learning from our satellite. Given its proximity to our planet, our satellite is an ideal planetary body to use it as a space camp for new technology, to establish a space base, and to test space mining. The continuous depletion of Earth resources put special importance on the exploration of extraterrestrial natural resources potential and the feasibility of its exploitation. After many robotic and manned missions, the utilization of lunar resources has been studied for a long time. In-Situ Resources Utilization (ISRU) refers to the generation of materials (for construction, life support, or as propellants) from the available resources on a celestial body that otherwise, would have needed to be brought from Earth [1].</p>
<p><strong>2. Analitical Techniques and Samples</strong></p>
<p>For the present work, four different Lunar achondrites (Lunaites) were studied: Dhofar 1084, Jiddat al Harasis 838, Northwest Africa 2700 and 11444, and Miller Range 090031 (abbreviated in Table 1). Thin sections of each meteorite allow us a characterization of the mineralogy using SEM/EDX and optical microscopy (Fig. 1). In addition, XRD measurements on capillary powder samples of the meteorites are made using a powder diffractomer equipped with a Mo X-ray souce (&#955;=0.709 &#197;). This experimental configuration allows us to minimize preferential orientation effects as well as to significantly reduce the X-ray fluorescence signal from Fe, relative to XRD measurements performed with a standard Cu X-ray tube. Finally we perform ICP-MS and ICP-AES of the samples using a similar procedure that in our previous studies of meteorites [2]. Meteorite specimens studied so far are listed in Table 1.</p>
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" alt="" /></p>
<p>Table 1. Lunar meteorites under study, type, probable origin and Total Known Mass (TKM).</p>
<p><strong>3. Discussion</strong></p>
<p>Like the Lunar rocks, Lunaites provide valuable information about the chemical and mineralogical complexity that can be found in the surface of the Moon. Despite that we don&#8217;t know exactly their origin in the Lunar surface, these relatively small rocks provide clues on the processes going on in the surface of the Moon. Among the most fascinating meteorites, JaH 838 is a mingled regolith breccia presenting mare and KREEPy clasts, together with the products of thermal processing: High-Al Si-Poor (HASP) glasses with chondritic metal grains. Another one is the complex melt breccia NWA 11444 containing a wide variety of angular fragments (gabbros and basalts) and variable amounts of flow-banded glass. Crystal fragments consist predominantly of plagioclase, pyroxene, and olivine. Finally the rock also contains a few percent of Fe,Ni metal grains probably reminiscence of the projectiles sculpting the rock (see Fig. 1).</p>
<p><img src="data:image/jpeg;base64, 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" alt="" /></p>
<p>Fig. 1. A kamacite grain set into an anorthite-rich matrix of NWA 11444.&#160;</p>
<p><strong>4. Conclusions.</strong></p>
<p>From our study and having into account our current knowledge of the chemical and mineralogical lunar resources which can be realistically used for ISRU, the following resources are considered [3,4]:</p>
<ul>
<li>Metals hosted in the lunar regolith are mostly due to the continuous impact of chondritic and metallic projectiles with the Lunar surface. As a consequence, the regolith is enriched in minerals such as pyroxene, olivine, ilmenite and native metals such as Fe and Ni. In addition, it can be found hydrated minerals and rare-Earth elements. As most metals are found in the form of oxides (as well as some pure kamacite), it makes their extraction costly energy-wise as these components tend to be chemically stable [3], but their potential use for producing spacecraft parts and in-situ repairs make them more attractive. On the other hand, the extraction of oxygen is especially interesting from a biological point of view: future missions may utilize it for the production of water and other life support processes.</li>
<li>Water, probably to be found as ice inside permanently shadowed craters of the polar regions, could be used as rocket fuel and to support life in a Moon base. On the other hand, some regions of the Moon have been hit by carbonaceous chondritic asteroids, rich in clay minerals. These hydrous minerals contain absorbed and bound water. If heated at temperatures &#8764;100-150 &#186;C absorbed water can be released and bound water at &#8764;300 &#186;C [4].</li>
<li>Carbon and other organic compounds are also common in regolith-rich regions of the Moon. There is a dominant flux of CM chondrites [5] that after impact dehydrate and end up as &#8220;graphitized&#8221; clasts observed in regolith breccias [6]. Furthermore, it has been theorized of an uncertain amount of hydrocarbons could be used for the production of much complex polymers, resins and plastics [1].</li>
<li>Finally, solar wind volatiles become also implanted in the Lunar regolith: H, N, C and in particular the He-3 isotope, rare to find on Earth and key for future developments in nuclear fusion.</li>
</ul>
<p><strong>Conclusions</strong></p>
<p>Lunar meteorites are valuable samples teaching us about the processes going on over the Moon, at the same time that provide clues on the most important minerals for mining. Many different initiatives on how to tackle Lunar resources are taking place: from 3-D printers that previously construct the necessary infrastructure for lunar mining, the utilization of autonomous robots and obviously, the mingle of different proposals according to the exploitation stage. The Lunar surface provides a lot of valuable materials, but a precise know-how is required to successfully exploit them. Then, a careful study of Lunar samples and meteorites will provide significant progress in optimizing ISRU.</p>
<p><strong>Acknowledgements</strong></p>
<p>The authors acknowledge financial support from the Spanish Ministry (PGC2018-097374-B-I00).</p>
<p><strong>References</strong></p>
<ol>
<li>ISRU NASA Homepage: https://isru.nasa.gov/</li>
<li>Herrero, M. J.; Trigo-Rodr&#237;guez, J. M.; Alonso-Azc&#225;rate, J., 2019, 50thLPSC. LPI Contribution No. 2132, id.1839.</li>
<li>Anand M. et al., 2012, <em>Planet. Space Sci.</em>, <strong>74</strong>(1), 42, doi: 10.1016/j.pss.2012.08.012.</li>
<li>Trigo-Rodr&#237;guez J. M. et al.,2019, <em>Space Sci. Rev.</em>, <strong>215(1)</strong>, 18, doi: 10.1007/s11214-019-0583-0.</li>
<li>Warren P.H. and Taylor G.J.,2014, In <em>Treatise in Cosmochemistry</em>, 2<sup>nd</sup> ed., Elsevier Ltd., doi: 10.1016/B978-0-08-095975-7.00124-8</li>
<li>Rubin A.E. et al.,2014, <em>Geochim. et Cosmoch. Acta</em><strong> 69</strong>, 3419, https://doi.org/10.1016/j.gca.2004.11.001</li>
</ol>


