Revision as of 09:08, 16 June 2015

Term: Winter 2015
Lecturer: Univ.-Prof. Dr. Thomas Huckle
Time and Place: Lecture: Tuesday (first lecture: 13.10.2015), 12:15 - 13:45, MI 02.07.023; Tutorial: Friday (first tutorial: 23.10.2015), 10:15 - 11:45, MI 02.07.023, see Tutorials
Audience: IN2012; Master CSE; Master Mathematics; Master Informatics
Tutorials: Christoph Riesinger
Exam: Regular Exam:; tba; Repeat Exam:; tba
Semesterwochenstunden / ECTS Credits: 4 SWS (2V + 2Ü) / 5 credits
TUMonline: Lecture and tutorials Parallel Numerics

News

16.06.2015	There are NO lectures and tutorials in the weeks from 21.12.2015 to 08.01.2016.
16.06.2015	Tutorials take place on Friday from 10:15 und 11:45 Uhr in room MI 02.07.023. First tutorial takes place on 23.10.2015.
16.06.2015	Lectures take place on Tuesday from 12:15 und 13:45 Uhr in room MI 02.07.023. First lecture takes place on 13.10.2015.

Number	Date	Topic	Worksheet	Proposal for solution	Code
1	-	Flynn's Taxonomy & MPI Basics	description01.pdf	-	sheet01_task06.cpp
2	-	Numerical Integration & P2P Communication I	description02.pdf	-	sheet02_task01.cpp
3	-	Vector-Vector Operations & P2P Communication II	description03.pdf	-	sheet03_task05.cpp
4	-	Matrix-Matrix-Operations & P2P Communication III	description04.pdf	-	sheet04_task05.cpp
5	-	Parallel LU Decomposition & Collective Operations	description05.pdf	-	sheet05_task03.cpp
6	-	Tridiagonal Matrices, Hockney/Golub method & Message Tags	description06.pdf	-	sheet06_task01_serial.cpp sheet06_task01_parallel.cpp sheet06_task03.cpp
7	-	Sparse Matrix-Vector Multiplication & MPI Communicators	description07.pdf	-	sheet07_task03.cpp
8	-	Stationary Methods	description08.pdf	-	sheet08_task03_serial.cpp sheet08_task03_parallel.cpp
9	-	Gradient Methods, Preconditioning & Eigenvalues	description09.pdf	-	-
10	-	Domain Decomposition	description10.pdf	-	sheet10_task01_serial.c sheet10_task01_parallel.c sheet10_task03.m

tba

tba

Eijkhout, Chow, van de Geijn: Introduction to High Performance Scientific Computing
Dongarra, Duff, Sorensen, van der Vorst: Numerical Linear Algebra for High-Performance Computers
Gallivan, Heath, Ng, Ortega: Parallel Algorithms for Matrix Computations
Pacheco: A User's Guide to MPI
Saad: Iterative Methods for Sparse Linear Systems
Frommer: Lösung linearer Gleichungssysteme auf Parallelrechnern
An Introduction To Quantum Computing for Non-Physicists

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+| 1 || 13.10.2015 || - <!-- [http://www5.in.tum.de/lehre/vorlesungen/parnum/WS14/vorl1.pdf vorl1.pdf] -->
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