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Flux Globalization Based Well-Balanced Path-Conservative Central-Upwind Schemes for Shallow Water Linearized Moment Equations

Y. Cao, Q. Huang, J. Koellermeier, A. Kurganov, and Y. Liu. (2025)

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Alexander Verl

On the Dynamics and Emergency Stop Behavior of Cable-Driven Parallel RobotsP. Tempel, A. Verl, and A. Pott. ROMANSY 21 - Robot Design, Dynamics and Control, volume 569 of CISM International Centre for Mechanical Sciences, page 431--438. Switzerland, Springer Verlag and Springer International Publishing, (2016)

Alexander Müller

Dr. rer. nat. Alexander Southan University of Stuttgart

Dr. Alexander Felde University of Stuttgart

Alexander Straub University of Stuttgart

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New Interior Penalty Discontinuous Galerkin Methods for the Keller-Segel Chemotaxis Model.Y. Epshteyn, and A. Kurganov. SIAM J. Numerical Analysis, 47 (1): 386-408 (2008)Central-upwind schemes for the system of shallow water equations with horizontal temperature gradients.A. Chertock, A. Kurganov, and Y. Liu. Numerische Mathematik, 127 (4): 595-639 (2014)Semidiscrete Central-Upwind Schemes for Hyperbolic Conservation Laws and Hamilton-Jacobi Equations.A. Kurganov, S. Noelle, and G. Petrova. SIAM J. Scientific Computing, 23 (3): 707-740 (2001)A third-order semi-discrete genuinely multidimensional central scheme for hyperbolic conservation laws and related problems.A. Kurganov, and G. Petrova. Numerische Mathematik, 88 (4): 683-729 (2001)Flux Globalization Based Well-Balanced Path-Conservative Central-Upwind Schemes for Shallow Water Linearized Moment EquationsY. Cao, Q. Huang, J. Koellermeier, A. Kurganov, and Y. Liu. (2025)Fast and stable explicit operator splitting methods for phase-field models.Y. Cheng, A. Kurganov, Z. Qu, and T. Tang. J. Comput. Physics, (2015)Central-Upwind Schemes for Two-Layer Shallow Water Equations.A. Kurganov, and G. Petrova. SIAM J. Scientific Computing, 31 (3): 1742-1773 (2009)A Well-Balanced Reconstruction of Wet/Dry Fronts for the Shallow Water Equations.A. Bollermann, G. Chen, A. Kurganov, and S. Noelle. J. Sci. Comput., 56 (2): 267-290 (2013)Three-dimensional shallow water system: A relaxation approach.X. Liu, A. Mohammadian, J. Sedano, and A. Kurganov. J. Comput. Physics, (2017)An asymptotic preserving scheme for the two-dimensional shallow water equations with Coriolis forces.X. Liu, A. Chertock, and A. Kurganov. J. Comput. Physics, (2019)