Streaming Instability and Turbulence: Conditions for Planetesimal Formation
The streaming instability (SI) is a leading candidate for planetesimal formation, which can concentrate solids through two-way aerodynamic interactions with the gas. The resulting concentrations can become sufficiently dense to collapse under particle self-gravity, forming planetesimals. Previous st...
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| Published in | The Astrophysical journal Vol. 969; no. 2; pp. 130 - 150 |
|---|---|
| Main Authors | , , , , , , , , |
| Format | Journal Article |
| Language | English |
| Published |
Philadelphia
The American Astronomical Society
01.07.2024
IOP Publishing |
| Subjects | |
| Online Access | Get full text |
| ISSN | 0004-637X 1538-4357 1538-4357 |
| DOI | 10.3847/1538-4357/ad47a2 |
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| Abstract | The streaming instability (SI) is a leading candidate for planetesimal formation, which can concentrate solids through two-way aerodynamic interactions with the gas. The resulting concentrations can become sufficiently dense to collapse under particle self-gravity, forming planetesimals. Previous studies have carried out large parameter surveys to establish the critical particle to gas surface density ratio (
Z
), above which SI-induced concentration triggers planetesimal formation. The threshold
Z
depends on the dimensionless stopping time (
τ
s
, a proxy for dust size). However, these studies neglected both particle self-gravity and external turbulence. Here, we perform 3D stratified shearing box simulations with both particle self-gravity and turbulent forcing, which we characterize via a turbulent diffusion parameter,
α
D
. We find that forced turbulence, at amplitudes plausibly present in some protoplanetary disks, can increase the threshold
Z
by up to an order of magnitude. For example, for
τ
s
= 0.01, planetesimal formation occurs when
Z
≳ 0.06, ≳0.1, and ≳0.2 at
α
D
= 10
−4
, 10
−3.5
, and 10
−3
, respectively. We provide a single fit to the critical
Z
required for the SI to work as a function of
α
D
and
τ
s
(although limited to the range
τ
s
= 0.01–0.1). Our simulations also show that planetesimal formation requires a mid-plane particle-to-gas density ratio that exceeds unity, with the critical value being largely insensitive to
α
D
. Finally, we provide an estimation of particle scale height that accounts for both particle feedback and external turbulence. |
|---|---|
| AbstractList | The streaming instability (SI) is a leading candidate for planetesimal formation, which can concentrate solids through two-way aerodynamic interactions with the gas. The resulting concentrations can become sufficiently dense to collapse under particle self-gravity, forming planetesimals. Previous studies have carried out large parameter surveys to establish the critical particle to gas surface density ratio (Z), above which SI-induced concentration triggers planetesimal formation. The threshold Z depends on the dimensionless stopping time (τs, a proxy for dust size). However, these studies neglected both particle self-gravity and external turbulence. Here, we perform 3D stratified shearing box simulations with both particle self-gravity and turbulent forcing, which we characterize via a turbulent diffusion parameter, αD. We find that forced turbulence, at amplitudes plausibly present in some protoplanetary disks, can increase the threshold Z by up to an order of magnitude. For example, for τs = 0.01, planetesimal formation occurs when Z ≳ 0.06, ≳0.1, and ≳0.2 at αD = 10−4, 10−3.5, and 10−3, respectively. We provide a single fit to the critical Z required for the SI to work as a function of αD and τs (although limited to the range τs = 0.01–0.1). Our simulations also show that planetesimal formation requires a mid-plane particle-to-gas density ratio that exceeds unity, with the critical value being largely insensitive to αD. Finally, we provide an estimation of particle scale height that accounts for both particle feedback and external turbulence. The streaming instability (SI) is a leading candidate for planetesimal formation, which can concentrate solids through two-way aerodynamic interactions with the gas. The resulting concentrations can become sufficiently dense to collapse under particle self-gravity, forming planetesimals. Previous studies have carried out large parameter surveys to establish the critical particle to gas surface density ratio ( Z ), above which SI-induced concentration triggers planetesimal formation. The threshold Z depends on the dimensionless stopping time ( τ _s , a proxy for dust size). However, these studies neglected both particle self-gravity and external turbulence. Here, we perform 3D stratified shearing box simulations with both particle self-gravity and turbulent forcing, which we characterize via a turbulent diffusion parameter, α _D . We find that forced turbulence, at amplitudes plausibly present in some protoplanetary disks, can increase the threshold Z by up to an order of magnitude. For example, for τ _s = 0.01, planetesimal formation occurs when Z ≳ 0.06, ≳0.1, and ≳0.2 at α _D = 10 ^−4 , 10 ^−3.5 , and 10 ^−3 , respectively. We provide a single fit to the critical Z required for the SI to work as a function of α _D and τ _s (although limited to the range τ _s = 0.01–0.1). Our simulations also show that planetesimal formation requires a mid-plane particle-to-gas density ratio that exceeds unity, with the critical value being largely insensitive to α _D . Finally, we provide an estimation of particle scale height that accounts for both particle feedback and external turbulence. The streaming instability (SI) is a leading candidate for planetesimal formation, which can concentrate solids through two-way aerodynamic interactions with the gas. The resulting concentrations can become sufficiently dense to collapse under particle self-gravity, forming planetesimals. Previous studies have carried out large parameter surveys to establish the critical particle to gas surface density ratio ( Z ), above which SI-induced concentration triggers planetesimal formation. The threshold Z depends on the dimensionless stopping time ( τ s , a proxy for dust size). However, these studies neglected both particle self-gravity and external turbulence. Here, we perform 3D stratified shearing box simulations with both particle self-gravity and turbulent forcing, which we characterize via a turbulent diffusion parameter, α D . We find that forced turbulence, at amplitudes plausibly present in some protoplanetary disks, can increase the threshold Z by up to an order of magnitude. For example, for τ s = 0.01, planetesimal formation occurs when Z ≳ 0.06, ≳0.1, and ≳0.2 at α D = 10 −4 , 10 −3.5 , and 10 −3 , respectively. We provide a single fit to the critical Z required for the SI to work as a function of α D and τ s (although limited to the range τ s = 0.01–0.1). Our simulations also show that planetesimal formation requires a mid-plane particle-to-gas density ratio that exceeds unity, with the critical value being largely insensitive to α D . Finally, we provide an estimation of particle scale height that accounts for both particle feedback and external turbulence. |
| Author | Lyra, Wladimir Youdin, Andrew N. Armitage, Philip J. Rea, David G. Lim, Jeonghoon Yang, Chao-Chin Li, Rixin Simon, Jacob B. Carrera, Daniel |
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| SubjectTerms | Density ratio Eddy diffusion Gas density Hydrodynamical simulations Hydrodynamics Parameters Planet formation Planetesimals Protoplanetary disks Scale height Shearing Turbulence Turbulent diffusion |
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| Title | Streaming Instability and Turbulence: Conditions for Planetesimal Formation |
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