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Initial-interval driven biasing of nodal concentration along a fixed curve

机译:节点间隔沿固定曲线的初始间隔驱动偏置

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摘要

Element size transitioning in the construction of spatial meshes for finite element models is often controlled by biasing the concentration of nodes, towards one end or the other, along each of a set of curves in the model. A simple, common and efficient scheme to implement such nodal concentration biasing along a given curve is to require that the nodal spacing δ_i be (sequence) terms b~iδ_0 of a geometric series. Current practice takes the parameter value b, or its equivalent, as an independent input, so that the initial nodal spacing δ must be a computed output. This is the most straightforward approach, but the lack of direct control over the value δ_0 is a significant shortcoming. In an element size transitioning scenario, δ_0 is often a parameter for which the model builder/analyst has independent quantitative information. It may represent the a priori known thickness of a thin bond or weld. for example. A more rational choice for these cases, proposed by this paper, is a scheme for which δ_0 is an independent input parameter instead of b. The parameter b is computed by a convergence-guaranteed algorithm for which the existence of b as single-valued function of its input is proven. Published by Elsevier Science Ltd. All rights reserved.
机译:有限元模型的空间网格构造中的元素尺寸过渡通常是通过沿着模型中的一组曲线中的每条曲线的一端或另一端偏置节点的集中度来控制的。实现沿着给定曲线的这种节点浓度偏置的简单,通用且有效的方案是要求节点间距δ_i为几何序列的(序列)项b〜iδ_0。当前的做法是将参数值b或其等效值作为独立输入,因此初始节点间距δ必须是计算得出的输出。这是最直接的方法,但是缺乏直接控制值δ_0的明显缺点。在元素尺寸转换的情况下,δ_0通常是模型构建者/分析者具有独立定量信息的参数。它可以代表薄粘结或焊缝的先验已知厚度。例如。对于这种情况,本文提出了一个更合理的选择,即δ_0是一个独立的输入参数而不是b的方案。通过收敛保证算法来计算参数b,该算法证明了b作为其输入的单值函数的存在。由Elsevier Science Ltd.出版。保留所有权利。

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