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Announcing TU Delft Repository replacement
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2 July 2024
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Sensitivity and Uncertainty Analysis of Coupled Reactor Physics Problems: Method Development for Multi-Physics in Reactors
Probabilistic collocation used in a Two-Step approached for efficient uncertainty quantification in computational fluid dynamics
A robust and efficient uncertainty quantification method for coupled fluid-structure interaction problems
Efficient and robust uncertainty quantification for computational fluid dynamics and fluid-structure interaction
A monomial chaos approach for efficient uncertainty quantification on nonlinear problems
Application of Least-Squares Spectral Element Methods to Polynomial Chaos
Application of Least-Squares Spectral Element Methods to Polynomial Chaos
A Monomial Chaos Approach for Efficient Uncertainty Quantification in Computational Fluid Dynamics
Efficient uncertainty quantification using a two-step approach with chaos collocation
A Monomial Chaos Approach for Efficient Uncertainty Quantification in Computational Fluid Dynamics
Reliable Computational Predictions by Modeling Uncertainties Using Arbitrary Polynomial Chaos
Reliable Computational Predictions by Modeling Uncertainties Using Arbitrary Polynomial Chaos
Efficient uncertainty quantification using a two-step approach with chaos collocation
A posteriori error analysis for stochastic finite element solutions of fluid flows with parametric uncertainties
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