Parallel Numerics - Winter 13: Difference between revisions
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(Created page with "{{Lecture | term = Winter 13 | lecturer = Univ.-Prof. Dr. Thomas Huckle | timeplace = tba | credits = SWS (2V + 2Ü) / 5 Credits | audience = CSE (compulsory course, 3rd s...") |
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| credits = SWS (2V + 2Ü) / 5 Credits | | credits = SWS (2V + 2Ü) / 5 Credits | ||
| audience = CSE (compulsory course, 3rd semester), Mathematics (Master), Informatics (Master) (Modul [https://www.in.tum.de/myintum/kurs_verwaltung/cm.html?id=IN2012 IN2012] oder [https://drehscheibe.in.tum.de/myintum/kurs_verwaltung/cm.html?cmid=44 IN2012]) | | audience = CSE (compulsory course, 3rd semester), Mathematics (Master), Informatics (Master) (Modul [https://www.in.tum.de/myintum/kurs_verwaltung/cm.html?id=IN2012 IN2012] oder [https://drehscheibe.in.tum.de/myintum/kurs_verwaltung/cm.html?cmid=44 IN2012]) | ||
| exam = | | exam = tba | ||
| tutorials = [[tba]] | | tutorials = [[tba]] | ||
}} | }} |
Revision as of 08:36, 25 June 2013
- Term
- Winter 13
- Lecturer
- Univ.-Prof. Dr. Thomas Huckle
- Time and Place
- tba
- Audience
- CSE (compulsory course, 3rd semester), Mathematics (Master), Informatics (Master) (Modul IN2012 oder IN2012)
- Tutorials
- tba
- Exam
- tba
- Semesterwochenstunden / ECTS Credits
- SWS (2V + 2Ü) / 5 Credits
- TUMonline
- {{{tumonline}}}
This course will be given in every winter term. The lectures and tutorials are conducted in English, and the course substitutes the German lecture "Numerik auf Parallelrechnern".
News
Contents
- High-Performance Computing
- Performance: Analysis, Modeling, and Measurements
- Basic Linear Algebra Subprograms
- Direct Solution of Sparse Linear Systems
- Iterative Methods for Linear Systems
- Linear Eigenvalue Problems
- Programming in MPI
Course Material
Lecture Notes
Slides
Tutorials
Literature & External Links
- Introduction to High Performance Scientific Computing (Eijkhout, Chow, van de Geijn) [free download]
- Numerical Linear Algebra for High-Performance Computers (Dongarra, Duff, Sorensen, van der Vorst)
- Parallel Algorithms for Matrix Computations (Gallivan, Heath, Ng, Ortega,...)
- A User's Guide to MPI (Pacheco)
- Iterative Methods for Sparse Linear Systems (Saad)
- Loesung linearer Gleichungssysteme auf Parallelrechnern (Frommer)