Periodic Reporting for period 1 - DUSTSPEC (Sizes Matter: The Dust Size Distribution during Planet Formation)
Reporting period: 2023-01-01 to 2025-06-30
A promising solution is the 'streaming instability'. As it turns out, in many cases solids streaming through a gas is hydrodynamically unstable. The streaming instability feeds off the drift, creating a turbulent state with strong dust overdensities. These overdensities can subsequently collapse gravitationally into kilometer-sized 'planetesimals'. These objects are large enough to be safe from drift, and are usually strong enough not to be destroyed by collisions. Moreover, the growth time of the instability is shorter than the drift time of the dust, making sure that planetesimals form before all the solids are lost into the central star.
Dust flow in gas discs is usually studies in the simplified case where all particles have the same size. While this greatly simplifies the analysis, in reality there will always be a distribution of sizes. As it turns out, a size distribution can have important dynamical consequences. For example, a wide size distribution can completely disable the streaming instability if the size distribution is not exactly of the right form. If this behavior is generic, this means that the size distribution, which is very difficult to observe directly, can be traced through larger-scale processes in protoplanetary discs. This provides a new window on planet formation, revealing previously unseen processes.
In this project, we are letting the dust size distribution take center stage. What role does the size distribution play in growing planets? How can we perform realistic simulations of a gas-dust mixture with a size distribution? How can we compare simulation outcomes to observations of for example Solar system objects?
(2) Resonant drag instabilities with a size distribution. We have studied two more resonant drag instabilities, namely the settling instability and the acoustic drag instability, to see how they react to a dust size distribution. We were able to prove that the streaming instability switches off for even very narrow size distributions (0.9-1.1 cm!), but that the settling instability survives, if only at relatively small scales that could be subject to diffusion. The acoustic drag instability can survive only for specific size distributions, which could lead to projects studying the size distribution based on the presence or absence of this instability.
(3) Simulations of the settling instability. We have performed numerical simulations of the settling instability, confirming the results in the linear phase of (2). Interestingly, clumps form more readily with our improved scheme.