Dr. Piotr Skrzypacz joined Nazarbayev as an Assistant Professor in the summer of 2014. He was born in Poland.
He received his Master degree in Mathematics from the Otto von Guericke University of Magdeburg. Subsequently, he worked there on the interdisciplinary project in chemical reactor engineering and got Ph.D degree in Applied Mathematics in 2010. His research is focussed on the field of Applied Mathematics, especially MEMS and Finite Element Methods for Fluid Mechanics and Nonlinear Elasticity. He held postdoctoral appointments with interdisciplinary research groups at the Otto von Guericke University of Magdeburg and at the Max-Planck-Institute in Magdeburg.
A non-conforming composite quadrilateral finite element pair for feedback stabilization of the Stokes equationsBenner, P., Saak, J., Schieweck, F., Skrzypacz, P., Weichelt, H.,
2014 In : Journal of Numerical Mathematics. 22, 3, p. 191-219
A local projection stabilization method with shock capturing and diagonal mass matrix for solving non-stationary transport dominated problemsSchieweck, F., Skrzypacz, P.,
2012 In : Computational Methods in Applied Mathematics. 12, 2, p. 221-240
Transport Phenomena in Porous Membranes and Membrane ReactorsGeorgieva-Angelova, K., Edreva, V., Hussain, A., Skrzypacz, P., Tobiska, L., Seidel-Morgenstern, A., Tsotsas, E., Schmidt, J.,
2010 Membrane Reactors: Distributing Reactants to Improve Selectivity and Yield. Wiley-VCH, p. 85-132
Diffraction of light revisitedKunik, M., Skrzypacz, P.,
2008 In : Mathematical Methods in the Applied Sciences. 31, 7, p. 793-820
Stabilization of local projection type applied to convection-diffusion problems with mixed boundary conditionsMatthies, G., Skrzypacz, P., Tobiska, L.,
2008 In : Electronic Transactions on Numerical Analysis. 32, p. 90-105
A unified convergence analysis for local projection stabilisations applied to the Oseen problemMatthies, G., Skrzypacz, P., Tobiska, L.,
2007 In : ESAIM: Mathematical Modelling and Numerical Analysis. 41, 4, p. 713-742
Superconvergence of a 3D finite element method for stationary Stokes and Navier-Stokes problemsMatthies, G., Skrzypacz, P., Tobiska, L.,
2005 In : Numerical Methods for Partial Differential Equations. 21, 4, p. 701-725
