Fluid Dynamics and CFD - 2024 entry
MODULE TITLE | Fluid Dynamics and CFD | CREDIT VALUE | 15 |
---|---|---|---|
MODULE CODE | ENG3005 | MODULE CONVENER | Prof Gavin Tabor (Coordinator) |
DURATION: TERM | 1 | 2 | 3 |
---|---|---|---|
DURATION: WEEKS | 11 |
Number of Students Taking Module (anticipated) | 50 |
---|
Fluid dynamics is a key element of mechanical engineering, with applications to automotive and aerospace engineering in particular. However the governing equations of fluid mechanics are complex and difficult to solve for realistic engineering problems. Computational Fluid Mechanics is the application of computational analysis to solve the equations of fluid mechanics. In this module you will learn about the solution of the Navier-Stokes equations which govern fluid mechanics, and the basics of their solution through CFD, together with applications in engineering including exterior aerodynamics, aerofoils, and wind turbines.
The module is developed around two pieces of project work (worth 30% each) together with a short exam (1.5hrs, 40% of marks). The first project analyses boundary layers through experiment and numerical solution using Python, whilst in the second you will look at aspects of wind turbine design, in particular the properties of an aerofoil (experiment) and CFD analysis of the turbine structure.
By the end of the course you will be able to solve the Navier-Stokes equations for simple analytical problems such as flow in a duct or pipe. You will understand the basic principles of boundary layer theory, turbulence and exterior aerodynamics. You will be able to use CFD and commercial CFD programs to analyse engineering problems and have gained further experience with experimental fluid dynamics, in particular the use of wind tunnels. Finally, you will be able to apply your knowledge to analyse engineering problems such as aerofoils and vehicular aerodynamics.
The Navier-Stokes equations: An overview and derivation of the Navier-Stokes equations for incompressible flow, in differential and integral forms. Analytical solution of differential form in 1D for simple problems. Von Karman integral method. Other regimes of flow (e.g. compressible). Boundary layer theory; laminar and turbulent, Blasius solution for laminar boundary layers using numerical methods.
Turbulent flows: basic characteristics and statistical analysis. Exterior aerodynamics around simple objects and vehicles. Basics of aerofoil theory; lift and drag and effects of design. An overview of Reynolds averaging and turbulence modelling.
Introduction to CFD: Basics of computational fluid dynamics using the finite volume method; implicit and explicit algorithms, differencing schemes, matrix inversion and solution algorithms (SIMPLE). Simple RANS turbulence models (k-e) and wall modelling. Best practice in CFD solution.
Fluids in renewable energy applications: Wind turbines; basic design of HAWT, actuator disk/line modelling and application in CFD. Resource characterisation and modelling.
Programmes that are accredited by the Engineering Council are required to meet Accreditation of Higher Education Programmes (AHEP4) Learning Outcomes. The Engineering Council AHEP4 Learning Outcomes are taught and assessed on this module and identified in brackets below
Module specific skills and knowledge
1 Apply the Navier-Stokes equations to derive solutions for simple cases of fluid flow (2d, Cartesian coordinates) and understand the extension of such techniques to more complex cases;
2 Recognise the types of flow generated by external flow around various shaped bodies across the range of Reynolds numbers; estimate forces on these types of flow, and power/energy requirements to overcome these forces and losses;
3 Comprehend the von Karman integral method and be able to apply it to calculating forces on bluff bodies;
4 Understand, in detail, boundary layer structure and modelling; solution of the Blasius equations using numerical techniques and Python;
5 Explain the key points of turbulent flow and use statistical methods to describe properties of turbulence;
6 E xplain FV method for CFD, basics of numerical methods and RANS k-e turbulence modelling, apply best practice to solve engineering problems using commercial CFD codes;
7 Describe aerodynamic design of HAWT turbines and design tradeoffstrade-offs; perform blade calculations and discuss siting and wind resource modelling;
Discipline specific skills and knowledge
8 Demonstrate increased ability to analyse information from a variety of sources, conduct formal calculations on engineering systems with accuracy;
9 Model complex engineering systems using computational methods and using preexisting codes;
Personal and key transferable skills and knowledge
10 Show improved independent learning skills, analyse problems logically and mathematically, and present your results in an appropriate way.
