Advanced Finite Element Analysis (FEA) - 2024 entry
MODULE TITLE | Advanced Finite Element Analysis (FEA) | CREDIT VALUE | 15 |
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MODULE CODE | ENGM003 | MODULE CONVENER | Prof Gino Hrkac (Coordinator) |
DURATION: TERM | 1 | 2 | 3 |
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DURATION: WEEKS | 11 | 0 | 0 |
Number of Students Taking Module (anticipated) |
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Finite Element Analysis (FEA) is an important tool for mechanical engineers that is used in analysis, optimisation, and design of material and engineering components. This course will provide you with a deeper knowledge in FEA at the frontiers of modern engineering research. This module will guide you how to employ commercial FEA packages to solve advanced problems numerically and to understand the underlying mathematical challenges of solving such problems. You will learn about the concept of how FEA is derived from numerical methods, starting from FD to Galerkin FEA method. In Labs you will use MATLAB to solve numerical engineering problems e.g. heat equation, stress distribution etc.
This module aims to:
- Introduce advanced topics in finite element methods and how to use this knowledge in analysis, design and optimization of complex engineering problems.
- Introduce the fundamental of continuum mechanics and how we use it in advanced nonlinear problems.
- Provide detailed understanding of geometric and materials nonlinearity such as contact analysis, hyper-elasticity, elasto-plasticity.
- Provide detailed knowledge of computer programming for commercial finite element packages (Ansys), and how to use it to solve advanced problems.
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 covered on this module are shown in brackets.
On successful completion of this module you should be able to:
Module Specific Skills and Knowledge:
1 - Understand the fundamental concepts of the theory of material nonlinearity: hyperelasticity and plasticity. (M1, M2, M3)
2 - Understand the fundamental concepts of the theory of geometric nonlinearity such as contact problems. (M1, M2, M3)
3 - Formulate the nonlinear problems mathematically and how to implement them numerically. (M1, M2, M3)
4 - Make informed decisions on choosing appropriate material model for different type of nonlinear problems. (M1 & M3)
5 - Drive the derivation of a mathematical expressions describing the stiffness matrices. (M1 & M3)
6 - Obtain the necessity programming skills which is necessary for implementation of nonlinearity in advanced finite element models (M1 & M3)
7 - Use numerical methods and commercial finite element tools to solve and analyse complex engineering problems. (M1 & M2)
8 - Obtain broad knowledge about available commercial FEM tools and the frequency and reason of using of a specific tool in different industries (M1, M2, M3)
Discipline Specific Skills and Knowledge:
9 - Analyse and critique the numerical solutions and check the validity of them. (M1 & M2)
Personal and Key Transferable/ Employment Entrepreneurship Skills and Knowledge:
10 - Obtain study and research skills, time management and analysis skills as well as communication skills (M1 & M2)
1: Understand the fundamental concepts of the theory of material nonlinearity: hyperelasticity and plasticity;
2: Understand the fundamental concepts of the theory of geometric nonlinearity such as contact problems;
3: Formulate the nonlinear problems mathematically and how to implement them numerically;
4: Make informed decisions on choosing appropriate material model for different type of nonlinear problems;
5: Be able to derive mathematical expressions describing the stiffness matrices;
6: Obtain the necessity programming skills which is necessary for implementation of nonlinearity in advanced finite element models;
7: Use numerical methods and commercial finite element tools to solve and analyse complex engineering problems;
8: Analyse and critique the numerical solutions and check the validity of them;
9: Obtain study and research skills, time management and analysis skills as well as communication skills;
10: Obtain broad knowledge about available commercial FEM tools and the frequency and reason of using of a specific tool in different industries.
Scheduled Learning & Teaching Activities | 33 | Guided Independent Study | 117 | Placement / Study Abroad | 0 |
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Category | Hours of study time | Description |
Scheduled Learning and Teaching Activities | 22 | Lectures |
Scheduled Learning and Teaching Activities | 11 | Tutorials |
Guided Independent Study | 117 |
Coursework | 100 | Written Exams | 0 | Practical Exams | 0 |
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Form of Assessment | % of Credit | Size of Assessment (e.g. duration/length) | ILOs Assessed | Feedback Method |
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Lab Assessment 1 | 50 | All | ||
Lab Assessment 2 | 50 | All |
Original Form of Assessment | Form of Re-assessment | ILOs Re-assessed | Time Scale for Re-assessment |
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Lab Assessment 1 | Lab Assessment | All | Referral/Deferral Period |
Lab Assessment 2 | Lab Assessment | All | Referral/Deferral Period |
information that you are expected to consult. Further guidance will be provided by the Module Convener
Reading list for this module:
CREDIT VALUE | 15 | ECTS VALUE | 7.5 |
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PRE-REQUISITE MODULES | None |
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CO-REQUISITE MODULES | None |
NQF LEVEL (FHEQ) | 7 | AVAILABLE AS DISTANCE LEARNING | No |
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ORIGIN DATE | Tuesday 19th March 2024 | LAST REVISION DATE | Friday 22nd March 2024 |
KEY WORDS SEARCH | None Defined |
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Please note that all modules are subject to change, please get in touch if you have any questions about this module.