Geodesic
On nonviscous solutions of a~multicomponent euler system
Contemporary Mathematics. Fundamental Directions, Proceedings of the Crimean autumn mathematical school-symposium, Tome 53 (2014), pp. 133-154

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We construct a nonstandard regularization for a multicomponent Euler system and obtain analogs of the Hugoniót condition and the Lax stability condition. We investigate the local accessibility problem for phase space points and construct dual bifurcations of one-front solutions of the truncated Euler system into two-front solutions. 
@article{CMFD_2014_53_a3,
     author = {V. V. Palin and E. V. Radkevich and N. N. Yakovlev and E. A. Lukashev},
     title = {On nonviscous solutions of a~multicomponent euler system},
     journal = {Contemporary Mathematics. Fundamental Directions},
     pages = {133--154},
     publisher = {mathdoc},
     volume = {53},
     year = {2014},
     language = {ru},
     url = {http://geodesic.mathdoc.fr/item/CMFD_2014_53_a3/}
}
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V. V. Palin; E. V. Radkevich; N. N. Yakovlev; E. A. Lukashev. On nonviscous solutions of a~multicomponent euler system. Contemporary Mathematics. Fundamental Directions, Proceedings of the Crimean autumn mathematical school-symposium, Tome 53 (2014), pp. 133-154. http://geodesic.mathdoc.fr/item/CMFD_2014_53_a3/