• DocumentCode
    2659968
  • Title

    Notice of Retraction
    Boundary integral formula and its application of axisymmetric Stokes flow from orifices in a plane wall

  • Author

    Weihong Peng ; Zhengzhu Dong ; Guohua Cao

  • Author_Institution
    Sch. of Mech. & Electr. Eng., China Univ. of Min. & Technol., Xuzhou, China
  • Volume
    5
  • fYear
    2010
  • fDate
    16-18 April 2010
  • Abstract
    Notice of Retraction

    After careful and considered review of the content of this paper by a duly constituted expert committee, this paper has been found to be in violation of IEEE´s Publication Principles.

    We hereby retract the content of this paper. Reasonable effort should be made to remove all past references to this paper.

    The presenting author of this paper has the option to appeal this decision by contacting TPII@ieee.org.

    The solution of the Stokes equations governing the steady incompressible slow viscous fluid flow from an orifice in a plane wall is analyzed, and a novel technique of the natural boundary element method is used instead of the traditional approaches based on the classical separation of variables technique and Fourier-Bessel expanding method. The boundary integral formulae are deduced by the natural boundary element method, which are the new analytical formulae of velocity and pressure solutions for the Stokes equation in cylindrical coordinate system. Accordingly, Stokes flow problems from orifices in a plane wall with a number of concentric circular ring orifices can be calculated by the above analytical formulae. The results illustrate that the natural boundary element method provides an efficient technique in combination with the traditional approach.
  • Keywords
    Navier-Stokes equations; boundary integral equations; boundary-elements methods; pipe flow; viscosity; Fourier-Bessel expanding method; Stokes equation; axisymmetric Stokes flow; boundary integral formula; concentric circular ring orifice; cylindrical coordinate system; liquid flow analysis; natural boundary element method; steady incompressible slow viscous fluid flow; Boundary element methods; Capacitive sensors; Electronic mail; Finite element methods; Fluid flow; Integral equations; Orifices; Solid modeling; Tensile stress; Viscosity; boundary integral formulae; circular ring orifices; natural boundary element method; stokes equations;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Computer Engineering and Technology (ICCET), 2010 2nd International Conference on
  • Conference_Location
    Chengdu
  • Print_ISBN
    978-1-4244-6347-3
  • Type

    conf

  • DOI
    10.1109/ICCET.2010.5485974
  • Filename
    5485974