• DocumentCode
    392872
  • Title

    Finite volume ocean circulation model

  • Author

    Chu, Peter C. ; Fan, Chenwu

  • Author_Institution
    Dept. of Oceanogr., Naval Postgraduate Sch., Monterey, CA, USA
  • Volume
    3
  • fYear
    2002
  • fDate
    29-31 Oct. 2002
  • Firstpage
    1455
  • Abstract
    A three dimensional finite volume ocean circulation model with a free surface is presented. The basic equations are transformed from differential into integral forms using the hydrostatic and anelastic approximations. The integral equations are solved for finite volumes (rather than grid points) with the flux conservation easily enforced even on arbitrarily meshes. Moreover, this model can easily incorporate the upwind scheme to increase the computational stability and the high-order combine compact schemes to enhance the accuracy. For abrupt topography, a crystal grid discretization is designed to reduce computational errors such that the four lateral boundaries of each finite volume are perpendicular to x and y axes, and the two vertical boundaries are not purely horizontal. This grid system reveals a superior feature than z- and sigma coordinate systems. The accuracy of this model was tested by the standard seamount test case.
  • Keywords
    differential equations; finite volume methods; integral equations; oceanographic techniques; topography (Earth); 3D model; abrupt topography; anelastic approximation; basic equation transformation; coordinate systems; crystal grid discretization; differential form; finite volume ocean circulation model; flux conservation; free surface; grid system; high-order combine compact schemes; hydrostatic approximation; integral form; lateral boundary; seamount test case; upwind scheme; vertical boundary; Difference equations; Finite difference methods; Finite element methods; Finite volume methods; Integral equations; Oceans; Partial differential equations; Surfaces; Testing; Transforms;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    OCEANS '02 MTS/IEEE
  • Print_ISBN
    0-7803-7534-3
  • Type

    conf

  • DOI
    10.1109/OCEANS.2002.1191852
  • Filename
    1191852