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Hester Bijl

Researcher at Delft University of Technology

Publications -  112
Citations -  2785

Hester Bijl is an academic researcher from Delft University of Technology. The author has contributed to research in topics: Polynomial chaos & Airfoil. The author has an hindex of 26, co-authored 112 publications receiving 2546 citations.

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An unsteady adaptive stochastic finite elements formulation for rigid-body fluid-structure interaction

TL;DR: In this article, an adaptive stochastic finite elements approach for unsteady problems is developed, based on a time-independent parametrization of the sampled time series in terms of frequency, phase, amplitude, reference value, damping, and higher period shape function.
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Speeding up Kriging through fast estimation of the hyperparameters in the frequency-domain

TL;DR: Two fast methods for estimating the hyperparameters in the frequency domain are proposed: frequency-domain maximum likelihood estimate (FMLE) and frequency- domain sample variogram (FSV), both of which reduce the cost of the optimization to O(N^2+mN) in the case of a regular Fourier transform (FT), and to O-O(NlnN+m N) in a fast Fouriertransform (FFT).
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Adaptive radial basis function mesh deformation using data reduction

TL;DR: An adaptive RBF mesh deformation method, which ensures the set of control points always represents the geometry/displacement up to a certain (user-specified) criteria, by keeping track of the boundary error throughout the simulation and re-selecting when needed is presented.
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Numerical simulation of X-wing type biplane flapping wings in 3D using the immersed boundary method.

TL;DR: A deeper understanding of the underlying aerodynamics of the X-wing type is provided, which will help to improve the performance of insect-sized FMAVs using this unique configuration.
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Fast unsteady flow computations with a Jacobian-free Newton-Krylov algorithm

TL;DR: The goal of this paper is to demonstrate that the jfnk algorithm is also suited to tackle the stiffness induced by the maximum aspect ratio, the grid density, the physical time step and the Reynolds number.