1997
DOI: 10.1006/icar.1997.5747
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Accretional Evolution of a Planetesimal Swarm

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Cited by 311 publications
(316 citation statements)
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“…Thus, as confirmed by many different numerical simulations (e.g. Weidenschilling et al 1997;Kokubo & Ida 2000), runaway bodies emerge with relative separations of their semimajor axis Δ proportional to their semimajor axes a, so Δ/a = const. This situation also prevails later during oligarchic growth stages, although the numerical value of B L increases (Ida & Lin 2004a).…”
Section: Embryo Start Position a Startmentioning
confidence: 59%
See 1 more Smart Citation
“…Thus, as confirmed by many different numerical simulations (e.g. Weidenschilling et al 1997;Kokubo & Ida 2000), runaway bodies emerge with relative separations of their semimajor axis Δ proportional to their semimajor axes a, so Δ/a = const. This situation also prevails later during oligarchic growth stages, although the numerical value of B L increases (Ida & Lin 2004a).…”
Section: Embryo Start Position a Startmentioning
confidence: 59%
“…The initial solid surface density is given by (Hayashi 1981;Weidenschilling et al 1997) where f D/G is the dust-to-gas ratio of the disk, and f R/I is a factor describing the degree of condensation of ices. Its value is set to 1/4 in the regions of the disk for which the initial mid-plane temperature exceeds the sublimation of water ice (T mid > 170 K), and 1 otherwise.…”
Section: Disk Structure and Evolutionmentioning
confidence: 99%
“…There is now some consensus that planetary embryos of isolation mass M i \ where is the surface density of 4[(na2p M *)3/(3M _ )]1@2, p M embryos and * is their orbital spacing in mutual Hill radii form in D106 yr near 1 AU (e.g., Lissauer 1987). Recent N-body (Kokubo & Ida 1998) and multizone (Weidenschilling et al 1997) simulations of embryo formation indicate that at the end of the middle stage, embryos have spacings of * D 8È10. Within the context of the standard model, the time required to complete the Ðrst two stages (i.e., planetesimal formation and the runaway growth of planetary embryos) is short relative to the nebular lifetime.…”
Section: Discussionmentioning
confidence: 99%
“…strongly nonlinear. This is the case in the so-called runaway growth regime, where massive bodies grow quicker than small ones, so that these runaway bodies detach from the remaining population of small planetesimals (Weidenschilling et al, 1997). However, with increasing mass, these big bodies start to increase the random velocities of the small ones, so that the growth becomes slower, and the mode changes to the so-called oligarchic mode, where the big bodies grow in lockstep (Ida and Makino, 1993).…”
Section: From Planetesimals To Protoplanetsmentioning
confidence: 99%