To the Stability of a Plane Strong Discontinuity with a Polymer Fluid Flow through It with Allowance for Anisotropy

A. M. Blokhin; R. E. Semenko

doi:10.1134/S096554251910004X

To the Stability of a Plane Strong Discontinuity with a Polymer Fluid Flow through It with Allowance for Anisotropy

Результат исследования: Научные публикации в периодических изданиях › статья › рецензирование

Аннотация

The stability of the flow of an incompressible polymer fluid with a strong discontinuity when the fluid can flow through the discontinuity is discussed. Particular solutions of the linearized problem that increase with time are constructed numerically.

Язык оригинала	английский
Страницы (с-по)	1693-1709
Число страниц	17
Журнал	Computational Mathematics and Mathematical Physics
Том	59
Номер выпуска	10
DOI	https://doi.org/10.1134/S096554251910004X
Состояние	Опубликовано - 1 окт. 2019

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10.1134/S096554251910004X

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abstract = "The stability of the flow of an incompressible polymer fluid with a strong discontinuity when the fluid can flow through the discontinuity is discussed. Particular solutions of the linearized problem that increase with time are constructed numerically.",

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To the Stability of a Plane Strong Discontinuity with a Polymer Fluid Flow through It with Allowance for Anisotropy. / Blokhin, A. M.; Semenko, R. E.

В: Computational Mathematics and Mathematical Physics, Том 59, № 10, 01.10.2019, стр. 1693-1709.

Результат исследования: Научные публикации в периодических изданиях › статья › рецензирование

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T1 - To the Stability of a Plane Strong Discontinuity with a Polymer Fluid Flow through It with Allowance for Anisotropy

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AU - Semenko, R. E.

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N2 - The stability of the flow of an incompressible polymer fluid with a strong discontinuity when the fluid can flow through the discontinuity is discussed. Particular solutions of the linearized problem that increase with time are constructed numerically.

AB - The stability of the flow of an incompressible polymer fluid with a strong discontinuity when the fluid can flow through the discontinuity is discussed. Particular solutions of the linearized problem that increase with time are constructed numerically.

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KW - particular solutions of the linearized problem

KW - stability of a strong discontinuity

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