DI019-0002
Formation of Planetesimals through Gravitational Collapse
Monday, 14 December 2020
Poster
Jackson Barnes, Michigan State University, East Lansing, MI, United States, Seth Andrew Jacobson, Michigan State University, East Lansing, United States and Stephen R Schwartz, University of Arizona, Lunar and Planetary Laboratory, Tucson, AZ, United States
Abstract:
The gravitational collapse formation theory directly creates planetesimals up to a few hundred km in size from cm-sized pebbles by bypassing the radial drift, fragmentation, and bouncing barriers, which limit pairwise growth to pebble sizes. Gravitationally unstable clouds of pebbles likely form in the protoplanetary disk via the streaming instability (Youdin & Goodman 2005; Johansen et al. 2007). It has been hypothesized that Kuiper Belt binaries are evidence of this collapse process (Nesvorný et al. 2010; Nesvorný & Vokrouhlický 2019), because the excess angular momentum of the cloud prevents coalescence into a single body. However, previous work has only explored a limited space of initial cloud conditions. Here, we examine how a collapsing cloud’s initial velocity and mass distributions affect the created planetesimal systems. In particular, we focus on the multiplicity and system dynamics of the collapsed planetesimals as well as individual planetesimal morphology and spin dynamics.
We use PKDGRAV (Stadel 2001; Richardson et al. 2000)—a parallel tree gravitational N-body integrator—to model a cloud undergoing gravitational collapse, employing the soft-sphere discrete element method (SSDEM) package in PKDGRAV (Schwartz et al. 2012) so that colliding particles may stick and rest on one another. With this model, we accurately track the rotational dynamics and shape of individual planetesimals, including contact binaries. Our particles also have realistic densities, i.e. no artificial inflation factor to enhance the collision rate. The effect of inflation factors is difficult to assess but the induced artificial growth enhancement may be too vigorous, prevent the formation of tightly orbiting systems, and bias final system architectures towards binarity rather than higher number multiplicity.