Hazards Due to Comets and Asteroids 2021
DOI: 10.2307/j.ctv23khmpv.17
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Collisional Lifetimes and Impact Statistics of Near-Earth Asteroids

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Cited by 39 publications
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“…For 1566 with De=1 km orbiting at R h ∼1.08 AU, Equation (8.4) gives τ Y ≈ 2 Myr. This is two orders of magnitude smaller than the collisional lifetime of 1-km near-Earth asteroids (Bottke et al, 1994), suggesting that YORP torque spin-up is plausible. Asteroids rotating faster than the spin-barrier cannot be held together by self-gravitation only, but require cohesive strength (e.g.…”
Section: Dust Production Mechanism: Example Of 1566 Icarus and 2007 Mkmentioning
confidence: 78%
“…For 1566 with De=1 km orbiting at R h ∼1.08 AU, Equation (8.4) gives τ Y ≈ 2 Myr. This is two orders of magnitude smaller than the collisional lifetime of 1-km near-Earth asteroids (Bottke et al, 1994), suggesting that YORP torque spin-up is plausible. Asteroids rotating faster than the spin-barrier cannot be held together by self-gravitation only, but require cohesive strength (e.g.…”
Section: Dust Production Mechanism: Example Of 1566 Icarus and 2007 Mkmentioning
confidence: 78%
“…If the curve from the paper by Granvik et al (2018, Fig. 26) is moved up according to the probability pE ≈ 10 -8 that an ECO larger than 1 km across will impact the Earth in a year, which was obtained by Bottke et al (1994), Dvorak and Pilat-Lohinger (1999), Ipatov (2000Ipatov ( , 2001 and Mather (2004a, 2004b), (i.e., the characteristic time interval preceding a collision of an ECO with the Earth is assumed to be TE ≈ 100 Ma), then the resulting curve will be much more consistent with the current data on the probabilities of bolide infalls (Brown et al, 2013) and the expected frequency of infalls of Tunguskatype objects onto the Earth than the curve in the cited figure.…”
Section: Probabilities Of Collisions Of Near-earth Objects With the Moonmentioning
confidence: 99%
“…These estimates of pE are 2-5 times smaller than those based on the consideration of orbits of large ECOs observed. The latter were made by Bottke et al (1994) and Dvorak and Pilat-Lohinger (1999), who used the algorithms close to that of Wetherill (1967), and by Ipatov (2000Ipatov ( , 2001 and Mather (2004a, 2004b), who used quite a different algorithm to calculate the probabilities of collisions between bodies and planets. The probability that an ECO will impact the Earth in a year is pE = 1/TE, where TE is the characteristic time from the current moment to a collision of the ECO with the Earth.…”
Section: Probabilities Of Collisions Of Near-earth Objects With the Moonmentioning
confidence: 99%
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