Abstract

In this paper, an improved lattice Boltzmann Shan‒Chen model coupled with Carnahan-Starling equation of state (C-S EOS) and the exact differential method (EDM) force scheme is used to simulate the cavitation bubble collapse in the near-wall region. First, the collapse of a single cavitation bubble in the near-wall region was simulated; the results were in good agreement with the physical experiment and the stability of the model was verified. Then the simulated model was used to simulate the collapse of two cavitation bubbles in the near-wall region. The main connection between the two cavitation bubble centre lines and the wall surface had a 45° angle and parallel and the evolution law of cavitation bubbles in the near-wall region is obtained. Finally, the effects of a single cavitation bubble and double cavitation bubble on the wall surface in the near-wall region are compared, which can be used to study the method to reduce the influence of cavitation on solid materials in practical engineering. The cavitation bubble collapse process under a two-dimensional pressure field is visualized, and the flow field is used to describe the morphological changes of cavitation bubble collapse in the near-wall region. The improved lattice Boltzmann Method (LBM) Shan‒Chen model has many advantages in simulating cavitation problems, and will provide a reference for further simulations.

Highlights

  • When a liquid is heated at a constant temperature or depressurized by static or dynamic methods at a constant temperature, steam bubbles or vapour-filled cavitation bubbles appear and develop over time

  • Cavitating water in a low-pressure zone involves a large amount of vapour forming a two-phase flow, and when the water flows through a region with a higher pressure downstream, the cavitation bubbles collapse under the effect of the pressure or temperature

  • The Boltzmann equation is discretized in the velocity space, and the term in accordance with the left bubble (LB) equation is derived by the exact differential method (EDM)

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Summary

Introduction

When a liquid is heated at a constant temperature or depressurized by static or dynamic methods at a constant temperature, steam bubbles or vapour-filled cavitation bubbles appear and develop over time. The collapsemethod evolution of a singlederive cavitation bubbleforce is obtained, is consistent equilibrium extrapolation format and pressure boundary are used to simulate the collapse of a bubble the physical experiment On this basis, the collapse evolution law of two cavitation bubbles in the in the near-wall region. The collapse evolution law of a single cavitation bubble is obtained, near-wall region is studied, and the collapse evolution law and flow field changes of two cavitation which is consistent with the physical experiment. On this basis, the collapse evolution law of two bubblescavitation at different pressures are obtained. Bubbles in the near-wall region is studied, and the collapse evolution law and flow field changes of two cavitation bubbles at different pressures are obtained

Basic Principle of the LBM
Physical
Simulation Content and Parameter Initialization Settings
Study of the Evolution of a Single Cavitation Bubble
Study of the Evolution of a Double Cavitation Bubble
Case 1
Maximum
Findings
Conclusions
Full Text
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