Flow stability in a wide vaneless diffuser

This work is concerned with the theoretical aspects of flow stability in a two dimensional vaneless diffuser. Specifically, the appearance of self-excited oscillations, also referred to as rotating stall, is investigated considering a two-dimensional inviscid flow in an annulus. We consider a linear...

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Autores principales: S. Guadagni, M. Giachi, L. Fusi, A. Farina
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Lenguaje:EN
Publicado: Elsevier 2020
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Acceso en línea:https://doaj.org/article/1a6049183ba94b9cb1635007bcf8cc51
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spelling oai:doaj.org-article:1a6049183ba94b9cb1635007bcf8cc512021-12-01T05:05:45ZFlow stability in a wide vaneless diffuser2666-496810.1016/j.apples.2020.100025https://doaj.org/article/1a6049183ba94b9cb1635007bcf8cc512020-12-01T00:00:00Zhttp://www.sciencedirect.com/science/article/pii/S266649682030025Xhttps://doaj.org/toc/2666-4968This work is concerned with the theoretical aspects of flow stability in a two dimensional vaneless diffuser. Specifically, the appearance of self-excited oscillations, also referred to as rotating stall, is investigated considering a two-dimensional inviscid flow in an annulus. We consider a linear perturbation method, taking as basic flow the steady potential velocity field whose radial and tangential components are inversely proportional to the radial coordinate. We show that such flow may become unstable to small two-dimensional perturbations provided that the ratio between the inlet tangential velocity and the radial one is sufficiently large and a certain amount of vorticity is injected in the flow field. Such an instability is purely kinematical, i.e. it does not involve any boundary layer effects, contrary to the classical hypothesis which ascribes the instability to a peculiar boundary layers interaction.S. GuadagniM. GiachiL. FusiA. FarinaElsevierarticleCentrifugal compressorLinear stabilityStall curveEngineering (General). Civil engineering (General)TA1-2040ENApplications in Engineering Science, Vol 4, Iss , Pp 100025- (2020)
institution DOAJ
collection DOAJ
language EN
topic Centrifugal compressor
Linear stability
Stall curve
Engineering (General). Civil engineering (General)
TA1-2040
spellingShingle Centrifugal compressor
Linear stability
Stall curve
Engineering (General). Civil engineering (General)
TA1-2040
S. Guadagni
M. Giachi
L. Fusi
A. Farina
Flow stability in a wide vaneless diffuser
description This work is concerned with the theoretical aspects of flow stability in a two dimensional vaneless diffuser. Specifically, the appearance of self-excited oscillations, also referred to as rotating stall, is investigated considering a two-dimensional inviscid flow in an annulus. We consider a linear perturbation method, taking as basic flow the steady potential velocity field whose radial and tangential components are inversely proportional to the radial coordinate. We show that such flow may become unstable to small two-dimensional perturbations provided that the ratio between the inlet tangential velocity and the radial one is sufficiently large and a certain amount of vorticity is injected in the flow field. Such an instability is purely kinematical, i.e. it does not involve any boundary layer effects, contrary to the classical hypothesis which ascribes the instability to a peculiar boundary layers interaction.
format article
author S. Guadagni
M. Giachi
L. Fusi
A. Farina
author_facet S. Guadagni
M. Giachi
L. Fusi
A. Farina
author_sort S. Guadagni
title Flow stability in a wide vaneless diffuser
title_short Flow stability in a wide vaneless diffuser
title_full Flow stability in a wide vaneless diffuser
title_fullStr Flow stability in a wide vaneless diffuser
title_full_unstemmed Flow stability in a wide vaneless diffuser
title_sort flow stability in a wide vaneless diffuser
publisher Elsevier
publishDate 2020
url https://doaj.org/article/1a6049183ba94b9cb1635007bcf8cc51
work_keys_str_mv AT sguadagni flowstabilityinawidevanelessdiffuser
AT mgiachi flowstabilityinawidevanelessdiffuser
AT lfusi flowstabilityinawidevanelessdiffuser
AT afarina flowstabilityinawidevanelessdiffuser
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