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Multi-Fidelity Modeling using Non-Deterministic Localized-Galerkin Approach

机译:使用不确定性局部Galerkin方法进行多保真建模

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In this paper, new multi-fidelity modeling using the non-deterministic localized-Galerkin approach is introduced to address the practical challenges associated with 1) multiple low-fidelity models, 2) localized correlations of low-fidelity models to a high-fidelity one, and 3) low-fidelity data or models under uncertainty. The proposed method employs two technical processes: the consolidation of multiple low-fidelity models and the refined adaptation of the consolidated model. Along with the resulting prediction model, the proposed method also provides the model dominance information that can be used to understand the characteristic response of the high-fidelity model regarding essential behavior described by the low-fidelity models. Non-deterministic kriging is employed for the variable fidelity modeling under uncertainty. The performance and characteristics of the proposed method are demonstrated and discussed with multiple fundamental mathematical examples and a thermally coupled aircraft structural design problem. It is found that the proposed LGMF method can effectively deal with the practical challenges and provide an accurate prediction model with potential uncertainty bounds along with model dominance information.
机译:在本文中,介绍了使用非确定性局部Galerkin方法的新多保真度建模,以解决与以下问题相关的实际挑战:1)多个低保真度模型,2)低保真度模型与高保真度的局部相关性,以及3)不确定性下的低保真数据或模型。所提出的方法采用了两个技术过程:多个低保真度模型的合并和合并模型的精细调整。连同所得的预测模型一起,所提出的方法还提供了模型优势信息,该信息可用于了解有关低保真模型描述的基本行为的高保真模型的特征响应。在不确定性条件下,非确定性克里金法用于可变保真度建模。通过多个基本数学示例和热耦合飞机结构设计问题论证并讨论了所提出方法的性能和特性。发现所提出的LGMF方法可以有效地应对实际挑战,并提供具有潜在不确定性界限的精确预测模型以及模型优势信息。

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