Introduction.
The Moon is no longer a goal in itself but a necessary step for the conquest of space. In this work we focus in the composition of Lunar meteorites as the only objects alongside Apollo, and Luna collected samples, that the scientific community has available to first-hand analyze the Moon. Future Artemis sample return missions will provide new samples to continue learning from our satellite. Given its proximity to our planet, our satellite is an ideal planetary body to use it as a space camp for new technology, to establish a space base, and to test space mining. The continuous depletion of Earth resources put special importance on the exploration of extraterrestrial natural resources potential and the feasibility of its exploitation. After many robotic and manned missions, the utilization of lunar resources has been studied for a long time. In-Situ Resources Utilization (ISRU) refers to the generation of materials (for construction, life support, or as propellants) from the available resources on a celestial body that otherwise, would have needed to be brought from Earth [1].

Analitical Techniques and Samples
For the present work, four different Lunar achondrites (Lunaites) were studied: Dhofar 1084, Jiddat al Harasis 838, Northwest Africa 2700 and 11444, and Miller Range 090031 (abbreviated in Table  1). Thin sections of each meteorite allow us a characterization of the mineralogy using SEM/EDX and optical microscopy ( Fig. 1). In addition, XRD measurements on capillary powder samples of the meteorites are made using a powder diffractomer equipped with a Mo X-ray souce (λ=0.709 Å). This experimental configuration allows us to minimize preferential orientation effects as well as to significantly reduce the X-ray fluorescence signal from Fe, relative to XRD measurements performed with a standard Cu X-ray tube. Finally we perform ICP-MS and ICP-AES of the samples using a similar procedure that in our previous studies of meteorites [2]. Meteorite specimens studied so far are listed in Table 1.

Discussion
Like the Lunar rocks, Lunaites provide valuable information about the chemical and mineralogical complexity that can be found in the surface of the Moon. Despite that we don't know exactly their origin in the Lunar surface, these relatively small rocks provide clues on the processes going on in the surface of the Moon. Among the most fascinating meteorites, JaH 838 is a mingled regolith breccia presenting mare and KREEPy clasts, together with the products of thermal processing: High-Al Si-Poor (HASP) glasses with chondritic metal grains. Another one is the complex melt breccia NWA 11444 containing a wide variety of angular fragments (gabbros and basalts) and variable amounts of flow-banded glass. Crystal fragments consist predominantly of plagioclase, pyroxene, and olivine. Finally the rock also contains a few percent of Fe,Ni metal grains probably reminiscence of the projectiles sculpting the rock (see Fig. 1).

Conclusions.
From our study and having into account our current knowledge of the chemical and mineralogical lunar resources which can be realistically used for ISRU, the following resources are considered [3,4]: Metals hosted in the lunar regolith are mostly due to the continuous impact of chondritic and metallic projectiles with the Lunar surface. As a consequence, the regolith is enriched in minerals such as pyroxene, olivine, ilmenite and native metals such as Fe and Ni. In addition, it can be found hydrated minerals and rare-Earth elements. As most metals are found in the form of oxides (as well as some pure kamacite), it makes their extraction costly energy-wise as these components tend to be chemically stable [3], but their potential use for producing spacecraft parts and in-situ repairs make them more attractive. On the other hand, the extraction of oxygen is especially interesting from a biological point of view: future missions may utilize it for the production of water and other life support processes. Water, probably to be found as ice inside permanently shadowed craters of the polar regions, could be used as rocket fuel and to support life in a Moon base. On the other hand, some regions of the Moon have been hit by carbonaceous chondritic asteroids, rich in clay minerals. These hydrous minerals contain absorbed and bound water. If heated at temperatures ∼100-150 ºC absorbed water can be released and bound water at ∼300 ºC [4]. Carbon and other organic compounds are also common in regolith-rich regions of the Moon. There is a dominant flux of CM chondrites [5] that after impact dehydrate and end up as "graphitized" clasts observed in regolith breccias [6]. Furthermore, it has been theorized of an uncertain amount of hydrocarbons could be used for the production of much complex polymers, resins and plastics [1]. Finally, solar wind volatiles become also implanted in the Lunar regolith: H, N, C and in particular the He-3 isotope, rare to find on Earth and key for future developments in nuclear fusion.

Conclusions
Lunar meteorites are valuable samples teaching us about the processes going on over the Moon, at the same time that provide clues on the most important minerals for mining. Many different initiatives on how to tackle Lunar resources are taking place: from 3-D printers that previously construct the necessary infrastructure for lunar mining, the utilization of autonomous robots and obviously, the mingle of different proposals according to the exploitation stage. The Lunar surface provides a lot of valuable materials, but a precise know-how is required to successfully exploit them. Then, a careful study of Lunar samples and meteorites will provide significant progress in optimizing ISRU.