AI Article Synopsis

  • The study investigates how vibration affects the flow field in gas-liquid hydrocyclones, which are devices used for separating different phases in a mixture.
  • Using advanced computational methods, the research creates a fluid-solid coupling model to analyze changes in velocity components and turbulence due to vibration.
  • It finds that increased rotational speed from the screw pump decreases separation efficiency by over 10%, but this effect diminishes as the rotational speed continues to rise, indicating there’s a limit to the impact of vibration on the flow field.

Article Abstract

The complex vibration phenomenon occurs in the downhole environment of the gas-liquid hydrocyclone, which affects the flow field in the hydrocyclone. In order to study the influence of vibration on hydrocyclone separation, the characteristics of the flow field in the downhole gas-liquid hydrocyclone were analyzed and studied under the condition of vibration coupling. Based on Computational Fluid Dynamics (CFD), Computational Solid Mechanics Method (CSM) and fluid-solid coupling method, a fluid-solid coupling mechanical model of a gas-liquid cyclone is established. It is found that under the condition of vibration coupling, the velocity components in the three directions of the hydrocyclone flow field change obviously. The peak values of tangential velocity and axial velocity decrease, and the asymmetry of radial velocity increases. The distribution regularity of vorticity and turbulence intensity in the overflow pipe becomes worse. Among them, the vorticity intensity of the overflow pipe is obviously enhanced, and the higher turbulence intensity near the wall occupies more area distribution range. The gas-liquid separation efficiency of the hydrocyclone will decrease with the increase of the rotational speed of the screw pump, and the degree of reduction can reach more than 10%. However, this effect will decrease with the increase of the rotational speed of the screw pump, so the excitation effect caused by the rotational speed has a maximum limit on the flow field.

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Source
http://www.ncbi.nlm.nih.gov/pmc/articles/PMC11244842PMC
http://journals.plos.org/plosone/article?id=10.1371/journal.pone.0307110PLOS

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