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Number of items at this level (without sub-levels): 27.


Augner, Björn ; Bothe, Dieter (2021):
Analysis of some heterogeneous catalysis models with fast sorption and fast surface chemistry.
In: Journal of Evolution Equations, 21 (3), pp. 3521-3552. Birkhäuser Science, ISSN 1424-3199,
DOI: 10.1007/s00028-021-00692-4,


Bothe, Dieter (2022):
Sharp-interface continuum thermodynamics of multicomponent fluid systems with interfacial mass.
In: International Journal of Engineering Science, 179, Elsevier, ISSN 0020-7225,
DOI: 10.1016/j.ijengsci.2022.103731,

Bothe, Dieter ; Niethammer, Matthias ; Pilz, Christian ; Brenn, Günter (2022):
On the molecular mechanism behind the bubble rise velocity jump discontinuity in viscoelastic liquids.
In: Journal of Non-Newtonian Fluid Mechanics, 302, Elsevier, ISSN 0377-0257,
DOI: 10.1016/j.jnnfm.2022.104748,

Bothe, Dieter (2020):
Reflections on the article “Moving contact lines and dynamic contact angles: a ‘litmus test’ for mathematical models and some new challenges” by Yulii D. Shikhmurzaev.
In: The European Physical Journal Special Topics, 229 (10), pp. 1979-1987. Springer, ISSN 1951-6355,
DOI: 10.1140/epjst/e2020-000149-6,

Bothe, Dieter (2020):
On moving hypersurfaces and the discontinuous ODE-system associated with two-phase flows.
In: Nonlinearity, 33 (10), pp. 5425-5456. IOP Publishing, ISSN 0951-7715, e-ISSN 1361-6544,
DOI: 10.1088/1361-6544/ab987d,

Bothe, Dieter (2019):
Wellposedness of the discontinuous ODE associated with two-phase flows.


Fricke, Mathis ; Bothe, Dieter (2020):
Boundary conditions for dynamic wetting - A mathematical analysis.
In: The European Physical Journal Special Topics, 229 (10), pp. 1849-1865. Springer, ISSN 1951-6355,
DOI: 10.1140/epjst/e2020-900249-7,

Fricke, Mathis ; Marić, Tomislav ; Bothe, Dieter (2020):
Contact line advection using the geometrical Volume-of-Fluid method.
In: Journal of Computational Physics, 407, Elsevier, ISSN 0021-9991,
DOI: 10.1016/j.jcp.2019.109221,

Fricke, Mathis ; Marić, Tomislav ; Bothe, Dieter (2019):
Contact line advection using the geometrical Volume-of-Fluid method.

Fricke, Mathis ; Bothe, Dieter (2019):
Boundary conditions for dynamic wetting — A mathematical analysis.

Fricke, Mathis ; Maric, T. ; Bothe, D. (2019):
Contact line advection using the Level Set method.
In: Proceedings in Applied Mathematics and Mechanics, 19 (1), Wiley-VCH, ISSN 1617-7061,
DOI: 10.1002/pamm.201900476,

Fricke, Mathis ; Maric, Tomislav ; Bothe, Dieter (2019):
Contact Line Advection using the Level Set Method : Data and C++ Implementations.
DOI: 10.25534/tudatalib-58,

Fricke, Mathis ; Bothe, D. (2019):
The contact line advection problem.
GAMM 2019 - 90th Annual Meeting of the International Association of Applied Mathematics and Mechanics, Vienna, February 18-22, 2019, [Conference or Workshop Item]

Fricke, Mathis ; Köhne, Matthias ; Bothe, Dieter (2019):
A kinematic evolution equation for the dynamic contact angle and some consequences.
In: Physica D: Nonlinear Phenomena, ISSN 01672789,
DOI: 10.1016/j.physd.2019.01.008,

Fricke, Mathis ; Köhne, Matthias ; Bothe, Dieter (2018):
A Kinematic Evolution Equation for the Dynamic Contact Angle in the Presence of Phase Change.
Workshop on Surface Wettability Effects on Phase Change Phenomena, Brighton, May 17-18, 2018, [Conference or Workshop Item]

