In this course, practical applications of linear and non-linear structural finite element analysis are covered. The course includes a discussion of element stiffness matrices, shape functions, geometric non-linearity, material plasticity, and contact. Practical finite element modelling using commercial software will be taught, along with lectures on practical modelling aspects and case studies. Students will be expected to complete a series of linear and non-linear analyses covering additional topics such as modelling in different dimensions, symmetry, mesh convergence, model validation, and parametric studies.

This course aims to provide a comprehensive understanding of the methods used for predicting convective heat transfer rates. The course emphasizes the analysis of convection and developing an understanding of the assumptions and limitations of existing methods. Students will learn how to take a complex real situation and deriva a model that can be solved. The course covers traditional analytical methods as well as numerical solutions, with an emphasis on understanding the theory and assumptions behind both. The course includes practical examples and end-of-chapter problems to enhance student understanding of the material.

The primary objective of this course is to study the dynamic behaviour of rotating machinery for appropriate fault detection and diagnostic criteria, with an emphasis on vibration-based methods of machine condition monitoring and fault diagnostics. Topics covered include: Basic maintenance philosophies and strategies; Vibration signal measurement and recording instrumentation; Dynamic signal analysis and display; Vibration level standards; Rotating machinery balancing; Machine tool monitoring and diagnostics; Shaft alignment; Rolling element and journal bearings; Gears; Infra-red thermography; Advanced automatic fault diagnostic methods; Predictive maintenance.

This course covers the creation and implementation of finite element models used in the analysis of various non-linear solid materials such as plastics, metals, and elastomers, which experience significant deformations. To establish a foundation for formulating these models and interpreting results, fundamental concepts from continuum mechanics such as suffix notation, large strain theory, and constitutive relations will be introduced. Additionally, testing procedures for determining non-linear material properties necessary for model input will be discussed. Through the use of commercial non-linear finite element software, you will conduct practical analyses and study example cases.