Perturbation based stochastic finite element method for homogenization of two-phase elastic composites

By Marcin Marek Kaminski, M. Kleiber. 2000

161 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/4f981404fa56c96f0e400f43c8a8015fc0fb28f6

How researchers see this paper

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In Computational Theory and Mathematics

1. Di Wu
2. Chongmin Song
3. Wei Gao
4. Francis Tin-Loi
5. Xiao-Yi Zhou
6. Chris J. Pearce
7. Lukasz Kaczmarczyk
8. Xiaojing Li

In Mechanics of Materials

1. Francis Tin-Loi
2. Chongmin Song
3. Wei Gao
4. Di Wu
5. Chris J. Pearce
6. Xiaojing Li
7. P. Gosling
8. E. Ooi

Citations in the corpus

• Hybrid probabilistic interval analysis of bar structures with uncertainty using a mixed perturbation Monte-Carlo method (2011, methodology): “Monte-Carlo simulation method (MCSM) [13–15], perturbation based stochastic finite element method [7,16–18], spectral stochastic finite element”
• Perturbation-based stochastic multi-scale computational homogenization method for the determination of the effective properties of composite materials with random properties (2016, background): “In considering the variation of material properties as a function of uncertainty, the perturbation-based stochastic finite element approach [21,22] has been shown to be effective [12,11,13,23].”