Stable nonlinear waves in a poiseuille flow

Yu M. Shtemler

doi:10.1007/BF01050228

Stable nonlinear waves in a poiseuille flow

Yu M. Shtemler

Department of Mechanical Engineering

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Abstract

Nonlinear Tolmin-Schlichting waves are studied [1-8]. The investigation is carried out by means of a modified Stuart-Watson method [1-3]. In the case of a rigid regime of excitation terms to the fifth order are taken into account in expansions with respect to the amplitude of self-excited oscillations. The stability of self-excited oscillations with respect to two- and three-dimensional disturbances is examined.

Original language	English
Pages (from-to)	669-673
Number of pages	5
Journal	Fluid Dynamics
Volume	13
Issue number	5
DOIs	https://doi.org/10.1007/BF01050228
State	Published - 1 Sep 1978

ASJC Scopus subject areas

Mechanical Engineering
General Physics and Astronomy
Fluid Flow and Transfer Processes

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10.1007/BF01050228

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title = "Stable nonlinear waves in a poiseuille flow",

abstract = "Nonlinear Tolmin-Schlichting waves are studied [1-8]. The investigation is carried out by means of a modified Stuart-Watson method [1-3]. In the case of a rigid regime of excitation terms to the fifth order are taken into account in expansions with respect to the amplitude of self-excited oscillations. The stability of self-excited oscillations with respect to two- and three-dimensional disturbances is examined.",

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AB - Nonlinear Tolmin-Schlichting waves are studied [1-8]. The investigation is carried out by means of a modified Stuart-Watson method [1-3]. In the case of a rigid regime of excitation terms to the fifth order are taken into account in expansions with respect to the amplitude of self-excited oscillations. The stability of self-excited oscillations with respect to two- and three-dimensional disturbances is examined.

UR - https://www.scopus.com/pages/publications/0018011755

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DO - 10.1007/BF01050228

M3 - Article

AN - SCOPUS:0018011755

SN - 0015-4628

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SP - 669

EP - 673

JO - Fluid Dynamics

JF - Fluid Dynamics

IS - 5

ER -

Stable nonlinear waves in a poiseuille flow

Abstract

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