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dc.contributor.author Scherer, Caio Sarmento
dc.contributor.author Prolo Filho, João Francisco
dc.contributor.author Barichello, Liliane Basso
dc.date.accessioned 2011-09-28T20:36:07Z
dc.date.available 2011-09-28T20:36:07Z
dc.date.issued 2009
dc.identifier.citation BARRICHELLO, L. B.; SCHERER, C. S.; PROLO FILHO, J. F.. An analytical approach to the unified solution of kinetic equations in the rarefied gas dynamics. II. Heat transfer problems. Zeitschrift fur Angewandte Mathematik und Physik , v. 60, p. 651-687, 2009. Disponível em: <http://www.springerlink.com/content/836126653gv16034/fulltext.pdf>. Acesso em: 24 Set. 2011. pt_BR
dc.identifier.issn 0044-2275
dc.identifier.uri http://repositorio.furg.br/handle/1/1036
dc.description.abstract The ADO method, an analytical version of the discrete-ordinates method, is used here to solve a heat-transfer problem in a rarefied gas confined in a channel, as well as to solve a half-space problem in order to evaluate the temperature jump at the wall. This work is an extension of a previous work, devoted to flow problems, where the complete development of the solution, which is analytical in terms of the spatial variable, is presented in a way, such that, a wide class of kinetic models are considered, in an unified approach. A series of numerical results are showed and different simulations are used in order to establish a general comparative analysis based on this consistent set of results provided by the same methodology. In particular, numerical results for heat-flow profile, temperature and density perturbations are obtained for channels (walls), defined by different materials, on which different temperatures are imposed. pt_BR
dc.language.iso eng pt_BR
dc.rights open access pt_BR
dc.subject Rarefied gas dynamics pt_BR
dc.subject Boltzmann equation pt_BR
dc.subject Kinetic models pt_BR
dc.subject Temperature jump pt_BR
dc.subject Heat transfer pt_BR
dc.subject ADO method pt_BR
dc.title An analytical approach to the unified solution of kinetic equations in the rarefied gas dynamics. II. Heat transfer problems pt_BR
dc.type article pt_BR
dc.identifier.doi 10.1007/s00033-008-7113-3 pt_BR


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