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An easy treatment of hanging nodes in hp-finite elements

机译:hp有限元中的悬挂节点的简单处理

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We present an easy treatment of (multi-level) hanging nodes in hp-finite elements in two dimensions. Its simplicity is due to the fact that the connectivity matrices can directly be computed in a row-wise fashion. This is achieved by treating a global degree of freedom as a local degree of freedom on each element in an appropriate union of elements. This forms a type of support which is larger than the one used in the conventional approach and generalizes the recently presented multi-level hp-method. Our method requires the global degrees of freedom to be derived from tensor-product shape functions. It supports refinements of general quadrilaterals and curvilinear elements since refinements are performed on the reference element. While the method can be applied most efficiently if the subdivision leads to a paraxial subset of the reference element, also non-paraxial refinements are supported.
机译:我们提出了二维有限的hp有限元中的(多级)悬挂节点的简单处理。它的简单性是由于可以直接按行计算连接矩阵这一事实。这可以通过将全局自由度视为适当元素组合中每个元素上的局部自由度来实现。这形成了一种类型的支持,该支持比常规方法中使用的支持更大,并且概括了最近提出的多层次hp方法。我们的方法要求从张量积形状函数中得出全局自由度。它支持对常规四边形和曲线元素的细化,因为对参考元素进行了细化。虽然如果细分导致参考元素的近轴子集可以最有效地应用该方法,则还支持非近轴细化。

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