Downloadable Course Material for MATH3475 & MATH5476M

• Note that default downloads of handouts, examples and exams is in PDF format.
  To get PostScript versions, simply change pdf to ps in the URL address bar in your browser.
  
  
• Supplementary course notes (including colour pics) in PDF format.
  Please select a handout from the list below Handout for Lecs 1 to 4 Handout for Lecs 5 to 14 Handout for Lecs 15 to 29 Handout for Lecs S1 to S6
• Example sheets in PDF format.
  Please select an example sheet from the list below Examples 1 (lectures 1 to 4) Examples 2 (lectures 5 to 7) Examples 3 (lectures 8 to 13) Examples 4 (lecture 14) Examples 5 (lectures 15 to 24) Examples 6 (lectures 25 to 29) Examples 7 (lectures S1 to S6)
• Maple worksheets (.mws files). N.B. On some browsers, the worksheets will automatically launch into the Maple environment. However, it is best if you first save the worksheets and then launch Maple. These were created in the Maple 9 Classic Interface and should work in the lastest version of Maple on the Leeds University system. If you need online tutorial help with Maple, try here. Please email me if there are any problems with functionality.
  Please select a Maple worksheet from the list below 3475_1.mws (lecs. 1-4) Residual Methods for BVPs: 1-D Galerkin and Collocation 3475_2.mws (lecs. 5-7) Variational Methods for BVPs: 1-D and 2-D Rayleigh-Ritz 3475_3.mws (lecs. 8-10) Finite Element Method: Linear Galerkin and Rayleigh-Ritz 3475_4.mws (lecs. 11-13) Finite Element Method: Quadratic Galerkin, Convergence & Errors 3475_5.mws (lec. 14) Gauss-Legendre Quadrature 3475_6.mws (lecs. 15-17) Stability of Numerical Solution of ODEs 3475_7.mws (lecs. 18-19) Stability of 1-D Advection Equation 3475_8.mws (lec. 20) Eigenvalue Analysis of Stability 3475_9.mws (lecs. 21-23) Error Resolution, Aliasing & High-Frequency Decay 3475_10.mws (lec. 24) Amplification, Dissipation & Dispersion of Errors 3475_11.mws (lecs. 25-26) Discrete Fourier Transforms & Spectral Convergence 3475_12.mws (lec. 27) Whittaker & Trigonometric Cardinal Functions 3475_13.mws (lec. 28) Lagrange & Trigonometric Differentiation Matrices 3475_14.mws (lec. 29) Chebyshev Cardinal Functions & Differentiation Matrix 3475_15.mws (lecs. S1-S6) Integral-Equation Methods
• Past exam papers in PDF format.
  Please select an exam paper from the list below June 2008 level 3 June 2008 level 5 June 2010 level 3 June 2010 level 5

Page created by Professor M A Kelmanson on January 23rd 2008; last updated February 28th 2012.