PARTICLE SIMULATION OF THE PLUME DIFFUSION FIELD AROUND A CIRCULAR CYLINDER

T. Uchiyama, H. Yagami, and M. Sugiyama

References

  1. [1] J.C.R. Hunt & P.J. Mulhearn, Turbulent dispersion fromsources near two-dimensional obstacles, Journal of Fluid Me-chanics, 61, 1973, 245–274.
  2. [2] J.S. Puttock & J.C.R. Hunt, Turbulent diffusion from sourcesnear obstacles with separated wakes, Part I. An eddy diffusivitymodel, Atmospheric Environment, 13, 1979, 1–13.
  3. [3] J.S. Puttock, Turbulent diffusion from sources near obstacleswith separated wakes, Part II. Concentration measurementsnear a circular cylinder in uniform flow, Atmospheric Environ-ment, 13, 1979, 15–22.
  4. [4] H. Tsunoda et al., The effect of a circular cylinder on thediffusion of matter by a plume, Journal of Fluid Mechanics,246, 1993, 419–442.
  5. [5] Y. Sakai et al., Stochastic characteristics of a point-sourceplume diffusion around a sphere, JSME International Journal,B, 37, 1994, 47–55.
  6. [6] R.W. Hockney & J.W. Eastwood, Computer simulation usingparticles (New York: McGraw-Hill, 1981).
  7. [7] G.-H. Cottet & P.D. Koumoutsakos, Vortex methods (Cam-bridge: Cambridge University Press, 2000).
  8. [8] T. Uchiyama & M. Naruse, A numerical method for gas-solidtwo-phase free turbulent flow using a vortex method, PowderTechnology, 119, 2001, 206–214.
  9. [9] T. Uchiyama & M. Naruse, Numerical simulation of gas-particletwo-phase mixing layer by vortex method, Powder Technology,125, 2002, 111–121.
  10. [10] T. Uchiyama & M. Naruse, Vortex simulation of slit nozzlegas-particle two-phase jet, Powder Technology, 131, 2003,156–165.
  11. [11] T. Uchiyama & H. Yagami, Numerical analysis of gas-particletwo-phase wake flow by vortex method, Powder Technology,149, 2005, 112–120.
  12. [12] T. Uchiyama & A. Fukase, Three-dimensional vortex methodfor gas-particle two-phase compound round jet, Transactionsof a ASME, Journal of the Fluid Engineering, 127, 2005,32–40.
  13. [13] T. Uchiyama & T. Degawa, Numerical simulation for gas-liquidtwo-phase free turbulent flow based on vortex in cell method,JSME Int. J., Ser. B, 49(4), 2006, pp. 1008–1015.
  14. [14] Y. Ogami et al., Accuracy and stability of a deterministic par-ticle method for diffusion equation, Trans. JSME, B, 57(544),1991, 4092–4099 (in Japanese).
  15. [15] K. Kamemoto & T. Miyasaka, Development of a vortex and heatelements method and its application to analysis of unsteadyheat transfer around a circular cylinder in a uniform flow, inK. Kamemoto & M. Tsutahara (Eds), VORTEX METHODS,World Scientific, 2000, pp. 135–144.
  16. [16] T. Uchiyama & T. Okita, Numerical prediction of plumediffusion field around a circular cylinder by particle method,Advances in Environmental Research, 7, 2003, 573–581.
  17. [17] A. Leonard, Vortex methods for flow simulation, Journal ofComputational Physics, 37, 1980, 289–335.
  18. [18] A. Ota & K. Kamemoto, A study on improvement of applica-bility of a vortex method in engineering, Transactions of theJSME, B, 70(698), 2004, 2491–2498 (in Japanese).
  19. [19] H. Schlichting, Boundary layer theory (New York: McGraw-Hill, 1979).

Important Links:

Go Back