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Model reduction method for composites structures with elastomeric matrix

机译:弹性矩阵复合材料结构模型还原方法

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The paper present a model reduction method, to find the equilibrium state of geometrically complex structures which have invariant properties in a direction. Based on finite-elements formulation, it consists in the projection of the unknown fields on a polynomial basis in order to reduce the dimension of the problem and the model size. Two types of finite-elements are proposed for the case of nearly-incompressible hyperelastic materials, the first one for plane-strain problem and the second for prismatic structures. Comparisons with classical finite element are provided to show the reliability of these methods for the determination of global and local behavior.
机译:本文提出了一种模型还原方法,找到几何复杂结构的平衡状态,其在方向上具有不变性的结构。基于有限元配方,它包括在多项式基础上投影未知领域,以减少问题的尺寸和模型尺寸。提出了两种类型的有限元件,用于近乎不可压缩的超弹性材料,第一个用于平面 - 应变问题,第二种用于棱柱结构的第二种。提供了具有经典有限元的比较以显示这些方法的可靠性来确定全局和局部行为。

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