Keywords: Modeling; Simulation; PDE; Run-of-river
Proceedings of the 56th Conference on Simulation and Modelling (SIMS 56), October, 7-9, 2015, Linköping University, Sweden
De Schutter, B. and Scattolini, R. Introduction to the special issue on hierarchical and distributed model predictive control. Journal of Process Control, 2011. 21(5): pp. 683-684.
Farina, M., Ferrari-Trecate, G., Romani, C., Scattolini, R. Moving horizon estimation for distributed nonlinear systems with application to cascade river reaches. Journal of Process Control, 2011. 21(5): pp. 767-774.
Johansen A. O. Implementation and test of a fifth order Central WENO scheme for solving hyperbolic balance laws. Added Values P/S, Lysholt Alle 10, Dk-7100, Vejle, Denmark, February 2015.
Johansen, A. O., Elmegaard B. and Sørensen, J. N., 2012a, Implementation and test of a higher order hybrid solver for hyperbolic and parabolic balance laws. International Journal for Computers & Mathematics with Applications, 1-32.
Lie, B., Ruan, Y., and Andreassen, I. (2013): Modeling for control of run-of-river power plant". Proceedings, 54th International Conference of Scandinavian Simulation Society (SIMS 2013), October 16-17 2013, Bergen, Norway.
Stelling, G. S. and Duinmeijer, S. P. A. A staggered conservative scheme for every Froude number in rapidly varied shallow water flows. International Journal for Numerical Methods in Fluids, 2003. 43(12): pp. 1329-1354.
van’t Hof, B. and Veldman, A.E. Mass, momentum and energy conserving (MaMEC) discretizations on general grids for the compressible Euler and shallow water equations. Journal of Computational Physics, 2012.
Xu, M., Negenborn, R.R., van Overloop, P.J., van de Giesen, N.C. De Saint-Venant equations-based model assessment in model predictive control of open channel flow. Advances in Water Resources, 2012.