*Engineering Council Accreditation of Higher Education Programmes (AHEP) ILOs for MEng and BEng Degrees
M1, C1. Apply a comprehensive knowledge of mathematics, statistics, natural science and engineering principles to the solution of complex problems. This includes the application of the Navier-Stokes equations to simple cases of fluid flow, boundary layer analysis through the Blasius equation, integral and differential formulation of the NSE and flux calculations, types of exterior flow around simple objects (sphere, cylinder etc) and basics of aerofoils.
M2, C2. Formulate and analyse complex problems to reach substantiated conclusions; in this case the analysis of aerofoils and their application in Wind Turbines, plus other aspects of the fluid-related design of HAWTs.
M3, C3. Select and apply appropriate computational and analytical techniques to model complex problems, discussing the limitations of the techniques employed. This includes solution of the Blasius equation using numerical techniques in Python and the theoretical basis of Finite Volume CFD and its practical application through CFD.
M12, C12. Use practical laboratory skills to investigate boundary layer air flow and flow around an aerofoil at different angles of attack.
1: Fundamental Equations of Fluid Dynamics:
Navier-Stokes equations for incompressible flow, differential and integral forms. Analytical solution of differential form in 1-d for simple problems. Von Karman integral method.
Other regimes of flow (eg incompressible). Reynolds averaging and turbulence. Boundary layer theory; laminar and turbulent, Blasius solution for laminar b.l. using numerical methods.
2: Turbulence:
Basic characteristics and statistical analysis. Exterior aerodynamics around simple objects and vehicles. Basics of aerofoil theory; lift and drag and effects of design.
3: Computational Fluid Dynamics:
Basics of computational fluid dynamics using finite volume method; implicit and explicit algorithms, differencing schemes, matrix inversion and solution algorthms (SIMPLE).
Simple RANS turbulence models (k-e) and wall modelling. Best practice in CFD solution.
4: Wind turbines:
Basic design of HAWT, actuator disk/line modelling and application in CFD. Resource characterisation and modelling.
Scheduled Learning & Teaching Activities | 50 | Guided Independent Study | 100 | Placement / Study Abroad |
---|
Category | Hours of study time | Description |
Scheduled Learning and Teaching Activities | 20 | Lectures |
Scheduled Learning and Teaching Activities | 10 | Tutorials |
Scheduled Learning and Teaching Activities | 10 | CFD Tutorials |
Scheduled Learning and Teaching Activities | 10 | Laboratory |
Guided Independent Study | 100 | Reading lecture notes; working exercises |
Coursework | 60 | Written Exams | 40 | Practical Exams |
---|
Form of Assessment | % of Credit | Size of Assessment (e.g. duration/length) | ILOs Assessed | Feedback Method |
---|---|---|---|---|
Exam | 40 | 1.5 hours (Winter) | 1-3, 5 (C&M 1, C&M2, C&M 3) | |
Coursework | 30 | 30 hours | 1-5 (C&M 1, C&M2, C&M 3, C&M 12) | |
Coursework | 30 | 30 hours | 1-5 (C&M 1, C&M2, C&M 3, C&M 12) |
Original Form of Assessment | Form of Re-assessment | ILOs Re-assessed | Time Scale for Re-reassessment |
---|---|---|---|
All above | Exam (1.5 hours) | All | Ref/Def Period |
Deferrals: Reassessment will be by coursework and/or exam in the deferred element only. For deferred candidates, the module mark will be uncapped
Referrals: Reassessment will be by a single written exam worth 100% of the module. As it is a referral, the mark will be capped at 40%.
information that you are expected to consult. Further guidance will be provided by the Module Convener
Reading list for this module:
Type | Author | Title | Edition | Publisher | Year | ISBN |
---|---|---|---|---|---|---|
Set | Douglas, J.F., Gasiorek, J.M., Swaffield, J.A. | Fluid Mechanics | 6th | Pearson/Prentice Hall | 2011 | 10: 0273717723 |
Set | Versteeg H K and Malalasekera V | An Introduction to Computational Fluid Dynamics: The finite volume method | 2nd | Pearson/Prentice Hall | 2007 | 978-0131274983 |
CREDIT VALUE | 15 | ECTS VALUE | 7.5 |
---|---|---|---|
PRE-REQUISITE MODULES | None |
---|---|
CO-REQUISITE MODULES | None |
NQF LEVEL (FHEQ) | 6 | AVAILABLE AS DISTANCE LEARNING | No |
---|---|---|---|
ORIGIN DATE | Thursday 16th December 2021 | LAST REVISION DATE | Friday 18th October 2024 |
KEY WORDS SEARCH | None Defined |
---|
Please note that all modules are subject to change, please get in touch if you have any questions about this module.