2010
DOI: 10.1051/0004-6361/200912834
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Trapping solids at the inner edge of the dead zone: 3-D global MHD simulations

Abstract: Context. The poorly-ionized interior of the protoplanetary disk or "dead zone" is the location where dust coagulation processes may be most efficient. However even here, planetesimal formation may be limited by the loss of solid material through radial drift, and by collisional fragmentation of the particles. Both depend on the turbulent properties of the gas. Aims. Our aim here is to investigate the possibility that solid particles are trapped at local pressure maxima in the dynamically evolving disk. We perf… Show more

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Cited by 160 publications
(184 citation statements)
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References 61 publications
(84 reference statements)
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“…Pressure bumps can also be launched by a radial variation in resistivity, e.g. at the edges of dead zones (Lyra et al 2008b;Dzyurkevich et al 2010).…”
Section: Pressure Bumpsmentioning
confidence: 99%
“…Pressure bumps can also be launched by a radial variation in resistivity, e.g. at the edges of dead zones (Lyra et al 2008b;Dzyurkevich et al 2010).…”
Section: Pressure Bumpsmentioning
confidence: 99%
“…The planet/companion-disk interaction can also induce perturbations in the gas structure leading to local gas pressure maxima. These pressure maxima can prevent large ( mm-sized) dust grains from quickly drifting towards the star before planet formation through dust coagulation and core accretion can take place (e.g., Whipple 1972;Rice et al 2006;Alexander & Armitage 2007;Garaud 2007;Kretke & Lin 2007;Dzyurkevich et al 2010;Pinilla et al 2012;Birnstiel et al 2013;Lyra & Lin 2013). Thus, the gas structure in transition disks is of direct importance for planet formation.…”
Section: Introductionmentioning
confidence: 99%
“…Global numerical investigations of magnetized accretion disks and "dead" zones were performed in the ideal MHD limit (Fromang and Nelson 2006) and in resistive limit (Dzyurkevich et al 2010) with magnetic field strength being free parameter. Bai and Stone (2011), Simon et al (2013a,b) performed calculations with MAD in the frame of the local shearing-box approximation with fixed magnetic field strength and/or geometry.…”
Section: Introductionmentioning
confidence: 99%