Introduction to Scientific Computing |
|
(winter 2001/2002) |
This lecture is joint work with the lecture Introduction to Scientific Computing, given at the University of Stuttgart.
| Lesson 1: | What is Scientific Computing? | PDF (4932K) |
| Lesson 2: | Tools: Libraries and Software | PDF (1404K) |
| Lesson 3: | Principles of Mathematical Modelling | PDF (1544K) |
| Lesson 4: | Continuous Models 1: ODE | PDF (952K) |
| Lesson 5: | Continuous Models 2: PDE | PDF (1000K) |
| Lesson 6: | Numerical Treatment of ODE | PDF (1116K) |
| Lesson 7: | Numerical Treatment of ODE | PDF (1240K) |
| Lesson 8: | Standard Iterative Solvers of SLE | PDF (968K) |
| Lesson 9: | Fast Iterative Solvers of SLE | PDF (692K) |
| Lesson 10: | Implementation: Target Architectures | PDF (908K) |
| Lesson 11: | Implementation: Parallelization | PDF (832K) |
| Lesson 12: | Grid Generation and Refinement | PDF (836K) |
| Lesson 13: | Interpreting the Results: Visualization | PDF (728K) |
| Lesson 14: | Case Study: CFD | PDF (660K) |
Time and Place:
| date | time | room | worksheet |
|---|---|---|---|
| Oct 26th (Friday) | 15:00-18:00 | 0406 | tutorial.mws |
| Nov 16th (Friday) | 15:00-18:00 | 0406 | diffeq.mws and worksheet including solutions |
| Dec 12th (Wednesday) | 15:00-18:00 | 0406 | diffnum.mws and worksheet including solutions |
| Jan 18th (Friday) | 15:00-18:00 | 0406 | linsolv.mws and the worksheet from the tutorial of Feb 1st |
Time and place: Friday, 8:30-10:00, seminar room 1237
Topics:
| date | Tutorial |
|---|---|
| Feb 1st | After some confusion about the tutorial last week, there will be another tutorial for questions about the worksheet on iterative methods (8:30-10:00 - if the train from Stuttgart arrives in time, some minutes later if it does not - room 1237) |
| Feb 8th (Friday) | Deadline for submission of the exercises |
As the midterm exam, it will consist of one part (30 minutes) with questions
tat have to be answered without notes, books etc., and of a second part
(90 minutes) for which notes and books are allowed, but no calculators
etc.
It will cover the contents of the lectures up to and including Lesson
9 'Fast iterative solvers of SLE'.