• Title of article

    Regional connectivity in modified finite point method

  • Author/Authors

    Chen، نويسنده , , Boe Shiun and Tsay، نويسنده , , Ting-Kuei and Chiang، نويسنده , , Kuo-Cheng and Yang، نويسنده , , Chun-Wen، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2014
  • Pages
    11
  • From page
    21
  • To page
    31
  • Abstract
    In this paper, a concept of regional connectivity has been integrated into the modified finite point method (MFPM) [33] to solve problems with different physical behaviors in adjacent regions. This approach has been employed to improve accuracy in its applications to harbor resonance of the MFPM, which has searched adjacent nodes by relative distance for local collocation. By identifying regional connectivity, only closer nodes within regions of the same regional connectivity with respect to a base point can be included for correct local collocation. In coastal engineering, phenomenon of resonance of harbors with breakwaters is a crucial consideration in harbor planning and design. Numerical computations of harbor resonance induced by monochromatic water-waves are used to verify the MFPM numerical model integrated with regional connectivity approach. The whole computational domain is divided into several subdomains, based on different physical behaviors. After numbering of each subdomain, regional connectivity is provided to exclude searching the nearest nodes from inappropriate subdomains for local collocation. s of different physical geometries, with and without breakwaters have been examined when analytical solutions [18] are available. Very good agreement between numerical results and analytical solutions has demonstrated that the concept of regional connectivity has improved the performance of MFPM. Application of this regional connectivity concept will be needed in similar problems, such as a crack in a thin plate, and a cutoff of groundwater seepage.
  • Keywords
    Regional connectivity , Harbor resonance , Mesh-less method , Modified finite point method , Local polynomial approximation , Amplification factor , Mild-slope equation
  • Journal title
    Engineering Analysis with Boundary Elements
  • Serial Year
    2014
  • Journal title
    Engineering Analysis with Boundary Elements
  • Record number

    1446932