A Stochastic Collocation Algorithm with Multifidelity Models
By Akil C. Narayan, Claude Jeffrey Gittelson, Dongbin Xiu. 2014
148 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Statistical and Nonlinear Physics, Statistics and Probability
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Max D. Gunzburger
- Benjamin Peherstorfer
- Karen E. Willcox
- Nam-Ho Kim
- Raphael T. Haftka
- M. Giselle Fernández-Godino
- Chanyoung Park
- Xueyu Zhu
In Statistical and Nonlinear Physics
- Benjamin Peherstorfer
- Max D. Gunzburger
- Karen E. Willcox
- M. Giselle Fernández-Godino
- Chanyoung Park
- Raphael T. Haftka
- Nam-Ho Kim
- Xueyu Zhu
In Statistics and Probability
- Benjamin Peherstorfer
- Max D. Gunzburger
- Karen E. Willcox
- Nam-Ho Kim
- Raphael T. Haftka
- M. Giselle Fernández-Godino
- Chanyoung Park
- Akil C. Narayan
Citations in the corpus
- Survey of multifidelity methods in uncertainty propagation, inference, and optimization (2018, methodology): “A multifidelity method that combines outputs from computationally cheap low-fidelity models with outputs from the high-fidelity model can lead to significant reductions in runtime and provide unbiased estimators of the statistics of the high-fidelity model outputs [76, 150, 148, 198, 160].”
- Computational Aspects of Stochastic Collocation with Multifidelity Models (2014, methodology): “Error estimation of this procedure, along with a more rigorous exposition of the method, can be found in [16].”
- Review of multi-fidelity models (2016, methodology): “Papers that use deterministic methods for constructing multi-fidelity surrogate models.”