Contact position controlling for two-dimensional motion bodies by the boundary element method

Junping Pu, Yuanfeng Wang

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    Cite this article as:

    Junping Pu, and Yuanfeng Wang, Contact position controlling for two-dimensional motion bodies by the boundary element method, J. Univ. Sci. Technol. Beijing , 9(2002), No. 2, pp.138-144.
    Junping Pu, and Yuanfeng Wang, Contact position controlling for two-dimensional motion bodies by the boundary element method, J. Univ. Sci. Technol. Beijing , 9(2002), No. 2, pp.138-144.
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    Materials

    Contact position controlling for two-dimensional motion bodies by the boundary element method

    基金项目: 

    This work was financially supported by the National Nature Science Foundation of China(No.19902001), the National Excellent Youth Teacher Foundation of China (RJS2001-39) and NJTU Foundation of China (PD-150).

    An algorithm is presented for controlling two-dimensional motion contact bodies with conforming discretization. Since a kind of special boundary element is utilized in the algorithm, the displacement compatibility and traction equilibrium conditions at nodes can be satisfied simultaneously in arbitrary locations of the contact interface. In addition, a method is also proposed in which the contact boundary location can be moved flexibly on the possible contact boundary. This method is effective to deal with moving and rolling contact problems on a possible larger moving or rolling contact region. Numerical examples show effectiveness of the presented scheme.

     

    Materials

    Contact position controlling for two-dimensional motion bodies by the boundary element method

    Author Affilications
    • Funds: 

      This work was financially supported by the National Nature Science Foundation of China(No.19902001), the National Excellent Youth Teacher Foundation of China (RJS2001-39) and NJTU Foundation of China (PD-150).

    • Received: 13 May 2001;
    An algorithm is presented for controlling two-dimensional motion contact bodies with conforming discretization. Since a kind of special boundary element is utilized in the algorithm, the displacement compatibility and traction equilibrium conditions at nodes can be satisfied simultaneously in arbitrary locations of the contact interface. In addition, a method is also proposed in which the contact boundary location can be moved flexibly on the possible contact boundary. This method is effective to deal with moving and rolling contact problems on a possible larger moving or rolling contact region. Numerical examples show effectiveness of the presented scheme.

     

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