ENGR 3020 Numerical Methods in Engineering
Credit Points 10
Legacy Code 300488
Coordinator Haiping Zhu Opens in new window
Description The finite element method is a powerful numerical tool for analysing a wide range of engineering problems. The objective of this subject is to introduce the basic and fundamental principles of the finite element techniques by primarily focusing on their applications in the area of structural, solid and soil mechanics.
School Eng, Design & Built Env
Discipline Other Engineering And Related Technologies
Student Contribution Band HECS Band 2 10cp
Check your fees via the Fees page.
Level Undergraduate Level 3 subject
Pre-requisite(s) MATH 1019 AND
MECH 2003
Learning Outcomes
On successful completion of this subject, students should be able to:
- Apply the basic principles of finite element theory to analyse the mechanical behaviours of beams, trusses, frames and 2D plane stress and plane strain problems;
- Formulate finite element algebraic equations for elasticity;
- Explain the workings and limitations of commercial finite element packages;
- Apply finite element programs to solve practical engineering problems.
Subject Content
Constitutive stress-strain relationships in elasticity
Strain-displacement relationship
Potential energy in elastic body
Principle of minimum potential energy
Finite element method for bar, beam, frame and truss analysis
Governing equations of elasticity
Shape functions
Plane analysis
Two dimensional and axisymmetric finite element analysis
Linear triangular element,
Four noded quadrilateral element
Higher order elements (six-noded triangle and 8-noded quadrilateral Element)
Solver appreciations
Constraints and pressure loadings
Stress and strain results
Sources of errors
Assessment
The following table summarises the standard assessment tasks for this subject. Please note this is a guide only. Assessment tasks are regularly updated, where there is a difference your Learning Guide takes precedence.
Type | Length | Percent | Threshold | Individual/Group Task | Mandatory |
---|---|---|---|---|---|
Numerical Problem Solving | 20 mins for each tutorial quiz, and 45 mins for each practical quiz | 40 | N | Individual | N |
Numerical Problem Solving | 1 hour each | 5 | N | Individual | N |
Final Exam | 2 hours | 55 | N | Individual | N |
Teaching Periods
Sydney City Campus - Term 1 (2024)
Sydney City
On-site
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Spring (2024)
Penrith (Kingswood)
On-site
Subject Contact Haiping Zhu Opens in new window
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Parramatta City - Macquarie St
On-site
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Sydney City Campus - Term 3 (2024)
Sydney City
On-site
Subject Contact Peter Lendrum Opens in new window
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Sydney City Campus - Term 2 (2025)
Sydney City
On-site
Subject Contact Peter Lendrum Opens in new window
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Spring (2025)
Penrith (Kingswood)
On-site
Subject Contact Haiping Zhu Opens in new window
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Parramatta City - Macquarie St
On-site
Subject Contact Haiping Zhu Opens in new window