Publications
Below is an overview of mostly peer reviewed articles that use Nutils for numerical experiments. In case your Nutils powered research is not listed here, please send the DOI to info@nutils.org or submit a pull request with the new entry. Articles that cite Nutils will be picked up automatically.
2022
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Entropy bounds for the space–time discontinuous Galerkin finite element moment method applied to the BGK–Boltzmann equation by M.R.A. Abdelmalik, D.A.M. van der Woude and E.H.van Brummelen, Computer Methods in Applied Mechanics and Engineering, August 2022.
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Residual-based error estimation and adaptivity for stabilized immersed isogeometric analysis using truncated hierarchical B-splines by S.C. Divi, P.H. van Zuijlen, T. Hoang, F. de Prenter, F. Auricchio, A. Reali, E.H. van Brummelen and C.V. Verhoosel, Journal of Mechanics, May 2022.
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Inverting elastic dislocations using the Weakly-enforced Slip Method by G.J. van Zwieten, E.H. van Brummelen and R.F. Hanssen, Numerical and Analytical Methods in Geomechanics, April 2022.
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preCICE v2: A sustainable and user-friendly coupling library by G. Chourdakis, K. Davis, B. Rodenberg, M. Schulte, F. Simonis, B. Uekermann, G. Abrams, H. Bungartz, L.C. Yau, I. Desai, K. Eder, R. Hertrich, F. Lindner, A. Rusch, D. Sashko, D. Schneider, A. Totounferoush, D. Volland, P. Vollmer and O.Z. Koseomur, Open Research Europe, April 2022.
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Topology-preserving scan-based immersed isogeometric analysis by S.C. Divi, C.V. Verhoosel, F. Auricchio, A. Reali and E.H. van Brummelen, Computer Methods in Applied Mechanics and Engineering, March 2022.
2021
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Anisotropic Congruency-Based Vector Hysteresis Model Applied to Non-Oriented Laminated Steels by R. Zeinali, D. Krop and E. Lomonova, IEEE Transactions on Magnetics, June 2021.
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Finite Element Analysis of Laminar Heat Transfer within an Axial-Flux Permanent Magnet Machine by R. Willems, L.A.J. Friedrich and C.V. Verhoosel, Mathematical and Computational Applications, February 2021.
Time- and Frequency-Domain Steady-State Solutions of Nonlinear Motional Eddy Currents Problems by L.A.J. Friedrich, Computation of Electromagnetic Fields (Special Issue), January 2021.
2020
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Error-estimate-based adaptive integration for immersed isogeometric analysis by S.C. Divi, C.V. Verhoosel, F. Auricchio, A. Reali and E.H. van Brummelen, Computers & Mathematics with Applications, December 2020.
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Singular Nature of the Elastocapillary Ridge by A. Pandey, B. Andreotti, S. Karpitschka, G.J. van Zwieten, E.H. van Brummelen and J.H. Snoeijer, Physical Review X, September 2020.
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A staggered finite element procedure for the coupled Stokes-Biot system with fluid entry resistance by E.A. Bergkamp, C.V. Verhoosel, J.J.C. Remmers and D.M.J Smeulders, Computational Geosciences, May 2020.
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Entropy Stable Discontinuous Galerkin Finite Element Moment Methods for Compressible Fluid Dynamics by M.R.A. Abdelmalik and E.H. van Brummelen, Part of the Lecture Notes in Computational Science and Engineering book series, February 2020.
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Splipy: B-Spline and NURBS Modelling in Python by K.A. Johannessen and E. Fonn, Journal of Physics: Conference Series, January 2020.
2019
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Multigrid solvers for immersed finite element methods and immersed isogeometric analysis by F. de Prenter, C.V. Verhoosel, E.H. van Brummelen, J.A. Evans, C. Messe, J. Benzaken and K. Maute, Computational Mechanics, November 2019.
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Isogeometric Analysis of the Gray-Scott Reaction-Diffusion Equations for Pattern Formation on Evolving Surfaces and Applications to Human Gyrification by J. Hinz, J. van Zwieten, M. Möller and F. Vermolen, Arxiv, October 2019.
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Preconditioning immersed isogeometric finite element methods with application to flow problems by F. de Prenter, C.V. Verhoosel and E.H. van Brummelen, Computer Methods in Applied Mechanics and Engineering, May 2019.
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Finite-Volume High-Fidelity Simulation Combined with Finite-Element-Based Reduced-Order Modeling of Incompressible Flow Problems by E. Fonn, T. Kvamsdal and A. Rasheed, Energies, April 2019.
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Skeleton-stabilized immersogeometric analysis for incompressible viscous flow problems by T. Hoang, C.V. Verhoosel, C. Qin, F. Auricchio, A. Reali and E.H. van Brummelen, Computer Methods in Applied Mechanics and Engineering, February 2019.
