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Publications

Schulze, J. and Sesterhenn, J. (2010). Numerical Simulation of Supersonic Jet Noise with Overset Grid Techniques for Highly Parallelized Computing. High Performance Computing in Science and Engineering, Garching/Munich 2009, 99-108.


Schulze, J. and Sesterhenn, J. (2011). Optimal distribution of porous media to reduce trailing edge noise. Technical report, Institut für Fluidmechanik und technische Akkustik, TU Berlin.


Schulze, J. and Sesterhenn, J. (2013). Optimal distribution of porous media to reduce trailing edge noise. Computers & Fluids, 41 - 53.


Schulze, J. C., Schmid, P. J. and Sesterhenn, J. L. (2009). Exponential time integration using Krylov subspaces. International Journal for Numerical Methods in Fluids. John Wiley & Sons, Ltd., 591–609.


Reiss, J., Lemke, M. and Sesterhenn, J. (2018). Mode-based derivation of adjoint equations - a lazy man's approach.


Reiss, J., Schulze, P., Sesterhenn, J. and Mehrmann, V. (2018). The Shifted Proper Orthogonal Decomposition: A Mode Decomposition for Multiple Transport Phenomena. SIAM Journal on Scientific Computing, A1322-A1344.


Reiss, J. and Sesterhenn, J. (2009). Fully Conservative, Skew Symmetric and Compact Finite Difference Schemes. AIP Conference Proceedings. AIP, 290-292.


Reiss, J. and Sesterhenn, J. (2011). Calculation of Shocks with Skew Symmetric Schemes. AIP Conference Proceedings, 1894-1897.


Reiss, J. and Sesterhenn, J. (2014). A conservative, skew-symmetric Finite Difference Scheme for the compressible Navier–Stokes Equations. Computers & Fluids, 208 - 219.


Reiss, J. and Sesterhenn, J. (2013). Conservative, Skew–Symmetric Discretization of the Compressible Navier–Stokes Equations. New Results in Numerical and Experimental Fluid Mechanics VIII: Contributions to the 17th STAB/DGLR Symposium Berlin, Germany 2010. Springer Berlin Heidelberg, 395–402.


Reiss, J., Touma, R. and Sesterhenn, J. (2015). An energy conserving well-balanced scheme for the shallow water equations. AIP Conference Proceedings, -.


Reiss, J. (2012). Energy stable, collocated high order schemes for incompressible flows on distorted grids. AIP Conference Proceedings, 2270-2273.


Reiss, J. (2015). A Family of Energy Stable, Skew-Symmetric Finite Difference Schemes on Collocated Grids. Journal of Scientific Computing. Springer US, 821-838.


Reiss, J. (2016). An adjoint-based pressure correction scheme. PAMM. WILEY-VCH Verlag, 861–862.


Reiss, J. (2018). Model reduction for convective problems: formulation and application. IFAC-PapersOnLine, 186 - 189.


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