Roberto Gorelli points our attention at a recently published meteor related paper:

Asteroid 2023 NT1: A Cautionary Tale

This article has been submitted by Brin Bailey, Alexander N. Cohen, Sasha Egan, Philip Lubin, Ruitao Xu, Mark Boslough, Darrel Robertson, Elizabeth A. Silber, Irina Sagert, Oleg Korobkin, and Glenn Sjoden.

Abstract: We investigate various short-warning mitigation scenarios via fragmentation for a hypothetical impact of asteroid 2023 NT1, a Near-Earth Object (NEO) that was discovered on July 15, 2023, two days after its closest approach to Earth on July 13. The asteroid passed by Earth within ∼0.25 lunar distances, with a closest approach of ∼1×105 km and velocity of 11.27 km/s. Its size remains largely uncertain, with an estimated diameter range of 26– 58 m and a most probable estimate of 34 ma) (weighted by the NEO size frequency distribution). If 2023 NT1 had collided with Earth, it could have caused significant local damage. Assuming a spherical asteroid with a diameter of 34 m, uniform density of 2.6 g/cm3, and impact velocity of 15.59 km/s, a collision would have yielded an estimated impact energy of ∼1.5 Mt, approximately three times the energy of the Chelyabinsk airburst in 2013. We analyze the effectiveness of mitigation via intentional robust disruption (IRD) for objects similar to 2023 NT1. We utilize Pulverize It (PI), a NASA Innovative Advanced Concepts (NIAC) study of planetary defense via fragmentation, to model potential mitigation scenarios through simulations of hypervelocity asteroid disruption and atmospheric ground effects in the case of a terminal defense mode. Simulations suggest that PI is an effective multi-modal approach for planetary defense that can operate in extremely short interdiction modes, in addition to long interdiction time scales with extended warning. Our simulations support the proposition that threats like 2023 NT1 can be effectively mitigated with intercepts of one day (or less) prior to impact, yielding minimal to no ground damage.

You can download this paper for free: https://arxiv.org/pdf/2310.13112 (21 pages).

 

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