Сибирский федеральный университет

Тип публикации: доклад, тезисы доклада, статья из сборника материалов конференций

Конференция: International Conference on Numerical Analysis and Applications (NAA); Lozenetz, BULGARIA; Lozenetz, BULGARIA

Год издания: 2017

Идентификатор DOI: 10.1007/978-3-319-57099-0_35

Ключевые слова: Semi-lagrangian approach, Advection equation, Hyperbolic conservation law, Advection, Boundary value problems, Initial value problems, Numerical analysis, Physical properties, Advection equations, Approximate solution, Hyperbolic conservation laws, Initial-boundary value problems, Integral balance equation, Numerical experiments, Semi-Lagrangian, Semi-Lagrangian methods, Lagrange multipliers

Аннотация: In the paper, a new discrete analogue of an initial-boundary value problem is presented for the two-dimensional advection equation arising from a scalar time-dependent hyperbolic conservation law. At each time level, an approximate solution is found as a

Журнал: NUMERICAL ANALYSIS AND ITS APPLICATIONS (NAA 2016)

Выпуск журнала: Vol. 10187

Номера страниц: 325-333

ISSN журнала: 03029743

Место издания: CHAM

Издатель: SPRINGER INTERNATIONAL PUBLISHING AG

• Efremov Alexandr (Inst Computat Modelling SB RAS Akademgorodok, Krasnoyarsk 660036, Russia)
• Karepova Evgeniya (Inst Computat Modelling SB RAS Akademgorodok, Krasnoyarsk 660036, Russia; Siberian Fed Univ, IM&CS, Krasnoyarsk, Russia)
• Shaidurov Vladimir (Inst Computat Modelling SB RAS Akademgorodok, Krasnoyarsk 660036, Russia)

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