2017
DOI: 10.1016/j.icarus.2016.07.019
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Onset of oligarchic growth and implication for accretion histories of dwarf planets

Abstract: We investigate planetary accretion that starts from equal-mass planetesimals using an analytic theory and numerical simulations. We particularly focus on how the planetary mass M oli at the onset of oligarchic growth depends on the initial mass m 0 of a planetesimal. Oligarchic growth commences when the velocity dispersion relative to the Hill velocity of the protoplanet takes its minimum. We find that if m 0 is small enough, this normalized velocity dispersion becomes as low as unity during the intermediate s… Show more

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Cited by 31 publications
(11 citation statements)
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References 89 publications
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“…Latest estimates of the initial size frequency distribution of planetesimals from the streaming instability mechanism (Johansen et al, 2015;Simon et al, 2016Simon et al, , 2017 converge on a power law dN/dR P ∼ R −q P , with the number of bodies N, the planetesimal radius R P , index q = 2.8 and without an obvious lower cut-off. These estimates are consistent with the current distribution in the asteroid belt if accretional growth of small bodies via collisions and/or pebble accretion is consid-ered (Weidenschilling, 2011;Lithwick, 2014;Johansen et al, 2015;Morishima, 2017). In such a birth-SFD, the bulk of the mass resides in massive planetesimals, while the absolute number of low-mass planetesimals exceeds the number of massive bodies by orders of magnitude.…”
Section: Accretion and Dynamical Recyclingsupporting
confidence: 82%
See 1 more Smart Citation
“…Latest estimates of the initial size frequency distribution of planetesimals from the streaming instability mechanism (Johansen et al, 2015;Simon et al, 2016Simon et al, , 2017 converge on a power law dN/dR P ∼ R −q P , with the number of bodies N, the planetesimal radius R P , index q = 2.8 and without an obvious lower cut-off. These estimates are consistent with the current distribution in the asteroid belt if accretional growth of small bodies via collisions and/or pebble accretion is consid-ered (Weidenschilling, 2011;Lithwick, 2014;Johansen et al, 2015;Morishima, 2017). In such a birth-SFD, the bulk of the mass resides in massive planetesimals, while the absolute number of low-mass planetesimals exceeds the number of massive bodies by orders of magnitude.…”
Section: Accretion and Dynamical Recyclingsupporting
confidence: 82%
“…We have sketched one such accretion-collision cycle to generate chondrules in Figure 11. In the future, the dynamical feasibility and implications of our proposed chondrule formation scenario can be explored with astrophysical models that simultaneously solve for a global planetesimal source system and achieve sufficiently high mass resolution to resolve the low-mass bodies we focused on in this work (e.g., Levison et al, 2012;Morishima, 2017).…”
Section: Discussionmentioning
confidence: 99%
“…Studies of the runaway and oligarchic regimes have been also conducted in different fronts. This includes N-body simulations (Ida and Makino 1993;Aarseth et al 1993;Kokubo and Ida 1996Richardson et al 2000;Thommes et al 2003;Barnes et al 2009), analytical/semi-analytical calculations based on statistical algorithms (Greenberg et al 1978;Wetherill and Stewart 1989;Rafikov 2003c,b,a;Goldreich et al 2004;Kenyon and Bromley 2004;Ida and Lin 2004;Chambers 2006;Morbidelli et al 2009;Schlichting and Sari 2011;Schlichting et al 2013), hybrid statistical/N-body (or N-body coagulation) codes which incorporates the two latter approaches (Spaute et al 1991;Weidenschilling et al 1997;Ormel et al 2010b;Bromley and Kenyon 2011;Glaschke et al 2014), and finally the more recently developed hybrid particle-based algorithms (Levison et al 2012;Morishima 2015Morishima , 2017.…”
Section: Methods and Numerical Toolsmentioning
confidence: 99%
“…The slopes formed via runaway growth is roughly explained by gravitational focusing and dynamical friction. In more detailed analysis, the runaway-growth slopes bend slightly (see Morishima 2017).…”
Section: Size and Velocity Distributions Around 5 Aumentioning
confidence: 99%