2000
DOI: 10.1051/aas:2000116
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FARGO: A fast eulerian transport algorithm for differentially rotating disks

Abstract: Abstract. We present an efficient and simple modification of the standard transport algorithm used in explicit eulerian fixed polar grid codes, aimed at getting rid of the average azimuthal velocity when applying the Courant condition. This results in a much larger timestep than the usual procedure, and it is particularly well-suited to the description of a Keplerian disk where one is traditionally limited by the very demanding Courant condition on the fast orbital motion at the inner boundary. In this modifie… Show more

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Cited by 514 publications
(488 citation statements)
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“…The most visible manifestation of the disk's eccentric state is that the outer rim of the gap opened by the giant planet has an elliptic shape. After performing a series of hydrodynamical simulations with the code FARGO (Masset 2000), we can also confirm the results of Kley & Dirksen (2006) even using α-type viscosity. Note that beside the elliptic geometry that is clearly visible in the disk surface-density distribution, the giant planet also disturbs the motion of the gas parcels near the gap.…”
Section: Introductionsupporting
confidence: 63%
“…The most visible manifestation of the disk's eccentric state is that the outer rim of the gap opened by the giant planet has an elliptic shape. After performing a series of hydrodynamical simulations with the code FARGO (Masset 2000), we can also confirm the results of Kley & Dirksen (2006) even using α-type viscosity. Note that beside the elliptic geometry that is clearly visible in the disk surface-density distribution, the giant planet also disturbs the motion of the gas parcels near the gap.…”
Section: Introductionsupporting
confidence: 63%
“…We use FARGO (Masset 2000) to carry out simulations of a gas giant planet with a prescribed growth rate embedded in a low-viscosity disc. FARGO is a 2D finite-difference hydrodynamical code that solves the Navier-Stokes equations in cylindrical polar coordinates (r, φ).…”
Section: Methodsmentioning
confidence: 99%
“…This approximation has the advantage of providing us an analytic expression for the computation of the gap profiles. In fact, the disk equilibrium equation (12) becomes : with a ′′ and t g given in Eq. (13) and (11) respectively.…”
Section: An Explicit Equation For the Gap Profilementioning
confidence: 99%