2008
DOI: 10.1088/1751-8113/41/41/412002
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Placing direct limits on the mass of earth-bound dark matter

Abstract: We point out that by comparing the total mass (in gravitational units) of the earthmoon system, as determined by lunar laser ranging, with the sum of the lunar mass as independently determined by its gravitational action on satellites or asteroids, and the earth mass, as determined by the LAGEOS geodetic survey satellite, one can get a direct measure of the mass of earth-bound dark matter lying between the radius of the moon's orbit and the geodetic satellite orbit. Current data show that the mass of such eart… Show more

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Cited by 30 publications
(33 citation statements)
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“…We focus on the relaxion halo hosted by the Sun and by the Earth. In this case, M ext is either the mass of the Sun [50], or (left side, assuming a Solar halo) planetary ephemerides [51]. We also require M ≤ M ext /2 (boundary of gray shaded region), as explained in the Supplementary Material S2.…”
Section: Relaxion Halomentioning
confidence: 99%
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“…We focus on the relaxion halo hosted by the Sun and by the Earth. In this case, M ext is either the mass of the Sun [50], or (left side, assuming a Solar halo) planetary ephemerides [51]. We also require M ≤ M ext /2 (boundary of gray shaded region), as explained in the Supplementary Material S2.…”
Section: Relaxion Halomentioning
confidence: 99%
“…One can determine an upper bound on the mass M of a relaxion halo through gravitational observations. In the case of an Earth-based halo, the strongest constraint arises from lunar laser ranging [50], and for a Solar-based halo, from planetary ephemerides [51]; both are described in the Supplementary Material S2. 2 We show the derived constraint on the mass of a relaxion halo as a function of the scalar particle mass m φ in Fig.…”
Section: Relaxion Halomentioning
confidence: 99%
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“…There are several limits obtained studying the motion of celestial body in the solar system. For example Adler [45] obtains a direct upper limit of the mass of Earth-bound dark matter lying between the radius of the moon orbit and the geodetic satellite orbit. The value obtained is 0.13 kg/km 3 , larger than our limit shown in fig.16.…”
Section: Newtoritesmentioning
confidence: 99%
“…As the mass increases the limit reaches a plateau. Adler [6] obtains a direct upper limit of the mass of Earth-bound dark matter lying between the radius of the moon orbit and the geodetic satellite orbit…”
Section: Newtorite and Macro Limits And Possible Improvementsmentioning
confidence: 99%