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RTG 2583
RTG 2583Modeling, Simulation and Optimization of Fluid Dynamic Applications

Photo: UHH/J.Behrens

Publications

1. Bakhti, H., Gasser, I., Schuster, S., Parfenov, E.: "Modelling, Simulation and Optimisation of Parabolic Trough Power Plants", European Journal of Applied Mathematics, To appear in EJAM,  doi:10.1017/S0956792522000274, 2022

2. Kühl, N., Nguyen T.T., Palm M., Jürgens D., Rung T.: Adjoint node-based shape optimization of free-floating vessels, Structural and Multidisciplinary Optimization, 247, doi: 10.1007/s00158-022-03338-2, 2022.

3. Kühl, N., Rung, T.: Discrete adjoint momentum-weighted interpolation strategies, J. of Computational Physics, 467:111474, doi:10.1016/j.jcp.2022.111474, 2022.

4. Müller, P.M., Pinzon, J., Rung, T., Siebenborn, M.: A Scalable Algorithm for Shape Optimization with Geometric Constraints in Banach Spaces, subm. to SIAM J. Sc. Comp.,
preprint arXiv:2205.01912, (https://doi.org/10.48550/arXiv.2205.01912 ), 2022

5. Kühl N.: Adjoint-Based Shape Optimization Constraint by Turbulent Two-Phase Navier-Stokes Systems. PhD thesis, Hamburg University of Technology, doi: 10.15480/882.3794, 2021 

6. Kühl, N., Kröger, J., Siebenborn, M., Hinze, M., Rung, T.: Adjoint complement to the volume-of-fluid method for immiscible flows. Journal of Computational Physics, vol. 440, 2021

7. Müller, P. M., Kühl, N., Siebenborn, M., Deckelnick, K., Hinze, M., Rung, T.: A Novel p-Harmonic Descent Approach Applied to Fluid Dynamic Shape Optimization. Structural and Multidisciplinary Optimization  (doi:10.1007/s00158-021-03030-x), 2021

8. Kühl, N., Müller, P.M., Rung, T.: Continuous Adjoint Complement to the Blasius Equation. Physics of Fluids 33, Issue 3, 10.1063/5.0037779, 2021

9. Kühl, N., Hinze, M. and Rung, T.: Cahn-Hilliard Navier-Stokes Simulations for Marine Free-Surface Flows. Experimental and Computational Multiphase Flow,1-17, DOI: 10.1007/s42757-020-0101-3, 2021

10. Kühl, N., Müller, P.M., Rung, T.: Adjoint Complement to the Universal Momentum Law of the Wall. Flow, Turbulence and Combustion (DOI 10.1007/s10494-021-00286-7), 2021 

11. Beddig, R. S.; Benner, P.; Dorschky, I.; Reis, T.; Schwerdtner, P.; Voigt, M. & Werner, S. W. R.:
Structure-Preserving Model Reduction for Dissipative Mechanical Systems. arXiv, 2020

12. Magouh, N., Dietze, M., Bakhti, H., Solterbeck, C.-H., Azrar, L., Es-Souni, M.: “Finite Element Analysis and EMA Predictions of the Dielectric and Pyroelectric Properties of 0-3 Pz59/PVDF-TrFE Composites with Experimental Validation”, Sensors Actuators A Phys., vol. 310, p. 112073, 2020

13. Bakhti, H., Laghrissi, A., Roth, A.,  Azrar, L., Es-Souni, M.:“Nanomechanical characterization and modeling of anodized porous aluminum oxide thin films with photografted anti-biofouling polymer brushes on their pore walls”, Appl. Nanosci., vol. 10, no. 7, pp. 2139–2151, 2020

14. Azoug, S., Bakhti, H., Azrar, L.,  Ali-Ziane, T.: “Stability and convergence analysis of a semi-implicit fractional FEM-scheme for non-Newtonian fluid flows of polymer aqueous solutions with fractional time-derivative”, Comput. Appl. Math., vol. 39, no. 2, pp. 1–32, 2020.

15. Kühl, N., Müller, P.M., Stück, A., Hinze, M., Rung, T.: Decoupling of Control and Force Objective in Adjoint-Based Fluid Dynamic Shape Optimization. AIAA Journal, 57(9), pp.4110-4114, 2019

16. Kröger, J., Kühl, N., Rung, T.: Adjoint Volume-of-Fluid Approaches for the Hydrodynamic Optimisation of Ships. Ship Technology Research, 65(1), 47-68, 2018