Fricke, Mathis ; Köhne, Matthias ; Bothe, Dieter (2018):
On the Kinematics of Contact Line Motion.
In: PAMM, 18 (1), pp. e201800451. ISSN 16177061,
DOI: 10.1002/pamm.201800451,

Fricke, Mathis ; Bothe, Dieter (2017):
Modeling and VOF based simulation of dynamic contact lines.
ICNMMF-III International Conference on Numerical Methods in Multiphase Flows, Tokyo, 26.-29.07. 2017, [Conference or Workshop Item]

Fath, Anja ; Fricke, Mathis ; Bothe, D. (2016):
Thermocapillary Droplet Actuation on a Wall.
International Conference on Multiphase Flow, Firenze, May 22-27, 2016, [Conference or Workshop Item]


Gründing, Dirk ; Smuda, Martin ; Antritter, Thomas ; Fricke, Mathis ; Rettenmaier, Daniel ; Kummer, Florian ; Stephan, Peter ; Marschall, Holger ; Bothe, Dieter (2020):
A comparative study of transient capillary rise using direct numerical simulations.
In: Applied Mathematical Modelling, 86, pp. 142 - 165. ISSN 0307-904X,
DOI: 10.1016/j.apm.2020.04.020,

Gründing, D. ; Smuda, M. ; Antritter, T. ; Fricke, M. ; Rettenmaier, D. ; Kummer, F. ; Stephan, P. ; Marschall, H. ; Bothe, D. (2019):
Capillary rise — A computational benchmark for wetting processes.

Gründing, Dirk ; Fricke, Mathis ; Bothe, Dieter (2019):
Capillary Rise ‐ Jurin's Height vs Spherical Cap.
In: PAMM, 19 (1), pp. e201900336. ISSN 1617-7061,
DOI: 10.1002/pamm.201900336,


Hartmann, Maximilian ; Fricke, Mathis ; Weimar, Lukas ; Gründing, Dirk ; Marić, Tomislav ; Bothe, Dieter ; Hardt, Steffen (2019):
Breakup dynamics of capillary bridges on hydrophobic stripes.
In: arXiv-Physics, In: Fluid Dynamics, (Preprint), [Article]


Marić, Tomislav ; Kothe, Douglas B. ; Bothe, Dieter (2020):
Unstructured un-split geometrical Volume-of-Fluid methods – A review.
In: Journal of Computational Physics, 420, Elsevier, ISSN 0021-9991,
DOI: 10.1016/j.jcp.2020.109695,

Marić, T. ; Marschall, H. ; Bothe, D. (2018):
An enhanced un-split face-vertex flux-based VoF method.
In: Journal of Computational Physics, 371, pp. 967-993. ISSN 00219991,
DOI: 10.1016/j.jcp.2018.03.048,


Niethammer, Matthias ; Brenn, Günter ; Marschall, Holger ; Bothe, Dieter (2019):
An extended volume of fluid method and its application to single bubbles rising in a viscoelastic liquid.
In: Journal of Computational Physics, 387, pp. 326-355. ISSN 00219991,
DOI: 10.1016/j.jcp.2019.02.021,


Rettenmaier, Daniel ; Deising, Daniel ; Ouedraogo, Yun ; Gjonaj, Erion ; De Gersem, Herbert ; Bothe, Dieter ; Tropea, Cameron ; Marschall, Holger (2019):
Load balanced 2D and 3D adaptive mesh refinement in OpenFOAM.
10, In: SoftwareX, 2019, p. 100317. ISSN 2352-7110,
DOI: 10.1016/j.softx.2019.100317,


Tolle, Tobias ; Gründing, Dirk ; Bothe, Dieter ; Marić, Tomislav (2022):
triSurfaceImmersion: Computing volume fractions and signed distances from triangulated surfaces immersed in unstructured meshes.
In: Computer Physics Communications, 273, Elsevier, ISSN 0010-4655,
DOI: 10.1016/j.cpc.2021.108249,

This list was generated on Thu Dec 1 00:50:50 2022 CET.