首页> 外文会议>American Society for Composites technical conference >Stress Analysis of Thick Composite Laminates Using a Higher-Order Shear and Normal Deformable Plate Theory (HOSNDPT) and a Meshless MLPG Method with Radial Basis Functions
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Stress Analysis of Thick Composite Laminates Using a Higher-Order Shear and Normal Deformable Plate Theory (HOSNDPT) and a Meshless MLPG Method with Radial Basis Functions

机译:使用高阶剪切和法向可变形板理论(HOSNDPT)和具有径向基函数的无网格MLPG方法对厚复合材料层板进行应力分析

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The Meshless Local Petrov-Galerkin (MLPG) method with Radial BasisFunctions (RBFs), and the Higher Order Shear and Normal Deformable Plate Theory(HOSNDPT) are used to analyze static infinitesimal deformations of thick laminatedcomposite elastic plates under different boundary conditions. Two types of RBFs,namely, Multiquadrics (MQ) and Thin Plate Splines (TPS), are employed forconstructing trial functions while a fourth order spline function is used as the testfunction. Computed results for different lamination schemes are found to match wellwith those obtained by other researchers. A benefit of using RBFs over thosegenerated by the moving least squares approximation is that no special treatment isneeded to impose essential boundary conditions, which substantially reduces thecomputational cost. Furthermore, the MLPG method does not require nodalconnectivity which reduces the time required to prepare the input data.
机译:径向基的无网格局部Petrov-Galerkin(MLPG)方法 函数(RBF),高阶剪切和法向可变形板理论 (HOSNDPT)用于分析厚层压板的静态微小变形 复合弹性板在不同边界条件下的作用。两种RBF, 即使用多二次方(MQ)和薄板样条线(TPS) 使用四阶样条函数作为测试时构造试验函数 功能。发现不同层压方案的计算结果非常匹配 与其他研究人员获得的结果。与那些相比,使用RBF的好处 移动最小二乘近似产生的是没有特殊处理 施加基本边界条件所需的时间,从而大大减少了 计算成本。此外,MLPG方法不需要节点 连接性减少了准备输入数据所需的时间。

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