Water Resources Engineering - Homepage Usask
Water Resources Engineering - Homepage Usask
Water Resources Engineering - Homepage Usask
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G11. HYDRAULIC MODELLING<br />
(KUL-code: HF40 (Th); HF41 (Pr))<br />
Lecturer: DELLEUR J. / BERLAMONT J.<br />
ECTS-credit: 5 pts<br />
Contact hours: 30 hrs. of theory/30 hrs. of practical<br />
Prerequisites: Mathematics for water engineering (C2), Hydraulics (C5)<br />
Course syllabus: Lecture notes<br />
Part 1 (Delleur J.)<br />
Time and place: 1st semester, 8 sessions of 3 hours each, VUB<br />
Evaluation: One closed book examination on theory, one open book examination on problems, four<br />
reports on computer-based exercises.<br />
Comparable books: Sturm, T.W. “Open Channel Hydraulics”, Mc Graw-Hill, 2001. Particularly chapter 7<br />
on Governing Equations of Unsteady Flow, Chapter 8 on Numerical Solution of the<br />
Unsteady Flow Equations and Chapter 9 on Simplified Methods of Flow Routing.<br />
Jain, S.C. “Open Channel Flow”, John Wiley and Sons, 2000. Presents clear and<br />
complete derivations of the basic equations and their solution.<br />
Learning objectives: Due to the variability of rainfall, most natural flows are time dependent. It is therefore<br />
important to grasp the analysis of unsteady flows. The objectives of the course are thus to understand the<br />
equations governing unsteady free surface flows, to comprehend the available methods of solution and to<br />
acquire some familiarity with a few of the professional softwares available for the solution of unsteady free<br />
surface flow problems.<br />
Course description:<br />
The course starts with the derivation of the hyperbolic partial differential equations of unsteady free surface<br />
flow (St. Venant Equations). Their theoretical solution by the method of characteristics is examined next. It is<br />
demonstrated by a computer exercise based on the Pin-Nam Lin method (Ven Te Chow).<br />
Then numerical solutions are considered: The first is the method of specified intervals, based on the<br />
characteristic equations. It is illustrated by a computer exercise. Following this, are the explicit and implicit<br />
formulations of the finite difference forms, of the St. Venant equations. These are illustrated in the model<br />
FLDWAV (unsteady flow in rivers). It is the most comprehensive software available for flood forecasting.<br />
Then simplified methods, including the diffusion and the kinematic wave are considered. The software program<br />
KINEROS illustrates the application of the kinematic wave to the modeling of overland flow and upland small<br />
streams. It includes infiltration and erosion components. It can be used for both agricultural and urban<br />
watersheds. An exercise is planned for the illustration of KINEROS. The combination of KINEROS for the<br />
upland watersheds and FLDWAV for the main rivers provides the necessary tools for complete hydraulic<br />
modeling of surface waters.<br />
Part 2 (Berlamont J.)<br />
Time and place: 1st semester, 7 sessions of 3 hours each, K.U.L.<br />
Evaluation: Quotation on sample problems<br />
Comparable books: Butler D. & Davies J.W. (2000), “Urban drainage”, Spon, London<br />
Berlamont J. (1997), “Rioleringen” (in Dutch), Acco, Leuven<br />
Learning objectives:<br />
The students should be able to design water supply systems and waste-water collection systems using modern<br />
commercial software packages (e.g. “Hydroworks” for sewer networks). They should be able to critically<br />
evaluate the numerical results.<br />
Advanced studies in <strong>Water</strong> <strong>Resources</strong> <strong>Engineering</strong> / 41