Introduction to Engineering Mathematics (A-level or non A-level) or Equivalent

This module covers the following range of techniques used to analyse engineering systems and to design, predict or control their responses:

• Differential equations (general definition, first and second examples, numerical solutions).
• Laplace transforms (including partial fractions and use of tables, second-order differential equations and simple first-order equations incorporating Heaviside functions).
• Eigenvalue analysis with applications (simplifying and solving coupled systems of linear differential equations).
• Use of a mathematical software package such as Mupad (the GUI driven computer algebra system within MATLAB).

This module will enable students to gain understanding, apply knowledge, analyse and evaluate problems and create solutions through a variety of activities, including lectures and tutorials

Advanced Modern Engineering Mathematics, Glyn James et al, (2010), Prentice Hall (2010)

Engineering Mathematics, K A Stroud and J Booth Dexter, Palgrave Macmillan (2007)

Advanced Engineering Mathematics, Stroud and J Booth Dexter, Palgrave Macmillan (2011)

Engineering Mathematics through Applications, Kuldeep Singh, Palgrave Macmillan (2011)

Teaching room facilities (pc, projector, visualiser) and MATLAB

1. Be able to explain and demonstrate fundamental mathematical techniques required to model engineering systems and develop solutions/responses. (AHEP 3: SM2b, G1)

2. Select and apply appropriate techniques to solve single and coupled differential equation models of engineering systems. (AHEP 3: SM2b, G1)

3. Implement techniques using mathematical software. (AHEP 3: SM2b, EA3b, G1)

4. Interpret and communicate effectively the solutions/responses obtained. (AHEP 3:SM2b, G1)

Element 1: Assignment weighted at 25%;
Element 2: 1hr class test weighted 25%;
Element 3: 2hrs class test weighted at 50%.

Covering all Learning Outcomes and meeting AHEP 3 Outcomes SM2b, EA3b, G1.