Hybrid difference scheme with a generalized approximation condition. Analysis in the space of uncertain coefficients

linear transport equation, difference schemes, hybrid scheme, linear programming problem, conditions for complementary slackness, monotone scheme, Lagrange multipliers

Received

27.10.2018

Publication date

28.10.2018

Number of characters

762

Cite Download pdf To download PDF you should sign in

GOST	Lobanov A., Mirov F. Hybrid difference scheme with a generalized approximation condition. Analysis in the space of uncertain coefficients // Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki – 2018. – V. 58. – Issue 8 C. 73-82 [Electronic resource]. URL: http://ras.jes.su/zvmmf/s004446690002002-3-1-en (circulation date: 30.04.2025). DOI: 10.31857/S004446690002002-3
MLA	Lobanov, A., Mirov, F. "Hybrid difference scheme with a generalized approximation condition. Analysis in the space of uncertain coefficients." Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki 58.8 (2018):73-82. DOI: 10.31857/S004446690002002-3
APA	Lobanov A., Mirov F. (2018). Hybrid difference scheme with a generalized approximation condition. Analysis in the space of uncertain coefficients. Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki 58(8), pp.73-82 DOI: 10.31857/S004446690002002-3

Размещенный ниже текст является ознакомительной версией и может не соответствовать печатной

Readers community rating: votes 0

1. Kholodov A.S.// Zh. vychisl. matem. i matem. fiz. 1978. T. 18. № 6. S. 1476–1492.

2. Magomedov M.-K. M., Kholodov A.S. Setochno-kharakteristicheskie chislennye metody. M.: Nauka, 1988. 288 s.

3. Kholodov A.S. / V kn. Ehntsiklopediya nizkotemperaturnoj plazmy (seriya “B”). T. VII‑1. Ch. 2: Matem. modelirovanie v nizkotemperaturnoj plazme. M.: Izd-vo YaNUS-K. 2009. 141 s.

4. Goloviznin V.M., Samarskij A.A. // Matem. modelirovanie. 1998. T. 10 № 1. S. 101–116

5. Rogov B.V., Mikhajlovskaya M.N. // Matem. modelirovanie. 2011. T. 23. № 6. S. 98–110, Math. Models Comput. Simul., 2012. V. 4. No 1. P. 92–100.

6. Rogov B.V., Mikhajlovskaya M.N. // Matem. modelirovanie. 2011. T. 23. № 10. C. 107–116, Math. Models Comput. Simul., 2012. V. 4. No 3. P. 355–362.

7. Lobanov A.I. Raznostnye skhemy v prostranstve neopredelennykh koehffitsientov i dvojstvennye zadachi linejnogo programmirovaniya / V sb. “Matematika, komp'yuter, obrazovanie. Tezisy dokl. 24 Mezhdunarodnoj konferentsii, Puschino, 23–28 yanvarya 2017 g. M.–Izhevsk, Izd-vo Regulyarnaya i khaoticheskaya dinamika, 2017. 176 s.

8. Godunov S.K., Ryaben'kij V.S. Raznostnye skhemy. Vvedenie v teoriyu. M.: Nauka, 1977. 440 s.

9. Godunov S.K. // Matematicheskij sbornik. 1959. T. 47. № 3. C. 271–306.

10. Fedorenko R.P. // Zh. vychisl. matem. i matem. fiz. 1962. T. 2. № 6. S. 1122–1128.

11. Fedorenko R.P. Vvedenie v vychislitel'nuyu fiziku. Dolgoprudnyj, Izdatel'skij dom Intellekt, 2009. 504 s.