Please use this identifier to cite or link to this item: http://13.232.72.61:8080/jspui/handle/123456789/617
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dc.contributor.authorMagoulès, Frédéric-
dc.date.accessioned2018-12-09T09:10:08Z-
dc.date.available2018-12-09T09:10:08Z-
dc.date.issued2011-
dc.identifier.citationMagoulès, Frédéric. (2011). Computational fluid dynamics. Retrieved from www.crcpress.comen_US
dc.identifier.isbn978-1-4398-5661-1-
dc.identifier.urihttps://books.google.co.in/books?id=ee6JxwRvPVAC&pg=PR6&lpg=PR6&dq=978-1-4398-5661-1&source=bl&ots=-3euYfxgWe&sig=Zd5qg_z8K6NF8WTAJcf2tiUwdPo&hl=en&sa=X&ved=2ahUKEwjX1vmkrpLfAhVdk3AKHff0DYIQ6AEwA3oECAgQAQ#v=onepage&q=978-1-4398-5661-1&f=false-
dc.identifier.urihttp://13.232.72.61:8080/jspui/handle/123456789/617-
dc.descriptionUSE ONLY FOR ACADEMY PURPOSE.en_US
dc.description.abstractThe finite volume method is a very popular approach for the computation of industrial flows. Domains of application include aeronautics, for the simulation of external or internal aerodynamics (see Figure 1.1). The popularity of this approach comes from the particular attention paid to conservativity. Indeed, the flux balance is controlled on the discrete level, the first discretization step consisting in the integration of the equations on elementary control volumes. The following presentation of the finite volume method only constitutes an overall introduction to the strategy of discretization. More details can be found in books such as [Hirsch, 2007], [Peyret, 1996], [Versteeg and Malalasekera, 1995], and references cited in the text.en_US
dc.language.isoenen_US
dc.publisherCRC Press, Taylor & Francis Group.en_US
dc.subjectMechanicalen_US
dc.subjectFluid dynamics--Mathematics.en_US
dc.subjectNumerical analysis.en_US
dc.titleComputational Fluid Dynamicsen_US
dc.typeBooken_US
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