Publication detail

Instability of the swirling flows with/without cavitation

RUDOLF, P. POCHYLÝ, F. ČERMÁK, L. ŠTEFAN, D.

Czech title

Nestabilita vírového proudění s/bez kavitace

English title

Instability of the swirling flows with/without cavitation

Type

abstract

Language

en

Original abstract

Swirling flows are very susceptible to instabilities. Very often they are present in draft tubes of hydraulic turbines as so called vortex ropes resulting from spiral vortex breakdown. Moreover the situation can be complicated by cavitation within the core of the vortex. Paper presents various approaches, which were applied to enhance understanding of this problem. Numerical approach to study the linear stability including influence of cavitation is proposed and extensive nonlinear CFD simulations are described.

Czech abstract

Vírová proudění jsou velmi náchylná k nestabilitám. Nestability se v sacích troubách vodních turbín velmi často prezentují jako vírový cop. Jádro vírového copu je často vyplněno sytou párou (kavitací). Článek ukazuje různé přístupy ke studiu tohoto problému, především postupy založené na sledování stability linearizovaného systému i plně nelineární simulace založené na CFD.

English abstract

Swirling flows are very susceptible to instabilities. Very often they are present in draft tubes of hydraulic turbines as so called vortex ropes resulting from spiral vortex breakdown. Moreover the situation can be complicated by cavitation within the core of the vortex. Paper presents various approaches, which were applied to enhance understanding of this problem. Numerical approach to study the linear stability including influence of cavitation is proposed and extensive nonlinear CFD simulations are described.

Keywords in Czech

vírové proudění, kavitace, stabilita, rozpad víru

Keywords in English

swirling flow, cavitation, stability, vortex breakdown

Released

14.05.2012

Publisher

Czech Society for Mechanics

Location

Praha

ISBN

978-80-86246-39-0

Book

Book of Extended Abstracts

Edition number

1

Pages from–to

1123–1124

Pages count

2