Vortex ring with swirl: A numerical study

2010 ◽  
Vol 22 (9) ◽  
pp. 097101 ◽  
Author(s):  
M. Cheng ◽  
J. Lou ◽  
T. T. Lim
Keyword(s):  
Fluids ◽  
2021 ◽  
Vol 6 (2) ◽  
pp. 70
Author(s):  
Xudong An ◽  
Lin Jiang ◽  
Fatemeh Hassanipour

In many industrial applications, a permeable mesh (porous screen) is used to control the unsteady (most commonly vortex) flows. Vortex flows are known to display intriguing behavior while propagating through porous screens. This numerical study aims to investigate the effects of physical properties such as porosity, Reynolds number, inlet flow dimension, and distance to the screen on the flow behavior. The simulation model includes a piston-cylinder vortex ring generator and a permeable mesh constructed by evenly arranged rods. Two methods of user-defined function and moving mesh have been applied to model the vortex ring generation. The results show the formation, evolution, and characteristics of the vortical rings under various conditions. The results for vorticity contours and the kinetic energy dissipation indicate that the physical properties alter the flow behavior in various ways while propagating through the porous screens. The numerical model, cross-validated with the experimental results, provides a better understanding of the fluid–solid interactions of vortex flows and porous screens.


2014 ◽  
Vol 26 (10) ◽  
pp. 103602 ◽  
Author(s):  
M. Cheng ◽  
J. Lou ◽  
T. T. Lim

2016 ◽  
Vol 9 (7) ◽  
pp. 2299-2309
Author(s):  
Heng Ren ◽  
G. X. Zhang ◽  
H. S. Guan ◽  
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...  

Mechanika ◽  
2020 ◽  
Vol 26 (5) ◽  
pp. 407-415
Author(s):  
Mohammed Ilies ARAB ◽  
Mohamed BOUZIT ◽  
Houari AMEUR ◽  
Youcef KAMLA

It is Well know  that there is a strong correlation between artery wall diseases and the flow structure disturbance. Aneurysms are enlargements situated at different but specifics parts of the vascular system; it is a silent diseas that evolves in time. The thoracic aortic aneurysms  (T. A. A) remains relatively unstudied and therefore the present study aimis is to clarify the effects of the  (T . A. A) evolution and the geometrical variations on both hydrodynamic instabilities inside the aortic bulge especially the vortex ring phenomenon and the secondary motion (Dean and lyne vortices) downsream the aneurysms.  Two different cases of asymmetric enlargements in the ascending part of the aortic are studied for both newtonien and the shear-thinning model to mimic the blood rheology inside the aneurysms bulge in order to investigate both parameters impact on the vortex ring behavior. Results schowed that the blood rheoligy effects the propagation velocity while the aneurysms size influences the vortex ring rupture,  the motion of the ring interaction with an inclined wall phenomenon. Results also showed that vortex ring disturbs the boundary layer and therefore the secondary motion in the rest of the aorta.


2007 ◽  
Vol 575 ◽  
pp. 121-148 ◽  
Author(s):  
MARK C. THOMPSON ◽  
THOMAS LEWEKE ◽  
KERRY HOURIGAN

For moderate Reynolds numbers, a sphere colliding with a wall in the normal direction will lead to a trailing recirculating wake, threading over the sphere after impact and developing into a complex vortex-ring system as it interacts with vorticity generated at the wall. The primary vortex ring, consisting of the vorticity from the wake of the sphere prior to impact, persists and convects, relatively slowly, outwards away from the sphere owing to the motion induced from its image. The outward motion is arrested only a short distance from the axis because of the strong interaction with the secondary vorticity. In this paper, the structure and evolution of this combined vortex system, consisting of a strong compact primary vortex ring surrounded by and interacting with the secondary vorticity, is quantified through a combined experimental and numerical study. The Reynolds-number range investigated is (100 < Re < 2000). At Reynolds numbers higher than about 1000, a non-axisymmetric instability develops, leading to rapid distortion of the ring system. The growth of the instability does not continue indefinitely, because of the dissipative nature of the flow system; it appears to reach a peak when the wake vorticity first forms a clean primary vortex ring. A comparison of the wavelength, growth rate and perturbation fields predicted from both linear stability theory and direct simulations, together with theoretical predictions, indicates that the dominant physical mechanism for the observed non-axisymmetric instability is centrifugal in nature. The maximum growth occurs at the edge of the primary vortex core, where the vorticity changes sign. Notably, this is a physical mechanism different from that proposed previously to explain the development of the three-dimensional flow of an isolated vortex ring striking a wall.


1994 ◽  
Vol 276 ◽  
pp. 139-161 ◽  
Author(s):  
Monika Nitsche ◽  
Robert Krasny

An axisymmetric vortex-sheet model is applied to simulate an experiment of Didden (1979) in which a moving piston forces fluid from a circular tube, leading to the formation of a vortex ring. Comparison between simulation and experiment indicates that the model captures the basic features of the ring formation process. The computed results support the experimental finding that the ring trajectory and the circulation shedding rate do not behave as predicted by similarity theory for starting flow past a sharp edge. The factors responsible for the discrepancy between theory and observation are discussed.


2014 ◽  
Vol 8 (17) ◽  
pp. 1863-1869
Author(s):  
Heng Ren ◽  
Genxuan Zhang ◽  
Hongshan Guan ◽  
Xianfeng Zhang ◽  
Wanjun Liu

2019 ◽  
Vol 26 (6) ◽  
pp. 821-836
Author(s):  
M. Yu. Hrebtov ◽  
M. S. Bobrov ◽  
D. B. Zhakebaev ◽  
K. K. Karzhaubaev

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