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Evaluation of convergence behavior of metamodeling techniques for bridging scales in multi-scale multimaterial simulation

机译:多尺度多材料仿真中尺度尺度元建模技术收敛行为的评估

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摘要

The effectiveness of several metamodeling techniques, viz. the Polynomial Stochastic Collocation method, Adaptive Stochastic Collocation method, a Radial Basis Function Neural Network, a Kriging Method and a Dynamic Kriging Method is evaluated. This is done with the express purpose of using metamodels to bridge scales between micro- and macro-scale models in a multi-scale multimaterial simulation. The rate of convergence of the error when used to reconstruct hypersurfaces of known functions is studied. For sufficiently large number of training points, Stochastic Collocation methods generally converge faster than the other metamodeling techniques, while the DKG method converges faster when the number of input points is less than 100 in a two-dimensional parameter space. Because the input points correspond to computationally expensive micro/meso-scale computations, the DKG is favored for bridging scales in a multi-scale solver. (C) 2015 Elsevier Inc. All rights reserved.
机译:几种元建模技术的有效性。评估了多项式随机搭配方法,自适应随机搭配方法,径向基函数神经网络,克里格方法和动态克里格方法。这样做的明确目的是在多尺度多材料仿真中使用元模型在微观模型和宏观模型之间建立尺度。研究了当用于重构已知函数的超曲面时误差的收敛速度。对于足够多的训练点,随机搭配方法通常比其他元建模技术收敛更快,而在二维参数空间中输入点的数量少于100时,DKG方法收敛更快。因为输入点对应于计算上昂贵的微观/中尺度计算,所以DKG尤其适合在多尺度求解器中桥接尺度。 (C)2015 Elsevier Inc.保留所有权利。

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