Publications

Theses

Isogeometric Analysis of Wrinkling

Technische Universiteit Delft, Doctor of Philosophy (2023)
H. M. Verhelst

Modelling Wrinkling Behaviour of Large Floating Thin Offshore Structures: An application of Isogeometric Structural Analysis for Post-Buckling Analyses

Technische Universiteit Delft, Master of Science (2019)
H. M. Verhelst

Peer-reviewed journal articles

A Wrinkling Model for General Hyperelastic Materials based on Tension Field Theory

Computer Methods in Applied Mechanics and Engineering, [In production] (2025)
H. M. Verhelst, M. Möller & J. H. Den Besten

A comparison of smooth basis constructions for isogeometric analysis

Computer Methods in Applied Mechanics and Engineering, 419 (2024)
H. M. Verhelst, P. Weinmüller, A. Mantzaflaris, T. Takacs & D. Toshniwal

A hierarchic isogeometric hyperelastic solid-shell

Computational Mechanics, 74 (2024)
L. Leonetti, H. M. Verhelst

An Adaptive Parallel Arc-Length Method

Computers & Structures, 296 (2024)
H. M. Verhelst, J. H. Den Besten & M. Möller

Goal-Adaptive Meshing of Isogeometric Kirchhoff-Love Shells

Engineering with Computers, (2024)
H. M. Verhelst, A. Mantzaflaris, M. Möller & J. H. Den Besten

Isogeometric analysis for multi-patch structured Kirchhoff–Love shells

Computer Methods in Applied Mechanics and Engineering, 411 (2023)
A. Farahat, H. M. Verhelst, J. Kiendl, & M. Kapl

Stretch-Based Hyperelastic Material Formulations for Isogeometric Kirchhoff–Love Shells with Application to Wrinkling

Computer-Aided Design, 139 (2021)
H. M. Verhelst, M. Möller, J. H. Den Besten, A. Mantzaflaris, & M. L. Kaminski

Machine Learning Against Terrorism: How Big Data Collection and Analysis Influences the Privacy-Security Dilemma

Science and Engineering Ethics, 26 (2020)
H. M. Verhelst, A. Stannat & G. Mecacci

Book chapters

Design Through Analysis

In: T. Bodnár, G. P. Galdi, Š. Nečasová (Eds.), Fluids Under Control, pp. 303-368 (2023)
Y. Ji, M. Möller, H. M. Verhelst

Conference proceedings

Equilibrium Path Analysis Including Bifurcations with an Arc-Length Method Avoiding A Priori Perturbations.

Numerical Mathematics and Advanced Applications ENUMATH 2019, Lecture Notes in Computational Science and Engineering, 139 (2021)
H. M. Verhelst, M. Möller, J. H. Den Besten, F. J. Vermolen, & M. L. Kaminski
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