Dr. rer. nat. Volker Kempf

Professur für Mathematik

07/2018 - 12/2022	Research Associate Universität der Bundeswehr München, Germany, Institute for Mathematics and Computer-Based Simulation
05/2017 - 06/2018	Battalion Maintenance Officer, Health and Safety Officer Bruchsal, Germany
10/2015 - 04/2017	Ammunition Technical Officer, Health and Safety Officer Bruchsal, Germany
01/2013 - 10/2015	Explosive Ordnance Disposal Officer Stetten a.k.M. and Gera, Germany

07/2018 - 08/2022	Dr. rer. nat., Mathematics Universität der Bundeswehr München, Germany
04/2014 - 03/2019	Master of Science, Mathematics FernUniversität in Hagen, Germany
01/2010 - 09/2011	Master of Science, Mathematical Engineering Universität der Bundeswehr München, Germany
10/2007 - 12/2009	Bachelor of Science, Mathematical Engineering Universität der Bundeswehr München, Germany

Kempf, V.: Brezzi--Douglas--Marini interpolation on anisotropic simplices and prisms, Comptes Rendus Mathematiques, accepted, arXiv
Apel, T.; Kempf, V.: Pressure-robust error estimate of optimal order for the Stokes equations: domains with re-entrant edges and anisotropic mesh grading, Calcolo, 58(2):15, DOI: 10.1007/s10092-021-00402-z arXiv
Apel, T.; Kempf, V.; Linke, A.; Merdon, C.: A nonconforming pressure-robust finite element method for the Stokes equations on anisotropic meshes, IMA Journal of Numerical Analysis, 42(1):392-416, DOI: 10.1093/imanum/draa097 arXiv
Apel, T.; Kempf, V.: Brezzi--Douglas--Marini interpolation of any order on anisotropic triangles and tetrahedra, SIAM Journal on Numerical Analysis, 58(3):1696-1718, DOI: 10.1137/19M1302910 arXiv
Kempf, V.: Approximated analytical approach for temperature calculation in pulsed arc welding, International Journal on Interactive Design and Manufacturing, 14(2):675-681, DOI: 10.1007/s12008-019-00638-8

Kempf, V.: Pressure-robust and conforming discretization of the Stokes equations on anisotropic meshes, Proceedings in Applied Mathematics and Mechanics, accepted, arXiv
Kempf, V.: Pressure-robustness for the Stokes equations on anisotropic meshes, Proceedings in Applied Mathematics and Mechanics, 21(1):e202100112, DOI: 10.1002/pamm.202100112
Apel, T.; Eckardt, L.; Haubner, C.; Kempf, V.: The maximal angle condition on finite elements: useful or not?, Proceedings in Applied Mathematics and Mechanics, 20(1):e202000116, DOI: 10.1002/pamm.202000116

Kempf, V.: Pressure-robust discretizations for incompressible flow problems on anisotropic meshes, Universität der Bundeswehr München (2022), https://athene-forschung.unibw.de/142816

Kempf, V.: Anisotropic and pressure-robust discretizations for the Stokes equations, 35th Chemnitz Finite Element Symposium, Herrsching, Germany, September 15-17, 2022
Kempf, V.: Anisotropic and pressure-robust discretizations for the Stokes equations, CMAM 2022, Vienna, Austria, August 29 - September 2, 2022
Kempf, V.: Pressure-robust and conforming discretization of the Stokes equations on anisotropic meshes, 92nd Annual Meeting of the International Association of Applied Mathematics and Mechanics, Aachen, Germany, August 15 - 19, 2022
Kempf, V.: Pressure-robust discretization for the Stokes equations on domains with re-entrant edges, DMV-ÖMG Annual Meeting, Passau/Online, Germany, September 27 - October 01, 2021
Kempf, V.: Pressure-robust, non-conforming discretization of the Stokes equations on domains with re-entrant edges, 91st GAMM Annual Meeting, Kassel/Online, Germany, March 15-19, 2021
Kempf, V.: Pressure-robust discretization of the Stokes equations on domains with edges, CFES 2020, Chemnitz/Online, Germany, September 14-17, 2020
Kempf, V.: Anisotropic pressure-robust discretizations of the Stokes equations, ALGORITMY 2020, Podbanske/Online, Slovakia, September 10-15, 2020
Kempf, V.: A non-conforming pressure-robust finite element method for the Stokes equations on anisotropic meshes, International Congress on Industrial and Applied Mathematics (ICIAM2019), Valencia, Spain, July 15-19, 2019

Übung Mathematik I, II, III (HT2018, WT2019, HT2019, WT2020, HT2020, WT2021, HT2021, WT2022)
Übung Partielle Differentialgleichungen (WT2021)
Übung Numerische Mathematik (HT2022)

Implementing the finite element method for quantum graphs, Henrik Bartsch, Bachelor's Thesis (2021)
Finite-Elemente-Netze ohne Maximalwinkelbedingung in dreidimensionalen Gebieten, Wilhelm Böhme, Master's Thesis (2020)
Implementierung eines a-posteriori Fehlerschätzers für die Stokes Gleichungen, Wilhelm Böhme, Student Project (2019)
Finite-Elemente-Lösung einer Randwertaufgabe mit nichtglatter Randbedingung, Wilhelm Böhme, Bachelor's Thesis (2019)