1 / 7

Mathematical modeling of convection plume over an infinite-length porous source

Kyiv, May 4 -- 15, 2004. NATO Advanced Study Institute. A . I . Denisenko ( Zaporizhzhya National Technical University, Zaporizhzhya, Ukraine ) Ye.A. Gayev ( Institute of Hydromechanics of NASU, Kyiv, Ukraine ). Mathematical modeling of convection plume over an infinite-length porous source

jaafar
Download Presentation

Mathematical modeling of convection plume over an infinite-length porous source

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Kyiv, May 4 -- 15, 2004 NATO Advanced Study Institute A.I. Denisenko(Zaporizhzhya National Technical University, Zaporizhzhya, Ukraine)Ye.A. Gayev(Institute of Hydromechanics of NASU, Kyiv, Ukraine) Mathematical modeling of convection plume over an infinite-length porous source of heat and moisture

  2. Introduction

  3. Spraying Cooling Systemof Zaporizhzhya' Nuclear Power Plant

  4. Conclusion

  5. References • 1. Schiller L. • 2. Schlichting G. • 3. Gayev Ye.A. Models of easily penetrable roughness for Nature and Engineering., Kiev, 2004. (to be published in Russian with extended abstract in English) • 4. Finnigan J.J., Brunet Y. Turbulent airflow in forests on flat and hilly terrain. In: Wind and Trees (Edited by M.P.Coutts and J.Grace). Cambridge University Press, 1995, pp. 3 -- 40. • 5. Britter R.E., Hanna S.R. Flow and Dispersion in Urban Areas. – Annual Review of Fluid Mechanics, 35, 2003, pp. 469 – 496. • 6. Naot D., Nezu I., Nakagawa H. Hydrodynamic bahaviour of partly vegetated open channels. // J. of Hydraulic Engineering, pp. 625 -- 633, 1996. • 7. Roach P.J. Computational Fluid Dynamics. Hermosa Publishers, Albuquerque, 1976 • 10. Shikhaliev S.Z. On the Efficiency of Solving of Initial-Boundary Value Problems for Parabolic Equations by Algorithm of Polynomial Acceleration. In: 4th Intern. Conf. on Inform. System, Anal. and Synth., Vol. 2, 1998. Orlando, USA, pp. 386 - 390.

More Related