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Here follows a short overview of the subjects that are taught or have been taught by Dr A.W. Minns in the various courses of the International Institute for Infrastructural, Hydraulic and Environmental Engineering in Delft.

  A.W. Minns: teaching
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CONTINUUM FLUID DYNAMICS
Objective:
To derive the various forms of differential and integral equations most commonly encountered in hydroinformatics.
Syllabus:
A)  Basic concepts and physical characteristics of fluids: continuum, density, specific volume, weight and gravity, pressure and shear force, viscosity, compressibility of fluids and gases, rotation, vorticity, mass, momentum and energy fluxes.
B)  Introduction to thermodynamics: first and second laws of thermodynamics, reversible and irreversible processes.
C)  Continuous forms of conservation laws: mass, momentum and energy conservation, differential forms and their equivalence for reversible processes, vector and tensor notation, Cauchy's differential equation.
D)  Various forms of equations - derivations and equivalences: Navier-Stokes equations, Euler equations, Bernoulli equation, Reynolds equations, characteristic forms, algorithmic forms, divergence forms, de Saint Venant equations.
E)  Weak forms of conservation laws: fronts, hydraulic jumps and their energy losses, non-equivalence of momentum and energy formulations at discontinuities.
F)  Energy and momentum diffusing terms. Introduction to 2-D flows.
NUMERICAL METHODS
Objective: 
To introduce some methods for solving and analysing differential equations.
Syllabus:
A)  Introduction: solving differential equations, derivatives and finite differences.
B)  Ordinary differential equations: initial value problems, accuracy, stability, treatment of non-linearities
C)  First order, partial differential equations: finite difference formulations, Taylor's series expansion, Fourier analysis, amplitude and phase portraits, explicit and implicit formulations, initial and boundary data, solution algorithms.
D)  Second order, partial differential equations: schemes and algorithms for parabolic, hyperbolic and elliptic systems, double sweep algorithm.
FREE SURFACE FLOW MODELLING
Objective: 
To obtain experience in the development, construction and testing of an actual mathematical model.
Syllabus:
A)  Problem description: governing equations, simplifications.
B)  Discretisation: finite difference scheme, finite difference approximations.
C)  Initial and boundary conditions: required data, discretisation.
D)  Solution algorithm: double sweep algorithm, recurrence relations, boundary conditions.
E)  Programming: writing, inputting and debugging the computer program.
F)  Testing: static test, steady-state test, seiche test, discussion of tests.
G)  Reporting: presentation of results, comments about accuracy and quality of the model.
1D MODELLING
Objective: 
To obtain experience in recognising and solving some common problems encountered when using advanced 1D modelling systems
Syllabus: 
A set of input files for the Mike-11 modelling system have been prepared. These files represent very simple hydraulic situations, however, the examples may have unexpected or unrealistic results. The aim of the exercise is to determine the source of the errors and to offer solutions for the various situations.
2D MODELLING
Objective: 
To obtain experience in the use of advanced 2D modelling systems
Syllabus: 
The Mike-21 modelling system is used to model and solve real-world coastal engineering problems.
ENVIRONMENTAL HYDRAULICS AND MODELLING
Objective: 
To introduce concepts of mathematical modelling when applied to problems of environmental engineering and water quality.
Syllabus:
A)  basic hydraulics; properties of water; Froude number; sub- and supercritical flows; steady and non-steady flows.
B)  mass and momentum conservation laws; Euler equations; velocity distribution; roughness; conveyance.
C)  de Saint Venant equations; backwater curve computation; Euler and Improved Euler method; Cauchy equation.
D)  growth and decay models; reservoir routing; water quality modelling.
E)  pure advection processes; advection equation; finite-difference approximations; consistency, accuracy and stability; numerical and real diffusion.
ARTIFICIAL NEURAL NETWORKS
Objective:
To introduce artificial neural networks as a technique for the application to the modelling and management of water
Syllabus:
A) The impact of modern information technology (IT) upon numerical modelling techniques. The use of artificial intelligence techniques.
B) Symbolic and sub-symbolic paradigms. Emergence. Data mining. A comparison with traditional techniques.
C) Introduction to artificial neural networks (ANNs). Perceptrons and linear classifiers.
D) Mulit-layer networks. Supervised learning. Generalised delat rule.
E) Some other common types of ANN; radial basis function networks, Hopfield networks, Kohonen networks, auto-regressive ANN
F) Examples from research and practice.
ECOHYDRAULICS
Syllabus under development

General:
The Eco-hydraulics approach to river management is multi-objective, balancing the beneficial uses for power generation, water supply and agriculture with the protection and enhancement of the riverine habitat, water quality, recreational use and aesthetics. These restoration and enhancement approaches place an emphasis on allowing the physical processes to drive the ecological healing by natural evolution, rather than an instantaneous engineering fix. Implementing this restoration philosophy, developing management plans, simulating the hydrological or ecological responses and untangling the complexities of aquatic systems require an interdisciplinary approach, which crosses the boundaries of traditional science and engineering programmes.

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A.W. Minns
www.ihe.nl/hi/
24 February, 2000
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