Local well-posedness in the problem of flow about infinite plane wedge with inviscous non-heat-conducting gas

A. M. Blokhin; D. L. Tkachev

Local well-posedness in the problem of flow about infinite plane wedge with inviscous non-heat-conducting gas

Кафедра дифференциальных уравнений ММФ

Результат исследования: Публикации в книгах, отчётах, сборниках, трудах конференций › статья в сборнике материалов конференции › научная › рецензирование

Аннотация

We study the problem for a supersonic stationary van der Waals gas flow onto a planar infinite wedge. For the case when the basic solution is a weak shock wave, i.e. the gas velocity behind the shock front is supersonic, we prove the local-in-time well-posedness of the corresponding nonstationary problem.

Язык оригинала	английский
Название основной публикации	PROCEEDINGS OF THE INTERNATIONAL CONFERENCE DAYS ON DIFFRACTION (DD) 2017
Редакторы	OV Motygin, AP Kiselev, LI Goray, TA Suslina, AY Kazakov, AS Kirpichnikova
Издатель	IEEE Canada
Страницы	62-67
Число страниц	6
Состояние	Опубликовано - июн 2017
Событие	International Conference on Days on Diffraction (DD) - St Petersburg Продолжительность: 19 июн 2017 → 23 июн 2017

Конференция

Конференция	International Conference on Days on Diffraction (DD)
Город	St Petersburg
Период	19.06.2017 → 23.06.2017

Цитировать

Blokhin, A. M., & Tkachev, D. L. (2017). Local well-posedness in the problem of flow about infinite plane wedge with inviscous non-heat-conducting gas. В OV. Motygin, AP. Kiselev, LI. Goray, TA. Suslina, AY. Kazakov, & AS. Kirpichnikova (Ред.), PROCEEDINGS OF THE INTERNATIONAL CONFERENCE DAYS ON DIFFRACTION (DD) 2017 (стр. 62-67). IEEE Canada.

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title = "Local well-posedness in the problem of flow about infinite plane wedge with inviscous non-heat-conducting gas",

abstract = "We study the problem for a supersonic stationary van der Waals gas flow onto a planar infinite wedge. For the case when the basic solution is a weak shock wave, i.e. the gas velocity behind the shock front is supersonic, we prove the local-in-time well-posedness of the corresponding nonstationary problem.",

keywords = "SHOCK-WAVES, STABILITY",

author = "Blokhin, {A. M.} and Tkachev, {D. L.}",

year = "2017",

month = jun,

language = "English",

pages = "62--67",

editor = "OV Motygin and AP Kiselev and LI Goray and TA Suslina and AY Kazakov and AS Kirpichnikova",

booktitle = "PROCEEDINGS OF THE INTERNATIONAL CONFERENCE DAYS ON DIFFRACTION (DD) 2017",

publisher = "IEEE Canada",

address = "Canada",

note = "International Conference on Days on Diffraction (DD) ; Conference date: 19-06-2017 Through 23-06-2017",

}

Blokhin, AM & Tkachev, DL 2017, Local well-posedness in the problem of flow about infinite plane wedge with inviscous non-heat-conducting gas. в OV Motygin, AP Kiselev, LI Goray, TA Suslina, AY Kazakov & AS Kirpichnikova (ред.), PROCEEDINGS OF THE INTERNATIONAL CONFERENCE DAYS ON DIFFRACTION (DD) 2017. IEEE Canada, стр. 62-67, International Conference on Days on Diffraction (DD), St Petersburg, 19.06.2017.

Local well-posedness in the problem of flow about infinite plane wedge with inviscous non-heat-conducting gas. / Blokhin, A. M.; Tkachev, D. L.

PROCEEDINGS OF THE INTERNATIONAL CONFERENCE DAYS ON DIFFRACTION (DD) 2017. ред. / OV Motygin; AP Kiselev; LI Goray; TA Suslina; AY Kazakov; AS Kirpichnikova. IEEE Canada, 2017. стр. 62-67.

Результат исследования: Публикации в книгах, отчётах, сборниках, трудах конференций › статья в сборнике материалов конференции › научная › рецензирование

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T1 - Local well-posedness in the problem of flow about infinite plane wedge with inviscous non-heat-conducting gas

AU - Blokhin, A. M.

AU - Tkachev, D. L.

PY - 2017/6

Y1 - 2017/6

N2 - We study the problem for a supersonic stationary van der Waals gas flow onto a planar infinite wedge. For the case when the basic solution is a weak shock wave, i.e. the gas velocity behind the shock front is supersonic, we prove the local-in-time well-posedness of the corresponding nonstationary problem.

AB - We study the problem for a supersonic stationary van der Waals gas flow onto a planar infinite wedge. For the case when the basic solution is a weak shock wave, i.e. the gas velocity behind the shock front is supersonic, we prove the local-in-time well-posedness of the corresponding nonstationary problem.

KW - SHOCK-WAVES

KW - STABILITY

M3 - Conference contribution

SP - 62

EP - 67

BT - PROCEEDINGS OF THE INTERNATIONAL CONFERENCE DAYS ON DIFFRACTION (DD) 2017

A2 - Motygin, OV

A2 - Kiselev, AP

A2 - Goray, LI

A2 - Suslina, TA

A2 - Kazakov, AY

A2 - Kirpichnikova, AS

PB - IEEE Canada

T2 - International Conference on Days on Diffraction (DD)

Y2 - 19 June 2017 through 23 June 2017

ER -