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Please use this identifier to cite or link to this item: http://eprint.iitd.ac.in/handle/2074/474

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dc.contributor.authorShankar, R-
dc.contributor.authorBassaif, A A-
dc.identifier.citationMathl. Comput. Modelling, 22(9), 31-40en
dc.description.abstractBy modifying Rusanov’s difference scheme as developed for a quasilinear hyperbolic system of partial differential equations in quasi-conservative form, a converging cylindrical shock problem in vibrationally relaxing gas has been studied in this paper. By comparing our results with available results in literature for inert gases, the effect of vibrational relaxation on such shock waves has been obtained. It has been shown that cylindrical shock waves in a vibrationally relaxing gas decreases in strength as it is propagating towards the axis. It has been observed that the effect of vibrational relaxation is to increase the growth rate of shock strength when it is propagating towards the axis. Further, it has been shown that the vibrationally relaxing character of the gas is to accelerate the shock convergence with the axis and thus decrease the convergence time.en
dc.format.extent566871 bytes-
dc.subjectConverging cylindrical shock waveen
dc.subjectShock tubeen
dc.subjectVibrationally relaxing gasen
dc.subjectModified Rusanov’s schemeen
dc.titleA numerical study of a converging cylindrical shock problem in relaxing gas flowen
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