2004
DOI: 10.1051/0004-6361:20040017
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The 2D continuum radiative transfer problem

Abstract: Abstract. We present benchmark problems and solutions for the continuum radiative transfer (RT) in a 2D disk configuration. The reliability of three Monte-Carlo and two grid-based codes is tested by comparing their results for a set of well-defined cases which differ for optical depth and viewing angle. For all the configurations, the overall shape of the resulting temperature and spectral energy distribution is well reproduced. The solutions we provide can be used for the verification of other RT codes. We al… Show more

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Cited by 117 publications
(219 citation statements)
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“…In the case of the radiation benchmark test by Pascucci et al (2004), the optical depth between the stellar surface and the inner disk (the inner boundary of the spherical computational domain) is assumed to be negligible. A flow chart of the radiation module described so far is shown for a static problem such as the benchmark test of Sect.…”
Section: Irradiationmentioning
confidence: 99%
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“…In the case of the radiation benchmark test by Pascucci et al (2004), the optical depth between the stellar surface and the inner disk (the inner boundary of the spherical computational domain) is assumed to be negligible. A flow chart of the radiation module described so far is shown for a static problem such as the benchmark test of Sect.…”
Section: Irradiationmentioning
confidence: 99%
“…The setup of the following comparison is adopted from Pascucci et al (2004) and includes a central solar-type star, an irradiated circumstellar flared disk and an envelope. We have to choose a low-mass central star, because no benchmark for high-mass stars was performed so far.…”
Section: Frequency Dependent Test Of the Approximate Radiation Transportmentioning
confidence: 99%
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“…This is trivial in Cartesian geometries, where rays can be chosen to be parallel. However, in more complicated geometries, such as for example disks with near-cylindrical symmetry and huge ratios of outer to inner radius (Pascucci et al 2004), choosing an optimal set of rays and organizing interpolations of results back and forth can be non-trivial.…”
Section: å Nordlundmentioning
confidence: 99%