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dc.contributor.author Scherer, Caio Sarmento
dc.contributor.author Prolo Filho, João Francisco
dc.contributor.author Barrichello, Liliane Basso
dc.date.accessioned 2011-10-01T03:39:38Z
dc.date.available 2011-10-01T03:39:38Z
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 rarefied gas dynamics. I. Flow problems. Zeitschrift fur Angewandte Mathematik und Physik, v. 60, p. 70-115, 2009. Disponível em: <http://www.springerlink.com/content/h430621465861351/fulltext.pdf>. Acesso em: 24 set. 2011. pt_BR
dc.identifier.issn 0044-2275
dc.identifier.uri http://repositorio.furg.br/handle/1/1062
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 rarefied gas dynamics. I. Flow problems pt_BR
dc.type article pt_BR
dc.identifier.doi 10.1007/s00033-008-7113-3 pt_BR


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