2002
DOI: 10.1086/344437
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Radial Flow of Dust Particles in Accretion Disks

Abstract: We study the radial migration of dust particles in accreting protostellar disks analogous to the primordial solar nebula. This study takes account of the two dimensional (radial and normal) structure of the disk gas, including the effects of the variation in the gas velocity as a function of distance from the midplane. It is shown that the dust component of disks accretes slower than the gas component. At high altitude from the disk midplane, the gas rotates faster than particles because of the inward pressure… Show more

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Cited by 403 publications
(469 citation statements)
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“…Hence, the reversal of the radial flow profile compared to the usual α-model is a clear consequence of the anisotropy. This will have an effect on the dust migration processes (Stoll & Kley 2016) that need to be contrasted to the outward drift in the midplane viscous models (Takeuchi & Lin 2002). From this we can conclude that we need to be careful with turbulence models imposed on accretions disks when we adopt viscous models to describe them.…”
Section: Discussionmentioning
confidence: 99%
“…Hence, the reversal of the radial flow profile compared to the usual α-model is a clear consequence of the anisotropy. This will have an effect on the dust migration processes (Stoll & Kley 2016) that need to be contrasted to the outward drift in the midplane viscous models (Takeuchi & Lin 2002). From this we can conclude that we need to be careful with turbulence models imposed on accretions disks when we adopt viscous models to describe them.…”
Section: Discussionmentioning
confidence: 99%
“…The negative sign indicates an inward flow. When considering the 2D structure of disks within the α-turbulence framework, it can be shown (e.g., Takeuchi & Lin 2002) that for most commonly used power-law relations for the density and temperature radial profiles, a meridional circulation sets in that maintains a strong, inward flow in the upper layers of the disk and a weaker outward flow in the mid-plane. The density-averaged flow still obeys Eq.…”
Section: Rate and Geometry Of Gas Accretionmentioning
confidence: 99%
“…(62a) and (62b) to the 3D case, and neglecting variations of the gas and dust velocity with height in the disk (see Takeuchi & Lin 2002), we can express the approach velocities between an inclined planetesimal and dust as…”
Section: Including Inclinationsmentioning
confidence: 99%
“…We compare the drift speed of a test particle with the analytical results of Takeuchi & Lin (2002). If the gas density profile is constant over the radius and the temperature profile follows T (r) ∝ r −1 , the radial drift velocity of the particle relative to that of the gas (Δv r ) can be given as…”
Section: Testsmentioning
confidence: 99%