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Study of the phase-change coefficients of the cavitation model in cavitation flow fields generated from cone cavitator

Study of the phase-change coefficients of the cavitation model in cavitation flow fields generated from cone cavitator
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摘要 The influence of phase-change coefficients variations in the Singhal cavitation model on the calculation results has been numerically studied. By comparing the numerical results and experimental data, the relationship between the coefficients and cavitation numbers is obtained. The calculation results of 2d axisymmetrical cylinder with 45-degree cone cavitator show that under different cavitation numbers, there are three typical kind of cavities, which are respectively main cavity, secondary cavity and rear cavity. The coefficients variations have a great influence respectively on the three type cavities in shape, collapse position, collapse strength, etc, and different cavitation numbers are corresponding to different phase-change coefficients. The cavitation flow field can be divided into three typical zones according to the cavitation number: weak-cavitation zone, secondary-cavitation zone and supercavitation zone. For 45-degree cone cavitator cylinder, the evaporation coefficients will firstly decrease and then increase with the decrease of cavitation numbers in secondary-cavitation zone, while the condensation coefficients keep relatively lower and almost unchanged. In weak-cavitation zone, there only exists the smaller main cavity attached to the model head or there is no obvious cavity. In supercavitation zone, the secondary cavity attached to the model will fall off and merge into the new rear cavity. The influence of phase-change coefficients variations in the Singhal cavitation model on the calculation results has been numerically studied. By comparing the numerical results and experimental data, the relationship between the coefficients and cavitation numbers is obtained. The calculation results of 2d axisymmetrical cylinder with 45-degree cone cavitator show that under different cavitation numbers, there are three typical kind of cavities, which are respectively main cavity, secondary cavity and rear cavity. The coefficients variations have a great influence respectively on the three type cavities in shape, collapse position, collapse strength, etc, and different cavitation numbers are corresponding to different phase-change coefficients. The cavitation flow field can be divided into three typical zones according to the cavitation number: weak-cavitation zone, secondary-cavitation zone and supercavitation zone. For 45-degree cone cavitator cylinder, the evaporation coefficients will firstly decrease and then increase with the decrease of cavitation numbers in secondary-cavitation zone, while the condensation coefficients keep relatively lower and almost unchanged. In weak-cavitation zone, there only exists the smaller main cavity attached to the model head or there is no obvious cavity. In supercavitation zone, the secondary cavity attached to the model will fall off and merge into the new rear cavity.
出处 《Journal of Harbin Institute of Technology(New Series)》 EI CAS 2012年第4期1-8,共8页 哈尔滨工业大学学报(英文版)
基金 Sponsored by the National Natural Science Foundation of China(Grant No.51149003) the Fundamental Research Funds for the Central Universities(Grant No.HIT.NSRIF.2013033)
关键词 Cavitation model PHASE-CHANGE evaporation coefficients condensation coefficients secondary cavitation Cavitation model phase-change evaporation coefficients condensation coefficients secondary cavitation
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  • 1罗金玲,何海波.潜射导弹的空化特性研究[J].战术导弹技术,2004(3):14-17. 被引量:15
  • 2王海斌,张嘉钟,魏英杰,于开平,贾力平.空泡形态与典型空化器参数关系的研究——小空泡数下的发展空泡形态[J].水动力学研究与进展(A辑),2005,20(2):251-257. 被引量:20
  • 3Kubota A, Kato H, Yamaguchi H. A new modeling of cavitating flows: A numerical study of unsteady cavitation on a hydrofoil section[J]. Journal of Fluid Mechanics,1992,240:59-96.
  • 4Singhal A K, Li H, Athavale M M, Jiang Y. Mathematical basis and validation of the full cavitation model[C]//ASME Paper FEDSM2001-18015,Proc.of 2001 ASME Fluids Engineering Division Summer Meeting.New Orleans,Louisiana,2001.
  • 5Kunz R F, Lindau J W, Billet M L, Stinebring D. Multiphase CFD modeling of developed and supercavitating flows[R].RTO-EN-010,No.13,RTO (The Research and Technology Organization of NATO) AVT Lecture Series on "Supercavitating Flows",Brussels,Belgium,2001.
  • 6王志,陈九锡.回转体轴对称空泡绕流现象的数值模拟[C]//第十二届全国计算流体力学会议论文集.2004.741-745.
  • 7Hosangadi A, Ahuja V, Arunajatesan S. A generalized compressible cavitation model[C]//CAV2001: Session B4.003, 4th International Symposium on Cavitation. California, USA,2001.
  • 8Rouse H, McNown J S. Cavitation and pressure distribution, head forms at zero angle of yaw, studies in engineering[J].Bulletin 32, State University of Iowa,1948.
  • 9Savchenko Yu N. Investigation of high-speed supercavitating underwater motion of bodiesC[C]//Proceedings of NATOAGARD. Ukraine: NAS-IHM, 1997, 20: 1-12.
  • 10DUMONT N. et al.Numerical simulation of cavitating flows in diesel injectors by a homogeneous equilibrium modeling approach[].th International Symposium on Cavitation.2001

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