1974
DOI: 10.1086/181377
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Black Holes in Binary Systems: Instability of Disk Accretion

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Cited by 604 publications
(499 citation statements)
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“…Naively, we expect equilibrium curves with negative slopes in this diagram to be viscously unstable, as the vertically integrated stress W Rφ is proportional to the dissipation rate per unit area Q + which in turn is proportional to the accretion rateṀ , because, after all, it is the inflow of matter which is the source of accretion power. The negative sloped curve portions in the right of this diagram near Eddington accretion rates are radiation dominated, geometrically thin disks, and are viscously unstable by this criterion (Lightman & Eardley 1974). They are also thermally unstable (Shibazaki & Hōshi 1975;Shakura & Sunyaev 1976), as can be seen because Q + exceeds (is less than) Q − + Q adv above (below) these curve portions.…”
Section: Local Thermal Equilibria and Secular Instabilitiesmentioning
confidence: 85%
See 1 more Smart Citation
“…Naively, we expect equilibrium curves with negative slopes in this diagram to be viscously unstable, as the vertically integrated stress W Rφ is proportional to the dissipation rate per unit area Q + which in turn is proportional to the accretion rateṀ , because, after all, it is the inflow of matter which is the source of accretion power. The negative sloped curve portions in the right of this diagram near Eddington accretion rates are radiation dominated, geometrically thin disks, and are viscously unstable by this criterion (Lightman & Eardley 1974). They are also thermally unstable (Shibazaki & Hōshi 1975;Shakura & Sunyaev 1976), as can be seen because Q + exceeds (is less than) Q − + Q adv above (below) these curve portions.…”
Section: Local Thermal Equilibria and Secular Instabilitiesmentioning
confidence: 85%
“…In geometrically thin accretion disks, where dynamical equilibrium on the inflow time requires the angular velocity and specific angular momentum of fluid orbits to be a function of radius and not of time, one can write down a time-dependent diffusion equation for the evolution of the surface mass density in the flow (Lynden-Bell & Pringle 1974;Lightman & Eardley 1974),…”
Section: Local Thermal Equilibria and Secular Instabilitiesmentioning
confidence: 99%
“…1). The radiative transition would be continuous, were it not for the fact that the radiation pressure-dominated, radiative disk solution is thought to be unstable (Lightman & Eardley 1974). Assuming this instability manifests, then following the radiative transition, the disk immediately (on a thermal timescale) collapses to the corresponding gaspressure dominated solution satisfyingq − rad (T, θ) =q + visc (θ) for the same Σ, R d (see Shen & Matzner 2014, for a similar discussion in the context of tidal disruption events).…”
Section: Viscously-heated Radiatively Cooled Phasementioning
confidence: 99%
“…A promising model for the ρ class variability is that it is driven by radiation pressure instability (Lightman & Eardley 1974;Taam & Lin 1984;Taam, Chen & Swank 1997). However, numerical simulations of the instability suggests that there is need to change the viscous prescription and take into account a fraction of energy dissipating in a corona to explain the overall X-ray modulation (e.g.…”
Section: Introductionmentioning
confidence: 99%