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香港理工大学招2022年春或秋季流体力学博士
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• A PhD scholarship is available at Department of Aeronautical and Aviation Engineering, Hong Kong Polytechnic University, Hong Kong, PRC in the area of Experimental and Computational Fluid Dynamic Studies in Starting jets and plumes. Please contact Prof. Simon C. M. Yu (simon.c.yu@polyU.edu.hk) • or Dr. Guo with Wechat: happyday, email: bsguohf@polyu.edu.hk Some papers from Prof Yu's research team are shown below 1. J.J. Ai, S.C.M. Yu, A.W.K. Law and L.P. Chua, (2005), Vortex dynamics in starting square water jets, Physics of Fluids, Vol. 17, Article 014106. 2. J. J. Ai, A.W.K. Law and S. C. M. Yu (2006), On Boussinesq and Non-Boussinesq starting forced plumes, Journal of Fluid Mechanics Vol. 558, pp. 357 -386. 3. S. C. M. Yu, J. J. Ai and A. W. K. Law (2007) Vortex formation process in gravity-driven starting jets, Experiments in Fluids, Vol. 42, No. 5, pp. 783-797. 4. S. C. M. Yu, J. J. Ai, L. Gao and A.W. K. Law (2008), Vortex Formation Process of a Starting Square Jet, AIAAJ, Vol. 46, No. 1, 223-240. 5. L, Gao, S. C. M. Yu, J. J. Ai and A. W. K. Law (2008), Energy and Circulation for starting jets, Physics of Fluids, Vol. 20, Issue 9. 6. L. Gao and S. C. M. Yu (2010) A modified slug model for vortex ring formation process, Journal of Fluid Mechanics Vol. 656, pp. 205-222. 7. L. Gao and S.C.M. Yu (2012) Development of Shear Layer behind the Leading Vortex Ring in a Staring Jet, Journal of Fluid Mechanics, Vol. 700, pp.382-405. 8. L. Gao and S. C. M. Yu (2016) The formation of leading vortex pair in two dimensional starting jets, AIAA Journal Vol. 54, No. 4 (2016), pp. 1364-1369. 9. L. Gao and S. C. M. Yu (2016) Vortex ring formation in starting forced plumes with negative and positive buoyancy. Physics of Fluids 28, 113601-1. 10. L. Gao, HF Guo, and S. C. M. Yu (2020) A general definition of formation time for starting jets and forced plumes at low Richardson number, Journal of Fluid Mechanics. 886, A6 11. HF, Guo, L. Gao, and S. C. M. Yu. (2020) Vortex formation in starting buoyant jets at moderate Richardson numbers. Physics of Fluids s 32(11), 117107 |
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