A surrogate model approximates a computationally expensive solver. Polynomial Chaos is a method used to construct surrogate models by summing combinations of carefully chosen polynomials. The polynomials are chosen to respect the probability distributions of the uncertain input variables (parameters); this allows for both uncertainty quantification and global sensitivity analysis
Uncertainties associated with estimates of model parameters are inevitable when simulating and model...
Uncertainty quantification seeks to provide a quantitative means to understand complex systems that ...
Uncertainty quantification (UQ) is an emerging research area that aims to develop methods for accura...
Computational models are used in virtually all fields of applied sciences and engineering to predict...
In this paper, surrogate models are iteratively built using polynomial chaos expansion (PCE) and det...
Nowadays, computational models are used in virtually all fields of applied sciences and engineering ...
Inherent physical uncertainties can have a significant influence on computational predictions. It is...
Nowadays computational models are used in virtually all fields of applied sciences and engineering t...
Complex computational models are used nowadays in all fields of applied sciences to predict the beha...
International audienceIn this work we address the problem of performing uncertainty and sensitivity ...
We consider Uncertainty Quantification (UQ) by expanding the solution in so-called generalized Polyn...
Uncertainties are ubiquitous and unavoidable in process design and modeling. Because they can signif...
Uncertainty is a common feature in first-principles models that are widely used in various engineeri...
A monomial chaos approach is presented for efficient uncertainty quantification in nonlinear computa...
This paper presents an algorithm for efficient uncertainty quantification (UQ) in the presence of ma...
Uncertainties associated with estimates of model parameters are inevitable when simulating and model...
Uncertainty quantification seeks to provide a quantitative means to understand complex systems that ...
Uncertainty quantification (UQ) is an emerging research area that aims to develop methods for accura...
Computational models are used in virtually all fields of applied sciences and engineering to predict...
In this paper, surrogate models are iteratively built using polynomial chaos expansion (PCE) and det...
Nowadays, computational models are used in virtually all fields of applied sciences and engineering ...
Inherent physical uncertainties can have a significant influence on computational predictions. It is...
Nowadays computational models are used in virtually all fields of applied sciences and engineering t...
Complex computational models are used nowadays in all fields of applied sciences to predict the beha...
International audienceIn this work we address the problem of performing uncertainty and sensitivity ...
We consider Uncertainty Quantification (UQ) by expanding the solution in so-called generalized Polyn...
Uncertainties are ubiquitous and unavoidable in process design and modeling. Because they can signif...
Uncertainty is a common feature in first-principles models that are widely used in various engineeri...
A monomial chaos approach is presented for efficient uncertainty quantification in nonlinear computa...
This paper presents an algorithm for efficient uncertainty quantification (UQ) in the presence of ma...
Uncertainties associated with estimates of model parameters are inevitable when simulating and model...
Uncertainty quantification seeks to provide a quantitative means to understand complex systems that ...
Uncertainty quantification (UQ) is an emerging research area that aims to develop methods for accura...