1975
DOI: 10.1086/153729
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Evolution of rotating interstellar clouds. I - Numerical techniques

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Cited by 93 publications
(85 citation statements)
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“…The central cell is treated as a sink cell into which mass and angular momentum can flow (Boss & Black 1982). The Poisson equation for the gravitational potential is solved according to Black & Bodenheimer (1975). For the hydrodynamics and radiation transport, the scheme from Ròžyczka (1985) is taken.…”
Section: Physical Model: a 2-dimensional Hydrodynamical Simulationmentioning
confidence: 99%
“…The central cell is treated as a sink cell into which mass and angular momentum can flow (Boss & Black 1982). The Poisson equation for the gravitational potential is solved according to Black & Bodenheimer (1975). For the hydrodynamics and radiation transport, the scheme from Ròžyczka (1985) is taken.…”
Section: Physical Model: a 2-dimensional Hydrodynamical Simulationmentioning
confidence: 99%
“…In the late 60s Jim became interested in astrophysics and started to work on core collapse supernovae, relativistic stars, magnetorotationally driven jets, and, somewhat later, numerical general relativity. In the 1970s Jim had assisted David Black and Peter Bodenheimer at UC Santa Cruz to develop a 2D hydro code which they applied to axisymmetric, rotating, protostellar cloud collapse simulations (Black & Bodenheimer 1975, Black & Bodenheimer 1976. They found the collapse produced a gravitationally bound ring, confirming a result published by Richard Larson in 1972.…”
Section: Livermore Yearsmentioning
confidence: 70%
“…In Step 1, we also calculate the total gravitational potential of the gas and stellar components by solving for the Poisson Eq. (11) using the alternative direction implicit method described in Black & Bodenheimer (1975). The gravitational potential at the outer boundaries is calculated using a multipole expansion formula in spherical coordinates (Jackson 1975).…”
Section: Solution Methodsmentioning
confidence: 99%