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[1]
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M. Olshanskii and H. von Wahl.
Stability of instantaneous pressures in an Eulerian finite element
method for moving boundary flow problems.
J. Comput. Phys., 533:113983, July 2025.
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[2]
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S. Lee, H. von Wahl, and T. Wick.
A thermo-flow-mechanics-fracture model coupling a phase-field
interface approach and thermo-fluid-structure interaction.
Internat. J. Numer. Methods Engrg., 126(1):e7646, January 2025.
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[3]
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H. von Wahl and L. R. Scott.
Reliable chaotic transition in incompressible fluid simulations.
Adv. Comput. Sci. Eng., 2(3):202--221, September 2024.
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[4]
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H. von Wahl and T. Wick.
A coupled high-accuracy phase-field fluid-structure interaction
framework for Stokes fluid-filled fracture surrounded by an elastic medium.
Results Appl. Math., 22:100455, May 2024.
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[5]
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S. Doppler, P. L. Lederer, J. Schöberl, and H. von Wahl.
A discontinuous Galerkin approach for atmospheric flows with
implicit condensation.
J. Comput. Phys., 499:112713, February 2024.
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[6]
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H. von Wahl and T. Wick.
A high-accuracy framework for phase-field fracture interface
reconstructions with application to Stokes fluid-filled fracture surrounded
by an elastic medium.
Comput. Methods Appl. Mech. Engrg., 415:116202, October 2023.
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[7]
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F. Heimann, C. Lehrenfeld, P. Stocker, and H. von Wahl.
Unfitted Trefftz discontinuous Galerkin methods for elliptic
boundary value problems.
ESAIM Math. Model. Numer. Anal., 57(5):2803--2833, September
2023.
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[8]
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H. von Wahl and T. Richter.
Error analysis for a parabolic PDE model problem on a coupled
moving domain in a fully Eulerian framework.
SIAM J. Numer. Anal., 61(1):286--314, February 2023.
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[9]
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H. von Wahl and T. Richter.
Using a deep neural network to predict the motion of underresolved
triangular rigid bodies in an incompressible flow.
Internat. J. Numer. Methods Fluids, 93(12):3364--3383, August
2021.
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[10]
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C. Lehrenfeld, F. Heimann, J. Preuß, and H. von Wahl.
ngsxfem: Add-on to NGSolve for geometrically unfitted finite
element discretizations.
J. Open Source Softw., 6(64):3237, August 2021.
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[11]
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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.
IMA J. Numer. Anal., 42(3):2505--2544, July 2021.
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[12]
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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.
Phys. Fluids, 33(3):033304, March 2021.
Editor's pick.
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[13]
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H. von Wahl, T. Richter, C. Lehrenfeld, J. Heiland, and P. Minakowski.
Numerical benchmarking of fluid-rigid body interactions.
Comput. & Fluids, 193:104290, October 2019.
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