2018
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Elliptic grid generation techniques in the framework of isogeometric analysis applications by J. Hinz, M. Möller and C. Vuik, Computer Aided Geometric Design, October 2018.
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Spline-Based Parameterization Techniques for Twin-Screw Machine Geometries by J. Hinz, M. Möller and C. Vuik, IOP Conference Series: Materials Science and Engineering, September 2018.
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Skeleton-stabilized IsoGeometric Analysis: High-regularity interior-penalty methods for incompressible viscous flow problems by T. Hoang, C.V. Verhoosel, F. Auricchio, E.H. van Brummelen and A. Reali, Computer Methods in Applied Mechanics and Engineering, August 2018.
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Fracture behaviour of historic and new oak wood by R.A. Luimes, A.S.J. Suiker, C.V. Verhoosel and H.L. Schellen, Wood Science and Technology, July 2018.
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A note on the stability parameter in Nitsche's method for unfitted boundary value problems by F. de Prenter, C. Lehrenfeld and A. Massing, Computers & Mathematics with Applications, April 2018.
2017
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Error estimation and adaptive moment hierarchies for goal-oriented approximations of the Boltzmann equation by M.R.A. Abdelmalik and E.H. van Brummelen, Computer Methods in Applied Mechanics and Engineering, October 2017.
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An MSSS-preconditioned matrix equation approach for the time-harmonic elastic wave equation at multiple frequencies by M. Baumann, R. Astudillo, Y. Qiu, E.Y.M. Ang, M.B. van Gijzen and R.E. Plessix, Springer Computational Geosciences, June 2017.
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Mixed Isogeometric Finite Cell Methods for the Stokes problem by T. Hoang, C.V. Verhoosel, F. Auricchio, E.H. van Brummelen and A. Reali, Computer Methods in Applied Mechanics and Engineering, April 2017.
2016
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Elasto-capillarity Simulations based on the Navier-Stokes-Cahn-Hilliard Equations by E.H. Van Brummelen, M. Shokrpour-Roudbari and G.J. Van Zwieten, Advances in Computational Fluid-Structure Interaction and Flow Simulation, October 2016.
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A fracture-controlled path-following technique for phase-field modeling of brittle fracture by N. Singh, C.V. Verhoosel, R. de Borst and E.H. van Brummelen, Finite Elements in Analysis and Design, June 2016.
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Condition number analysis and preconditioning of the finite cell method by F. de Prenter, C.V. Verhoosel, G.J. van Zwieten and E.H. van Brummelen, Computer Methods in Applied Mechanics and Engineering, January 2016.
2015
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Duality-based two-level error estimation for time-dependent PDEs: Application to linear and nonlinear parabolic equations by G. Şimşek, X. Wu, K.G. van der Zee and E.H. van Brummelen, Computer Methods in Applied Mechanics and Engineering, May 2015.
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On the use of adaptive refinement in isogeometric digitalimage correlation S.M. Kleinendorst, J.P.M. Hoefnagels, C.V. Verhoosel and A.P. Ruybalid, International Journal for Numerical Methods in Engineering, May 2015.
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Image-based goal-oriented adaptive isogeometric analysis with application to the micro-mechanical modeling of trabecular bone by C.V. Verhoosel, G.J. van Zwietena, B. van Rietbergen and R. de Borst, Computer Methods in Applied Mechanics and Engineering, February 2015.
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A finite-element/boundary-element method for three-dimensional, large-displacement fluid–structure-interaction by T.M. van Opstal, E.H. van Brummelen and G.J. van Zwieten, Computer Methods in Applied Mechanics and Engineering, February 2015.
2014
- Discontinuities without discontinuity: The Weakly-enforced Slip Method by G.J. van Zwietena, E.H. van Brummelen, K.G. van der Zee, M.A. Gutiérrez and R.F. Hanssen, Computer Methods in Applied Mechanics and Engineering, April 2014.
2013
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Stabilized second-order convex splitting schemes for Cahn–Hilliard models with application to diffuse-interface tumor-growth models by X. Wu, G.J. van Zwieten and K.G. van der Zee, Special Issue of Numerical Methods and Applications of Multi-Physics in Biomechanical Modeling, September 2013.
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Adaptive Time-Stepping for Cahn-Hilliard-type Equations with Application to Diffuse-Interface Tumor-growth Models (pdf) by X. Wu, G.J. Van Zwieten, K.G. van der Zee and G. Simsek, ADMOS 2013, March 2013.
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Shape-Newton Method for Isogeometric Discretizations of Free-Boundary Problems by K.G. van der Zee, G.J. van Zwieten, C.V. Verhoosel and E.H. van Brummelen, MARINE 2011, IV International Conference on Computational Methods in Marine Engineering, February 2013.