An enhanced Kriging surrogate modeling technique for high-dimensional problems

Y Zhou, Z Lu - Mechanical Systems and Signal Processing, 2020 - Elsevier
Surrogate modeling techniques are widely used to simulate the behavior of manufactured
and engineering systems. The construction of such surrogate models may become …

Surrogate modeling of high-dimensional problems via data-driven polynomial chaos expansions and sparse partial least square

Y Zhou, Z Lu, J Hu, Y Hu - Computer Methods in Applied Mechanics and …, 2020 - Elsevier
Surrogate modeling techniques such as polynomial chaos expansion (PCE) are widely used
to simulate the behavior of manufactured and physical systems for uncertainty quantification …

A generic framework for application of machine learning in acoustic emission-based damage identification

A Kundu, S Sikdar, M Eaton, R Navaratne - … : DAMAS 2019, 9-10 July 2019 …, 2020 - Springer
Advanced non-destructive monitoring scheme is necessary for modern-day lightweight
composite structures used in aerospace industry, due to their susceptibility to barely visible …

Non-intrusive polynomial chaos expansion for topology optimization using polygonal meshes

N Cuellar, A Pereira, IFM Menezes… - Journal of the Brazilian …, 2018 - Springer
This paper deals with the applications of stochastic spectral methods for structural topology
optimization in the presence of uncertainties. A non-intrusive polynomial chaos expansion is …

Acceleration of uncertainty propagation through Lagrange multipliers in partitioned stochastic method

HS Choi, JG Kim, A Doostan, KC Park - Computer Methods in Applied …, 2020 - Elsevier
A partitioned stochastic method (PSM) is proposed for the solution of static structural
mechanics problems with uncertainties, whose solution vectors are the displacements for …

Inverse design under uncertainty with surrogate models

DB Walton, CA Featherston, D Kennedy… - Journal of Physics …, 2024 - iopscience.iop.org
In the drive towards net zero the aerospace industry is motivated to develop more efficient
aerostructures that can accommodate the next generation of propulsion systems that fall …

Adaptivity in bayesian inverse finite element problems: learning and simultaneous control of discretisation and sampling errors

P Kerfriden, A Kundu, S Claus - Materials, 2019 - mdpi.com
The local size of computational grids used in partial differential equation (PDE)-based
probabilistic inverse problems can have a tremendous impact on the numerical results. As a …

Algebraic and modal methods for computing high-order sensitivities in asymmetrical undamped system

M Zhang, L Yu, W Zhang - Journal of Engineering Mathematics, 2020 - Springer
Multi-parameter sensitivity algorithms can be used to construct a Hessian matrix and second-
degree Taylor expansion. In terms of an asymmetric dynamic system, two multi-parameter …

GOAL-ORIENTED MODEL ADAPTIVITY IN STOCHASTIC ELASTODYNAMICS: SIMULTANEOUS CONTROL OF DISCRETIZATION, SURROGATE MODEL AND …

P Bonilla-Villalba, S Claus, A Kundu… - … Journal for Uncertainty …, 2020 - dl.begellhouse.com
The presented adaptive modeling approach aims to jointly control the level of refinement for
each of the building blocks employed in a typical chain of finite element approximations for …

Error estimation and adaptivity for finite element structural dynamics models under parameter uncertainty

P Bonilla Villalba - 2018 - orca.cardiff.ac.uk
The optimisation of discretisation and stochastic errors under a single criterion is not a
simple task. The nature of the errors derived from both phenomena is totally different and so …