MA30170: Numerical solution of elliptic PDEs
Academic Year:  2019/0 
Owning Department/School:  Department of Mathematical Sciences 
Credits:  6 [equivalent to 12 CATS credits] 
Notional Study Hours:  120 
Level:  Honours (FHEQ level 6) 
Period: 

Assessment Summary:  CW 25%, EXTH 75%* 
Assessment Detail: 
*Assessment updated due to Covid19 disruptions 
Supplementary Assessment: 

Requisites:  Before taking this module you must take MN10311 OR take MN20026 OR take MN10500 OR take MN20502 OR take MN10571 OR take MN10669 
Description:  Aims: To teach the finite element method for the numerical solution of elliptic PDEs based on variational principles. Learning Outcomes: At the end of the course, students should be able to derive and implement the finite element method for a range of elliptic PDEs in one and several space dimensions. They should also be able to derive and use elementary error estimates for these methods. Skills: Understanding of the finite element method (T, A), Computer programming with the finite element method (T, A). Content: * Introduction. * Variational and weak form of elliptic PDEs. Natural, essential and mixed boundary conditions. Linear and quadratic finite element approximation in one and several space dimensions. An introduction to convergence theory. * System assembly and solution, isoparametric mapping, quadrature, adaptivity. * Applications to PDEs arising in applications. 
Programme availability: 
MA30170 is Optional on the following programmes:Department of Mathematical Sciences

Notes:
