Overview

Fundamental concepts and mathematical background. Variational principles and general procedure of the finite element analysis; standard element shape functions. Formulation of one- and two-dimensional problems. Vector and tensor analysis. Computer program development. Introduction to some advanced finite element modelling, such as mixed and penalty methods; transient problems; isoparametric finite elements; … For more content click the Read More button below.

Topic availabilities

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Tuition pattern

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Aims

The topic aims to ensure that the students have a basic understanding of the following:

  • Variational formulation of boundary value problems
  • Discretisation of the problem
  • Choosing basis functions
  • Assembling the matrix form of the problem
  • Solving a sparse matrix
  • Applications of software such as MSC Nastran and Ansys

Learning outcomes

On completion of this topic you will be expected to be able to:
1.
Understand the fundamental mathematical and physical basis of FEM
2.
Establish FEM models from practical problems and deal with boundary conditions along with external forces
3.
Use computer programs to solve prototype problems using FEM
4.
Describe the limitations of standard FEM for complex systems and anticipate the advanced techniques that can be applied

Assessments

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Current students should refer to FLO for detailed assessment information, including due dates. Assessment information is accurate at the time of publishing.

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Requisites information

Anti-requisites:

Assumed knowledge

Basic knowledge of vectors, tensors and matrices; differential and partial differential equations; solid mechanics; scientific programming skills. Students undertaking the one year honours programs should check to make sure they have the appropriate background from their undergraduate degree/s.