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[1] Popov I. V., Fryazinov I. V., “Setochnyi metod resheniya uravnenii gazovoi dinamiki s vvedeniem iskusstvennoi vyazkosti”, Setochnye metody dlya kraevykh zadach i prilozheniya, Materialy Sedmogo Vserossiiskogo seminara (21–24 sentyabrya 2007 g., g. Kazan, Rossiya), Izd-vo Kazanskogo gos. Universiteta, Kazan, 2007, 223–230
[2] Popov I. V., Fryazinov I. V., “Konechno-raznostnyi metod resheniya uravnenii gazovoi dinamiki s vvedeniem adaptivnoi iskusstvennoi vyazkosti”, Matematicheskoe modelirovanie, 20:8 (2008), 48–60 | MR | Zbl
[3] Godunov S. K., Zabrodin A. V., Ivanov M. Ya., Prokopov G. P. i dr., Chislennoe reshenie mnogomernykh zadach gazovoi dinamiki, Nauka, M., 1976 | MR | Zbl
[4] Chetverushkin B. N., Kineticheskie skhemy i kvazigazodinamicheskaya sistema uravnenii, Maks-Press, M., 2004
[5] Elizarova T. G., Kvazigazodinamicheskie uravneniya i metody rascheta vyazkikh techenii, Nauchnyi mir, M., 2007
[6] Kulikovskii A. G., Pogorelov N. V., Semënov A. Yu., Matematicheskie voprosy chislennogo resheniya giperbolicheskikh uravnenii, Fizmatlit, M., 2001
[7] Liska Richard, Wendroff Burton, “Comparison of several difference schemes on 1D and 2D test problems for the Euler equations”, SIAM J. Sci. Comput., 25:3 (2003), 995–1017 ; http//www.math.ntnu.no/conservation | DOI | MR | Zbl
[8] Vasilevskii V. F., Vyaznikov K. V., Tishkin V. F., Favorskii A. P., Kvazimonotonnye raznostnye skhemy povyshennogo poryadka tochnosti na adaptivnykh setkakh neregulyarnoi struktury, preprint No 124, IPM im. M. V. Keldysha AN SSSR, M., 1990
[9] Holden H., Lie K.-A., Risebro N. H., An unconditionally stable method for the Euler equations, Preprint 1998-018 | MR
[10] Toro E. F., Riemann solvers and numerical methods for fluid dynamics. A practical introduction, Springer, 1999 | MR