VISCOUS INSTABILITY TRIGGERED BY LAYERED ACCRETION IN PROTOPLANETARY DISKS

被引:9
|
作者
Hasegawa, Yasuhiro [1 ,2 ]
Takeuchi, Taku [3 ]
机构
[1] Natl Astron Observ Japan, Div Theoret Astron, Mitaka, Tokyo 1818588, Japan
[2] CALTECH, Jet Prop Lab, Pasadena, CA 91109 USA
[3] Tokyo Inst Technol, Dept Earth & Planetary Sci, Meguro Ku, Tokyo 1528551, Japan
来源
ASTROPHYSICAL JOURNAL | 2015年 / 815卷 / 02期
关键词
accretion; accretion disks; instabilities; magnetohydrodynamics (MHD); protoplanetary disks; turbulence; WEAKLY MAGNETIZED DISKS; LOCAL SHEAR INSTABILITY; T TAURI DISKS; MAGNETOROTATIONAL INSTABILITY; NONLINEAR EVOLUTION; DEAD ZONES; AMBIPOLAR DIFFUSION; PROTOSTELLAR DISKS; DRIVEN ACCRETION; IONIZATION STATE;
D O I
10.1088/0004-637X/815/2/99
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
Layered accretion is one of the inevitable ingredients in protoplanetary disks when disk turbulence is excited by magnetorotational instabilities (MRIs). In the accretion, disk surfaces where MRIs fully operate have a high value of disk accretion rate ((M) over dot), while the disk midplane where MRIs are generally quenched ends up with a low value of (M) over dot . Significant progress on understanding MRIs has recently been made by a number of dedicated MHD simulations, which requires improvement of the classical treatment of a in 1D disk models. To this end, we obtain a new expression of alpha by utilizing an empirical formula that is derived from recent MHD simulations of stratified disks with ohmic diffusion. It is interesting that this new formulation can be regarded as a general extension of the classical alpha. Armed with the new a, we perform a linear stability analysis of protoplanetary disks that undergo layered accretion, and we find that a viscous instability can occur around the outer edge of dead zones. Disks become stable in using the classical a. We identify that the difference arises from Sigma-dependence of (M) over dot; whereas Sigma is uniquely determined for a given value of M in the classical approach, the new approach leads to (M) over dot that is a multivalued function of Sigma. We confirm our finding both by exploring a parameter space and by performing the 1D, viscous evolution of disks. We finally discuss other nonideal MHD effects that are not included in our analysis but may affect our results.
引用
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页数:9
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