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Linear temporal instability analysis of a non-Newtonian liquid jet containing cavitation bubbles

机译:含有空化气泡的非牛顿液体射流的线性时间稳定性分析

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摘要

The temporal instability behavior of a non-Newtonian liquid jet in the presence of cavitation bubbles is investigated theoretically. The power law model is selected to describe the viscosity of the non Newtonian jet. The unstable growth rate is obtained by Chebyshev collocation method. Besides, the effects of the compressibility of liquid, the compressibility of gas, the incorporating compressibility of both liquid and gas on the instability of the power law liquid jet are studied in this case. Especially, energy analysis is performed to study the breakup mechanism of the jet. The results show that the liquid compressibility is a unstable factor on the jet instability. However, the gas compressibility is the factor to prevent the jet from breaking. For the axisymmetric disturbance, it is noted that the viscous force always makes the jet being stable by energy analysis. But for the first asymmetric disturbance, there exists a turning point for the effect of viscosity of the liquid on the jet instability at a large wave number. Published by Elsevier Masson SAS.
机译:在理论上研究了非牛顿液体射流的时间不稳定性行为。选择电力法模型以描述非牛顿射流的粘度。 Chebyshev Collocation方法获得不稳定的增长率。此外,在这种情况下,研究了液体压缩性,气体的可压缩性,对液体和气体的压缩性的影响,在这种情况下,研究了电力法液射流的不稳定性。特别地,进行能量分析以研究喷射器的分解机制。结果表明,液体压缩性是射流不稳定性的不稳定因素。然而,气体可压缩性是防止喷射断裂的因素。对于轴对称扰动,应注意,粘性力总是使喷射通过能量分析稳定。但是对于第一个不对称扰动,存在液体粘度对大波数的射流不稳定性的影响的转折点。由Elsevier Masson SA出版。

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