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Applied Mathematics

稀疏网格多项式混沌代理模型

Sparse grid polynomial chaos metamodel

A numerical method for uncertainty quantification and sensitivity analysis that uses sparse grid quadrature to construct a surrogate model (metamodel) for complex systems, reducing computational cost compared to full tensor grids. / 一种用于不确定性量化和敏感性分析的数值方法,利用稀疏网格积分构建复杂系统的代理模型(元模型),相比全张量网格降低了计算成本。

Knowledge type
数学理论
First proposed or discovered
Proposer
Turkey Farm member
Creator
农场主
Last updated
2026-11-03 23:05:26
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Sub-knowledge points

Uncertainty quantificationSensitivity analysisMetamodeling

Higher-order knowledge points

Polynomial chaos theorySparse grid quadratureUncertainty quantification methods

Main parameters and performance indicators

sparse grid level: Determines the resolution and accuracy of the quadrature pointspolynomial chaos expansion: Basis functions for representing the stochastic responsestraddle-type monorail vehicle system: The specific engineering system analyzed in the paper

Open problems

No unresolved problem recorded yet

Related literature

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Efficient uncertainty quantification and sensitivity analysis of straddle-type monorail vehicle system critical speed by sparse grid polynomial chaos metamodelOpen source

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automated knowledge publish农场主2026-11-03 23:05:26

Record title: Sparse grid polynomial chaos metamodel.