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- W1064085364 abstract "In this paper, the Cauchy problem for multiphase first-contact miscible models with viscous fingering, is studied and a global weak solution is obtained by using a new technique from the Div–Curl lemma in the compensated compactness theorem. This work extends the previous works, (Juanes and Blunt, 2006; Barkve, 1989), which provided the analytical solutions and the entropy solutions respectively, of the Riemann problem, and (Lu, 2013), which provided the global solution of the Cauchy problem for the Keyfitz–Kranzer system." @default.
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- W1064085364 date "2016-02-01" @default.
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- W1064085364 title "The Cauchy problem for multiphase first-contact miscible models with viscous fingering" @default.
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- W1064085364 doi "https://doi.org/10.1016/j.nonrwa.2015.07.004" @default.
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