首页> 外文期刊>Numerical Heat Transfer, Part B. Fundamentals: An International Journal of Computation and Methodology >LOCAL DIFFERENTIAL QUADRATURE METHOD FOR 2-D FLOW AND FORCED-CONVECTION PROBLEMS IN IRREGULAR DOMAINS
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LOCAL DIFFERENTIAL QUADRATURE METHOD FOR 2-D FLOW AND FORCED-CONVECTION PROBLEMS IN IRREGULAR DOMAINS

机译:非规则域二维流动和强迫对流问题的局部微分求积方法

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摘要

The local differential quadrature (LDQ) method is developed from the differential quadrature (DQ) method. Two main disadvantages of the conventional DQ method are the restriction on dealing with the irregular boundaries and the ill-conditioned matrix. By employing the concept of localization and the boundary approximation, the above drawbacks can be overcome. To verify the capability of solving the flow and heat transfer problems of the proposed LDQ method, cavity flow and forced-convection problems are selected. The numerical experiments demonstrate that the present LDQ method possesses convincing precision and good capability for dealing with irregular-domain problems.
机译:本地差分正交(LDQ)方法是从差分正交(DQ)方法发展而来的。传统DQ方法的两个主要缺点是处理不规则边界和病态矩阵的限制。通过采用局部化和边界近似的概念,可以克服上述缺点。为了验证解决所提出的LDQ方法的流动和传热问题的能力,选择了空腔流动和强制对流问题。数值实验表明,该方法具有令人信服的精度和良好的处理不规则域问题的能力。

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