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Geometric misfitting in trusses and frames: an interval-based approach

机译:桁架和框架中的几何失配:基于间隔的方法

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In this work, the issue of predicting structural behaviour in the presence of geometric uncertainty arising out of fabrication errors and/or thermal changes in trusses and frames is addressed. Geometric uncertainty is expressed as deviations of actual dimensions of system components from their corresponding nominal dimensions (misfitting) and is expressed in interval form. Such geometric uncertainty is converted into an equivalent nodal load uncertainty. The present work eliminates the element force overestimation resulting in the previous formulation of Muhanna et al. The mixed interval finite element formulation developed earlier by Rama Rao et al. is utilised to obtain sharp bounds to displacements and element forces in the presence of geometric, material and load uncertainties. The present work also computes an exact enclosure to the final system geometry. Results are illustrated in example problems. Dependency due to the presence of geometric uncertainty is eliminated using the M matrix approach developed earlier by Mullen and Muhanna.
机译:在这项工作中,解决了由于制造误差和/或桁架和框架的热变化而产生几何不确定性时预测结构行为的问题。几何不确定性表示为系统组件实际尺寸与其对应标称尺寸(不匹配)的偏差,并以间隔形式表示。这种几何不确定性被转换为等效的节点载荷不确定性。本工作消除了导致Muhanna等人先前公式化的单元力过高估计。 Rama Rao等人先前开发的混合区间有限元公式。在存在几何,材料和载荷不确定性的情况下,利用“位移”获得位移和单元力的清晰边界。本工作还计算出最终系统几何形状的精确外壳。在示例问题中说明了结果。使用先前由Mullen和Muhanna开发的M矩阵方法消除了由于存在几何不确定性而产生的依赖性。

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