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Modern Monte Carlo methods for efficient uncertainty quantification and propagation: A survey
J Zhang - Wiley Interdisciplinary Reviews: Computational …, 2021 - Wiley Online Library
Uncertainty quantification (UQ) includes the characterization, integration, and propagation of
uncertainties that result from stochastic variations and a lack of knowledge or data in the …
uncertainties that result from stochastic variations and a lack of knowledge or data in the …
Information reuse for importance sampling in reliability-based design optimization
This paper introduces a new approach for importance-sampling-based reliability-based
design optimization (RBDO) that reuses information from past optimization iterations to …
design optimization (RBDO) that reuses information from past optimization iterations to …
An efficient, globally convergent method for optimization under uncertainty using adaptive model reduction and sparse grids
This work introduces a new method to efficiently solve optimization problems constrained by
partial differential equations (PDEs) with uncertain coefficients. The method leverages two …
partial differential equations (PDEs) with uncertain coefficients. The method leverages two …
Surrogate modeling for efficiently, accurately and conservatively estimating measures of risk
We present a surrogate modeling framework for conservatively estimating measures of risk
from limited realizations of an expensive physical experiment or computational simulation …
from limited realizations of an expensive physical experiment or computational simulation …
Certifiable risk-based engineering design optimization
Reliable, risk-averse design of complex engineering systems with optimized performance
requires dealing with uncertainties. A conventional approach is to add safety margins to a …
requires dealing with uncertainties. A conventional approach is to add safety margins to a …
An interior-point approach for solving risk-averse PDE-constrained optimization problems with coherent risk measures
The prevalence of uncertainty in models of engineering and the natural sciences
necessitates the inclusion of random parameters in the underlying partial differential …
necessitates the inclusion of random parameters in the underlying partial differential …
On the latent dimension of deep autoencoders for reduced order modeling of PDEs parametrized by random fields
Deep Learning is having a remarkable impact on the design of Reduced Order Models
(ROMs) for Partial Differential Equations (PDEs), where it is exploited as a powerful tool for …
(ROMs) for Partial Differential Equations (PDEs), where it is exploited as a powerful tool for …
Context-aware surrogate modeling for balancing approximation and sampling costs in multifidelity importance sampling and Bayesian inverse problems
Multifidelity methods leverage low-cost surrogate models to speed up computations and
make occasional recourse to expensive high-fidelity models to establish accuracy …
make occasional recourse to expensive high-fidelity models to establish accuracy …
Generalized polynomial chaos expansion by reanalysis using static condensation based on substructuring
This paper presents a new computational method for forward uncertainty quantification (UQ)
analyses on large-scale structural systems in the presence of arbitrary and dependent …
analyses on large-scale structural systems in the presence of arbitrary and dependent …
Optimal Neumann boundary control of a vibrating string with uncertain initial data and probabilistic terminal constraints
MH Farshbaf-Shaker, M Gugat, H Heitsch… - SIAM Journal on Control …, 2020 - SIAM
In optimal control problems, often initial data are required that are not known exactly in
practice. In order to take into account this uncertainty, we consider optimal control problems …
practice. In order to take into account this uncertainty, we consider optimal control problems …