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A simple method for non-linear analysis of steel fiber reinforced concrete

机译:钢纤维混凝土非线性分析的一种简便方法

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摘要

This paper proposes a physical non-linear formulation to deal with steel fiber reinforced concrete by the finite element method. The proposed formulation allows the consideration of short or long fibers placed arbitrarily inside a continuum domain (matrix). The most important feature of the formulation is that no additional degree of freedom is introduced in the pre-existent finite element numerical system to consider any distribution or quantity of fiber inclusions. In other words, the size of the system of equations used to solve a non-reinforced medium is the same as the one used to solve the reinforced counterpart. Another important characteristic of the formulation is the reduced work required by the user to introduce reinforcements, avoiding ""rebar"" elements, node by node geometrical definitions or even complex mesh generation. Bounded connection between long fibers and continuum is considered, for short fibers a simplified approach is proposed to consider splitting. Non-associative plasticity is adopted for the continuum and one dimensional plasticity is adopted to model fibers. Examples are presented in order to show the capabilities of the formulation.
机译:提出了一种用有限元方法处理钢纤维增强混凝土的物理非线性公式。提出的配方允许考虑在连续区域(矩阵)中任意放置的短纤维或长纤维。该配方的最重要特征是,在考虑到纤维夹杂物的任何分布或数量时,在现有的有限元数值系统中没有引入任何额外的自由度。换句话说,用于求解非增强介质的方程组的大小与用于求解增强对应物的方程组的大小相同。配方的另一个重要特征是减少了用户引入加强筋所需的工作,避免了逐个节点的几何定义,甚至避免了复杂的网格生成,从而避免了““钢筋””元素。考虑到长纤维和连续体之间的有界连接,对于短纤维,提出了一种简化的方法来考虑分裂。连续体采用非缔合可塑性,纤维建模采用一维可塑性。给出实施例以显示制剂的能力。

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