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Publications


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.


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


Reiss, J., Rohe, D. and Metzner, W. (2007). Renormalized mean-field analysis of antiferromagnetism and d-wave superconductivity in the two-dimensional Hubbard model. Phys. Rev. B. American Physical Society, 075110.


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.


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