Numerical Calculation of Three Phase Flow (Gas – Solid – Liquid) of Thermal Spray Process

  • Authors

    • Mohd Hafiz Bin Mohd Noh
    • Naoki SAWADA
    • Koichi MORI
    2018-12-09
    https://doi.org/10.14419/ijet.v7i4.36.28147
  • Thermal Spray, Finite Volume Method, Moving Particle Semi-implicit, Flatness of splat, Droplet deformation

  • Abstract

    A new coupling method between the FVM (Finite Volume Method) - solution for compressible gas flows and the MPS (Moving Particle Semi-implicit) - solution for droplet deformation have been developed. This simulation of thermal spray processes covered from the acceleration until droplet substrate solidification. At the temperature of 300K, the trend of flatness result is proportional to Re0.26, which agreed well with the experimental result. The adhesive efficiency and aspect ratio are also improved under FVM + MPS calculation as compared with the calculation of MPS only.

     

     


     

  • References

    1. [1] O.Tomohiro, H.Aki and F.Masahiro, “Flat/solidification behavior of sprayed particles of various metallic materials on a smooth SUS 304 steel substrateâ€, Journal of Japan Inst. Metals, Vol. 59, No. 11, (1995), pp. 1178-1184.

      [2] K.Shinoda, T.Koseki and T.Yoshida, “Influence of Impact Parameters of Zirconia Droplets on Splat Formation and Morphology in Plasma Sprayingâ€, Journal of Applied Physics, Vol. 100-074903, (2006).

      [3] M.Fukumoto, S.Kato and I.Okane, “Effect of Substrate Temperature on Splatting Behavior of Plasma Sprayed Ni Particlesâ€, (In Japanese), Journal Japan Inst. Metals, Vol. 58, No. 10, (1994), pp. 1191-1195.

      [4] T.Yoshida, T.Okada, H.Hamatani and H.Kumaoka, “Integrated Fabrication Process for Solid Oxide Fuel Cells using Novel Plasma Sprayingâ€, Plasma Sources Science and Technology, Vol. 1, No. 3, (1992), pp. 195.

      [5] Y.K.Chae, J. Mostaghimi, and T.Yoshida, “Deformation and Solidification Process of a Super-Cooled Droplet Impacting on the Substrate under Plasma Spraying Conditions, “Science and Technology of Advanced Materials, Vol. 1, (2000), pp. 147-156.

      [6] H.Huang, K.Eguchi and T.Yoshida, “High-Power Hybrid Plasma Spraying of Large Yttria-Stabilized Zirconia Powderâ€, Journal of Thermal Spray Technology, Vol. 15, No. March (2006), pp. 72-82.

      [7] E.F.Toro, “Riemann Solvers and Numerical Methods for Fluid Dynamicsâ€, Springer-Verlag, Berlin, (2009).

      [8] E.Shima and K.Kitamura, “Parameter-Free Simple Low-Dissipation AUSM-Family Scheme for All Speedsâ€, AIAA Journal, Vol. 49, No. 8, (2011), pp. 1693-1709.

      [9] C.W.Shu and S.Osher, “Efficient Implementation of Essentially Non-Oscillatory Shock-Capturing Schemesâ€, Journal of Computational Physics, Vol. 77, No.2, (1988), pp.439-471.

      [10] E.M.Saiki and S.Biringen, “Numerical Simulation of a Cylinder in Uniform Flow: Application of a Virtual Boundary Method,†Journal of Computational Physics, 123-0036, (1996), 450–465.

      [11] S.Koshizuka and Y.Oka, “Moving Particle Semi-Implicit Method for Fragmentation of Incompressible Fluidâ€, Nuclear Science and Engineering, 123-3, (1996), 421-434.

      [12] A.Khayyer and H.Gotoh, “Enhancement of Stability and Accuracy of the Moving Particle Semi-Implicit Methodâ€, Journal of Computational Physics, 230-8, (2011), 3093-3118.

      [13] A.Khayyer and H.Gotoh, “A 3D Higher Order Laplacian Model for Enhancement and Stabilization of Pressure Calculation in 3D MPS-Based Simulationsâ€, Applied Ocean Research, 37-1, (2012), 120-126.

      [14] C.W.Hirt and B.D.Nichols, “Volume of Fluid (VOF) Method for the Dynamics of Free Boundariesâ€, Journal of Computational Physics, 39-1, (1981), 201-225.

      [15] S.Koshizuka, “A Particle Method for Incompressible Viscous Flow with Fluid Fragmentationâ€, Computational Fluid Dynamics Journal, 4, (1995), 29-46.

      [16] J.C.Martin and W.J.Moyce, “Part IV. An Experimental Study of the Collapse of Liquid Columns on a Rigid Horizontal Plane, Philosophical Transaction of the Royal Society of Londonâ€, Series A, Mathematical and Physical Sciences, 244-882, (1952), 312-324.

      [17] H.Gotoh, A.Khayyer and C.Hori, “New Assessment Criterion of Free Surface for Stabilizing Pressure Field in Particle Methodâ€, (In Japanese), Journal of Japan Society of Civil Engineers, Ser. B2 (Coastal Engineering) 65-1 (2009), 21-25.

      [18] J.U.Brackbill, D.B.Kothe and C.Zemach, “A Continuum Method for Modeling Surface Tensionâ€, Journal of Computational Physics, 100 (1992), 335-354.

      [19] E.Ishii and T.Sugii, “Development of Surface Tension Model for Particle Methodâ€, (In Japanese), Transactions of The Japan Society Of Mechanical Engineers Series B, 78-794, (2012), 1710-1725.

      [20] S.Kamnis and S.Gu, “Numerical Modeling of Droplet Impingementâ€, Journal Physics D: Applied Physics, 38, (2005), 3664-3673.

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  • How to Cite

    Hafiz Bin Mohd Noh, M., SAWADA, N., & MORI, K. (2018). Numerical Calculation of Three Phase Flow (Gas – Solid – Liquid) of Thermal Spray Process. International Journal of Engineering & Technology, 7(4.36), 385-388. https://doi.org/10.14419/ijet.v7i4.36.28147

    Received date: 2019-03-03

    Accepted date: 2019-03-03

    Published date: 2018-12-09