I am currently a Post-doctoral Research Fellow Otto von Guericke University Magdeburg, within BMBF project “Simulation and Optimization of Blood Flows in damaged Vessels”.
Post-doctoral Research Fellow, 2015-2017
Interdisciplinary Center for Scientific Computing, Heidelberg University
PhD in Applied Mathematics, 2015
Univeristy of Warsaw/Charles University in Prague
MSc in Applied Mathematics, 2010
Univeristy of Warsaw
Flow and Fluid Structure Simulation in Biomechanics
From kinetic to continuous models of flocking.
Euler system with variable congestion constrain.
[1] | Piotr Minakowski, Piotr B. Mucha, and Jan Peszek. Density-induced consensus protocol, 2020. [arXiv ] |
[2] | Piotr Minakowski and Thomas Richter. Finite element error estimates under geometric uncertainty, 2019. [arXiv ] |
[3] | Lukas Failer, Piotr Minakowski, and Thomas Richter. On the impact of fluid structure interaction in the blood flow simulations, 2020. [pdf ] |
[4] | Piotr Minakowski. Numerical approximation of a viscosity model for concentrated polymers. [pdf ] |
[10] | Piotr Minakowski, Piotr B. Mucha, Jan Peszek, and Ewelina Zatorska. Singular Cucker--Smale Dynamics, pages 201--243. Springer International Publishing, Cham, 2019. [doi ] |
[9] | Henry von Wahl, Thomas Richter, Christoph Lehrenfeld, Jan Heiland, and Piotr Minakowski. Numerical benchmarking of fluid-rigid body interactions. Computers & Fluids, 193:104290, 2019. [doi ] |
[8] | Pierre Degond, Piotr Minakowski, and Ewelina Zatorska. Transport of congestion in two-phase compressible/incompressible flows. Nonlinear Analysis: Real World Applications, 42:485 -- 510, 2018. [doi ] |
[7] | Pierre Degond, Piotr Minakowski, Laurent Navoret, and Ewelina Zatorska. Finite volume approximations of the euler system with variable congestion. Computers & Fluids, 169:23 -- 39, 2018. Recent progress in nonlinear numerical methods for time-dependent flow & transport problems. [doi ] |
[6] | Jan Burczak, Josef Málek, and Piotr Minakowski. Stress-diffusive regularizations of non-dissipative rate-type materials. Discrete and Continuous Dynamical Systems - Series S, 10(6):1233--1256, 2017. [doi ] |
[5] | J. Kratochvil, J. Málek, and P. Minakowski. A Gibbs-potential-based framework for ideal plasticity of crystalline solids treated as a material flow through an adjustable crystal lattice space and its application to three-dimensional micropillar compression. International Journal of Plasticity, 87:114 -- 129, 2016. [doi ] |
[4] | P Minakowski, J Hron, J Kratochvíl, M Kružík, and J Málek. Plastic deformation treated as material flow through adjustable crystal lattice. IOP Conference Series: Materials Science and Engineering, 63:012130, August 2014. [doi ] |
[3] | P. Minakowski. Fluid model of crystal plasticity: Numerical simulations of 2-turn equal channel angular extrusion. Technische Mechanik; 34; 3-4; 213-221; ISSN 2199-9244, 2014. [doi ] |
[2] | Piotr Gwiazda, Piotr Minakowski, and Agnieszka Świerczewska-Gwiazda. On the anisotropic orlicz spaces applied in the problems of continuum mechanics. Discrete and Continuous Dynamical Systems - Series S, 6(5):1291--1306, March 2013. [doi ] |
[1] | Piotr Gwiazda, Piotr Minakowski, and Aneta Wróblewska-Kamińska. Elliptic problems in generalized orlicz-musielak spaces. Open Mathematics, 10(6), January 2012. [doi ] |
[1] | Piotr Minakowski. Density-induced consensus protocol (source code), November 2019. [doi ] |
[2] | Henry von Wahl, Thomas Richter, Christoph Lehrenfeld, Jan Heiland, and Piotr Minakowski. Numerical benchmarking of fluid-rigid body interactions, June 2019. [doi ] |
[0] | Piotr Minakowski. Fluid Model of Crystal Plasticity - Mathematical Propertiesand Computer Simulations. PhD thesis, University of Warsaw, 2015. [link ] |