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Boundary integral equation supported differential quadrature method to solve problems over general irregular geometries

机译:边界积分方程支持微分求积法求解一般不规则几何上的问题

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摘要

Based on the interpolation technique with the aid of boundary integral equations, a new differential quadrature method has been developed (boundary integral equation supported differential quadrature method, BIE-DQM) to solve boundary value problems over generally irregular geometries. The quadrature rule of the BIE-DQM is that the first and the second derivatives of a function with respect to independent variables are approximated by a weighted linear combination of the function values at all discrete nodal points and the corresponding normal derivatives at all boundary points. Several numerical examples are considered to verify the feasibility and effectiveness of the proposed algorithm.
机译:基于借助边界积分方程的插值技术,开发了一种新的微分求积方法(边界积分方程支持微分求积方法,BIE-DQM)来解决一般不规则几何上的边值问题。 BIE-DQM的正交规则是,函数在独立变量上的一阶和二阶导数是通过所有离散节点上的函数值与所有边界点处的相应法向导数的加权线性组合来近似的。考虑了几个数值示例,以验证所提出算法的可行性和有效性。

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