2002
DOI: 10.1051/0004-6361:20011818
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Instability of an accretion disk with a magnetically driven wind

Abstract: Abstract. We present a linear analysis of the stability of accretion disks in which angular momentum is removed by the magnetic torque exerted by a centrifugally driven wind. The effects of the dependence of the wind torque on field strength and inclination, the sub-Keplerian rotation due to magnetic forces, and the compression of the disk by the field are included. A WKB dispersion relation is derived for the stability problem. We find that the disk is always unstable if the wind torque is strong. The growth … Show more

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Cited by 50 publications
(64 citation statements)
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“…In that case, they suggested, there is the possibility for a wind-driven avalanche which could sweep the inner disk regions inwards. Cao & Spruit (2002) and Campbell (2009) concur with this conclusion. An example of how such an avalanche might operate is to be found in the numerical simulations by Lovelace et al (1994).…”
Section: Large Amplitude Variabilitysupporting
confidence: 72%
“…In that case, they suggested, there is the possibility for a wind-driven avalanche which could sweep the inner disk regions inwards. Cao & Spruit (2002) and Campbell (2009) concur with this conclusion. An example of how such an avalanche might operate is to be found in the numerical simulations by Lovelace et al (1994).…”
Section: Large Amplitude Variabilitysupporting
confidence: 72%
“…The accretion disc may be vertically compressed by the advected large scale magnetic field (Cao & Spruit 2002;Cao 2011). This may also be the case for the corona case discussed in this paper.…”
Section: Resultsmentioning
confidence: 75%
“…The final results on the advection of the fields in the NDAFs are found to be insensitive to the value of γ adopted. The accretion flow is vertically compressed by the strong large-scale magnetic fields (Cao & Spruit 2002;Cao 2011). Assuming the pressure gradient to be in equilibrium with gravity in the vertical direction of the accretion flow, the vertical structure of the disk can be described by dp(z) dz…”
Section: Structure Of the Ndafmentioning
confidence: 99%
“…is proposed, where H is the scale height of the disk (defined as ρ(H ) = ρ(0) exp(−1/2)), the field line inclination κ 0 = B z /B S R at z = H , and η i = tanh(1) (Cao & Spruit 2002). The main features of the Kippenhahn-Schlüter model (Kippenhahn & Schlüter 1957) can be well reproduced by this expression either for weak or strong field cases.…”
Section: Structure Of the Ndafmentioning
confidence: 99%