Stanisław Gepner

Stanisław Gepner

E-mail: sgepner@meil.pw.edu.pl

Wybrane publikacje

  • Continuation methods and turning on bifurcations with Nektar++: https://doi.org/10.52843/cassyni.fc0d91
  • Yadav, N., S. W. Gepner, and J. Szumbarski (2018). Flow dynamics in longitudinally grooved duct. Physics of Fluids 30(10), 104105. eprint: https://doi.org/10.1063/1.5047028
  • Yadav, N., S. W. Gepner, and J. Szumbarski (2017). Instability in a channel with grooves parallel to the flow. Physics of Fluids 29(8), 084104. eprint: http://dx.doi.org/10.1063/1.4997950.
  • Gepner, S., J. Majewski, and J. Rokicki (2017). Parallel anisotropic mesh refinement with dynamic load balancing for transonic flow simulations. Bulletin of the Polish Academy of Sciences Technical Sciences 65(2), 195–207.
  • Gepner, S. W. and J. M. Floryan (2016). Flow dynamics and enhanced mixing in a converging–diverging channel. Journal of Fluid Mechanics 807, 167–204.
  • Szałtys, P., J. Majewski, S. Gepner, and J. Rokicki (2015). “High-Order 3D Anisotropic Hybrid Mesh Generation for High-Reynolds Number Flows”. English. In: IDIHOM: Industrialization of High-Order Methods - A Top-Down Approach. Ed. by N. Kroll, C. Hirsch, F. Bassi, C. Johnston, and K. Hillewaert. Vol. 128. Notes on Numerical Fluid Mechanics and Multidisciplinary Design. Springer International Publishing, pp.79–100. http://dx.doi.org/10.1007/978-3-319-12886-3_5.
  • Gepner, S., J. Majewski, and J. Rokicki (2014). “Parallel Efficiency of an Adaptive, Dynamically Balanced Flow Solver”. English. In: Parallel Processing and Applied Mathematics. Ed. by R. Wyrzykowski, J. Dongarra, K. Karczewski, and J. Waśniewski. Lecture Notes in Computer Science. Springer Berlin Heidelberg, --pp.541–550. http://dx.doi.org/10.1007/978-3-642-55195-6_51.
  • Gepner, S. and J. Rokicki (2010). Investigation of parallel efficiency of an adaptive Flow solver. Procedia Computer Science 1(1). ICCS 2010, 2673–2681.
  • Gepner, S., J. Majewski, and J. Rokicki (2010). “Dynamic Load Balancing for Adaptive Parallel Flow Problems”. In: Parallel Processing and Applied Mathematics. Ed. by R. Wyrzykowski, J. Dongarra, K. Karczewski, and J. Wasniewski. Vol. 6067. Lecture Notes in Computer Science. Springer Berlin / Heidelberg, pp.61–69. http://dx.doi.org/10.1007/978-3-642-14390-8_7.
  • Gepner, S. and J. Rokicki (2010). “Dynamic Load Balancing for Parallelization of Adaptive Algorithms”. In: ADIGMA - A European Initiative on the Development of Adaptive Higher-Order Variational Methods for Aerospace Applications. Ed. by N. Kroll, H. Bieler, H. Deconinck, V. Couaillier, H. van der Ven, and K. Sørensen. Vol. 113. Notes on Numerical Fluid Mechanics and Multidisciplinary Design. Springer Berlin / Heidelberg, pp.327–338. http://dx.doi.org/10.1007/978-3-642-03707-8_23.
  • Gepner, S., J. Majewski, and J. Rokicki (2010). Parallel Performance of Adaptive Algorithms with Dynamic Load Balancing. ECCOMAS CFD 2010.

Inne informacje

  • Gepner, S. and J. M. Floryan (2016). Stability of Flow in a diverging-converging channel at moderate amplitudes of corrugation. In: ICTAM 2016.
  • Gepner, S. Stability of Flow in a corrugated channel. In: FMC 2016.
  • Gepner, S., J. Majewski, and P. Szałtys (2014). Hybrid high order grid generation applied for 3D geometries. In: ECCOMAS CFD 2014.
  • Gepner, S. and J. Rokicki (2012). Mesh deformation through elastic analogy for boundary conforming adaptive refinement. In: ECCOMAS CFD 2012.
  • Gepner, S., J. Majewski, and J. Rokicki (2012). Simplified adaptivity indicator for edge based mesh refinement. In: KKMP 2012.
  • Gepner, S. and J. Rokicki (2011). Locally adaptive algorithms in parallel Flow simulation. In: KMP 2011.
  • Gepner, S., J. Majewski, and J. Rokicki (2010). Parallel Performance of Adaptive Algorithms with Dynamic Load Balancing. ECCOMAS CFD 2010.
  • Gepner, S., J. Majewski, and J. Rokicki (2010). Dynamic load balancing and parallel performance of adaptive algorithms. In: KKMP 2010.
  • Gepner, S., A. Jaworski, J. Majewski, and J. Rokicki (2008). Dynamic load balancing in parallel computations for compressible Flows. In: KKMP 2008.

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