| A conservation law with point source and discontinuous flux function modelling continuous sedimentation S Diehl SIAM Journal on Applied Mathematics 56 (2), 388-419, 1996 | 199 | 1996 |
| A consistent modelling methodology for secondary settling tanks in wastewater treatment R Burger, S Diehl, I Nopens Water research 45, 2247–2260, 2011 | 187 | 2011 |
| On scalar conservation laws with point source and discontinuous flux function S Diehl SIAM journal on mathematical analysis 26 (6), 1425-1451, 1995 | 149 | 1995 |
| A consistent modelling methodology for secondary settling tanks: A reliable numerical method R Bürger, S Diehl, S Faras, I Nopens, E Torfs Water Sci. Tech. 68 (1), 192–208, 2013 | 114 | 2013 |
| A model of the settler coupled to the biological reactor S Diehl, U Jeppsson Water research 32 (2), 331-342, 1998 | 96 | 1998 |
| Dynamic and steady-state behavior of continuous sedimentation S Diehl SIAM Journal on Applied Mathematics 57 (4), 991-1018, 1997 | 84 | 1997 |
| An evaluation of a dynamic model of the secondary clarifier U Jeppsson, S Diehl Water Science and technology 34 (5-6), 19-26, 1996 | 84 | 1996 |
| On reliable and unreliable numerical methods for the simulation of secondary settling tanks in wastewater treatment R Bürger, S Diehl, S Farås, I Nopens Computers & Chemical Engineering 41, 93–105, 2012 | 80 | 2012 |
| Estimation of the batch-settling flux function for an ideal suspension from only two experiments S Diehl Chemical Engineering Science 62 (17), 4589-4601, 2007 | 73 | 2007 |
| A uniqueness condition for nonlinear convection-diffusion equations with discontinuous coefficients S Diehl Journal of Hyperbolic Differential Equations 6 (01), 127-159, 2009 | 67 | 2009 |
| Operating charts for continuous sedimentation I: Control of steady states S Diehl Journal of Engineering Mathematics 41, 117-144, 2001 | 65 | 2001 |
| Scalar conservation laws with discontinuous flux function: I. The viscous profile condition S Diehl Communications in mathematical physics 176, 23-44, 1996 | 53 | 1996 |
| Control of an ideal activated sludge process in wastewater treatment via an ODE–PDE model S Diehl, S Farås Journal of Process Control 23 (3), 359-381, 2013 | 51 | 2013 |
| On boundary conditions and solutions for ideal clarifier–thickener units S Diehl Chemical Engineering Journal 80 (1-3), 119-133, 2000 | 50 | 2000 |
| Numerical identification of constitutive functions in scalar nonlinear convection–diffusion equations with application to batch sedimentation S Diehl Applied Numerical Mathematics 95, 154–172, 2015 | 48 | 2015 |
| Modeling and controlling clarifier–thickeners fed by suspensions with time-dependent properties F Betancourt, R Bürger, S Diehl, S Farås Minerals Engineering 62, 91-101, 2014 | 47 | 2014 |
| The solids-flux theory–confirmation and extension by using partial differential equations S Diehl Water research 42 (20), 4976-4988, 2008 | 47 | 2008 |
| A regulator for continuous sedimentation in ideal clarifier-thickener units S Diehl J. Eng. Math 60, 265–291, 2008 | 46 | 2008 |
| Impact on sludge inventory and control strategies using the benchmark simulation model no. 1 with the Bürger-Diehl settler model E Torfs, T Maere, R Bürger, S Diehl, I Nopens Water Sci. Tech. 71 (10), 1524–1535, 2015 | 45 | 2015 |
| On constitutive functions for hindered settling velocity in 1-D settler models: Selection of appropriate model structure E Torfs, S Balemans, F Locatelli, S Diehl, R Bürger, J Laurent, P François, ... Water research 110, 38-47, 2017 | 41 | 2017 |
Raimund BürgerProfesor Titular, Universidad de ConcepciónVerified email at ing-mat.udec.cl
