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[1]
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C. Mehlmann.
Finite elements and sea ice dynamics.
In G. Yoshikazu, H. Matthias,
K. Peter, and T. Edriss, editors, Mathematical Advances
in Geophysical Fluid Dynamics. Mathematisches Forschungsinstitut
Oberwolfach, 2020.
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DOI ]
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[2]
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H. von Wahl, T. Richter, S. Frei, and T. Hagemeier.
Falling balls in a viscous fluid with contact: Comparing numerical
simulations with experimental data.
Zenodo, 2020.
[ bib |
DOI ]
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[3]
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F. Sonner and T. Richter.
Second order pressure estimates for the Crank-Nicolson discretization
of the incompressible Navier-Stokes Equations.
SIAM J. Numer. Anal., 58, 375--409, 2020.
[ bib |
DOI |
http ]
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[4]
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P. Minakowski and T. Richter.
Finite Element Error Estimates on Geometrically Perturbed Domains.
Journal of Scientific Computing, 84(30), 2020.
[ bib |
DOI ]
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[5]
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S. Frei and T. Richter.
Efficient Approximation of Flow Problems With Multiple Scales in
Time.
SIAM Multiscale Modeling and Simulation, 18(2),
942--969, 2020.
[ bib |
DOI |
.pdf ]
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[6]
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L. Failer and T. Richter.
A parallel Newton multigrid framework for monolithic fluid-structure
interactions.
Journal of Scientific Computing, 82(2), 2020.
[ bib |
DOI |
http ]
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[7]
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L. Failer and T. Richter.
A Newton multigrid framework for optimal control of fluid-structure
interactions.
Optimization and Engineering, 2020.
[ bib |
DOI ]
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[8]
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R. Weinhandl, P. Benner, and T. Richter.
Low-rank Linear Fluid-structure Interaction Discretizations.
ZAMM, 100(11), e201900205, 2020.
[ bib |
DOI ]
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[9]
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P. Benner, T. Richter, and R. Weinhandl.
A Low-rank Approach for Nonlinear Parameter-dependent Fluid-structure
Interaction Problems.
In Numerical Mathematics and Advanced Applications
- Enumath 2019, Lecture Notes in Computational Science and Engineering.
Springer, 2020.
[ bib |
DOI |
arXiv ]
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[10]
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H. von Wahl, T. Richter, and C. Lehrenfeld.
An unfitted Eulerian finite element method for the time-dependent
Stokes problem on moving domains.
Zenodo, 2020.
[ bib |
DOI ]
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[11]
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C. Mehlmann and T. Richter.
A goal oriented error estimator and mesh adaptivity for sea ice
simulations.
Ocean Modeling, 154(101684), 2020.
[ bib |
DOI ]
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[12]
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A. Daddi-Moussa-Ider, A. Sprenger, Y. Amarouchene,
T. Salez, C. Schönecker, T. Richter,
H. Löwen, and A. Menzel.
Axisymmetric Stokes flow due to a point-force singularity acting
between two coaxially positioned rigid no-slip disks.
Journal of Fluid Mechanics, 904, A34, 2020.
[ bib |
DOI ]
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