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ORCIDRené Hiemstra
Person information
- affiliation: TU Darmstadt, Germany
- affiliation (former): Leibniz University Hanover, Germay
- affiliation (former): University of Texas at Austin, USA
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2020 – today
- 2024
[i15]Vahid Badrkhani, Marco F. P. ten Eikelder, René R. Hiemstra, Dominik Schillinger:
The matrix-free macro-element hybridized Discontinuous Galerkin method for steady and unsteady compressible flows. CoRR abs/2402.11361 (2024)- 2023
- [i14]Vahid Badrkhani, René R. Hiemstra, Michal Mika, Dominik Schillinger:
A matrix-free macro-element variant of the hybridized discontinuous Galerkin method. CoRR abs/2302.10917 (2023) - [i13]Thi-Hoa Nguyen, René R. Hiemstra, Sascha Eisenträger, Dominik Schillinger:
Towards higher-order accurate mass lumping in explicit isogeometric analysis for structural dynamics. CoRR abs/2305.12916 (2023) - [i12]René R. Hiemstra, Federico Fuentes, Dominik Schillinger:
Fourier analysis of membrane locking and unlocking. CoRR abs/2306.06249 (2023) - [i11]Benjamin Marussig, René Hiemstra, Dominik Schillinger:
Fast immersed boundary method based on weighted quadrature. CoRR abs/2308.15034 (2023) - [i10]Thi-Hoa Nguyen, Bruno A. Roccia, René R. Hiemstra, Cristian G. Gebhardt, Dominik Schillinger:
Nonlinear dynamic analysis of shear- and torsion-free rods using isogeometric discretization, outlier removal and robust time integration. CoRR abs/2309.10652 (2023) - [i9]René Hiemstra, Thi-Hoa Nguyen, Sascha Eisenträger, Wolfgang Dornisch, Dominik Schillinger:
Higher order accurate mass lumping for explicit isogeometric methods based on approximate dual basis functions. CoRR abs/2310.13379 (2023) - [i8]Michal Lukasz Mika, Marco F. P. ten Eikelder, Dominik Schillinger, René Rinke Hiemstra:
Matrix-free polynomial preconditioning of saddle point systems using the hyper-power method. CoRR abs/2311.06926 (2023) - 2022
- [i7]Stein K. F. Stoter, Thi-Hoa Nguyen, René R. Hiemstra, Dominik Schillinger:
Variationally consistent mass scaling for explicit time-integration schemes of lower- and higher-order finite element methods. CoRR abs/2201.10475 (2022) - 2021
- [i6]Michal Lukasz Mika, René Rinke Hiemstra, Thomas Joseph Robert Hughes, Dominik Schillinger:
A comparison of matrix-free isogeometric Galerkin and collocation methods for Karhunen-Loève expansion. CoRR abs/2101.00629 (2021) - [i5]Thi-Hoa Nguyen, René R. Hiemstra, Dominik Schillinger:
Leveraging spectral analysis to elucidate membrane locking and unlocking in isogeometric finite element formulations of the curved Euler-Bernoulli beam. CoRR abs/2106.03114 (2021) - [i4]Thi-Hoa Nguyen, René R. Hiemstra, Stein K. F. Stoter, Dominik Schillinger:
A variational approach based on perturbed eigenvalue analysis for improving spectral properties of isogeometric multipatch discretizations. CoRR abs/2111.06501 (2021) - 2020
- [j4]Deepesh Toshniwal
, Hendrik Speleers, René R. Hiemstra, Carla Manni, Thomas J. R. Hughes:
Multi-degree B-splines: Algorithmic computation and properties. Comput. Aided Geom. Des. 76: 101792 (2020) - [j3]René R. Hiemstra, Thomas J. R. Hughes, Carla Manni, Hendrik Speleers, Deepesh Toshniwal:
A Tchebycheffian Extension of Multidegree B-Splines: Algorithmic Computation and Properties. SIAM J. Numer. Anal. 58(2): 1138-1163 (2020) - [i3]René R. Hiemstra, Thomas J. R. Hughes, Carla Manni, Hendrik Speleers, Deepesh Toshniwal:
A Tchebycheffian extension of multi-degree B-splines: Algorithmic computation and properties. CoRR abs/2001.07967 (2020) - [i2]Michal Lukasz Mika, Thomas Joseph Robert Hughes, Dominik Schillinger, Peter Wriggers, René Rinke Hiemstra:
A matrix-free isogeometric Galerkin method for Karhunen-Loève approximation of random fields using tensor product splines, tensor contraction and interpolation based quadrature. CoRR abs/2011.13861 (2020) - [i1]Kendrick M. Shepherd, René R. Hiemstra, Thomas J. R. Hughes:
The Quad Layout Immersion: A Mathematically Equivalent Representation of a Surface Quadrilateral Layout. CoRR abs/2012.09368 (2020)
2010 – 2019
- 2014
- [j2]Artur Palha, Pedro Pinto Rebelo, René Hiemstra, Jasper J. Kreeft, Marc I. Gerritsma:
Physics-compatible discretization techniques on single and dual grids, with application to the Poisson equation of volume forms. J. Comput. Phys. 257: 1394-1422 (2014) - [j1]René R. Hiemstra, Deepesh Toshniwal, R. H. M. Huijsmans, Marc I. Gerritsma:
High order geometric methods with exact conservation properties. J. Comput. Phys. 257: 1444-1471 (2014)
Coauthor Index
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