TU Wien:Mathematische Methoden des Visual Computing VU (Müllner)
- Mathematische Methoden des Visual Computing VU (Müllner) (TU Wien, 0 Materialien)
- Mathematische Methoden des Visual Computing VU (Panholzer) (TU Wien, 24 Materialien)
Daten[Bearbeiten | Quelltext bearbeiten]
Vortragende | Clemens Müllner |
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ECTS | 3,0 |
Alias | Mathematical Methods of Visual Computing (en) |
Letzte Abhaltung | 2025S |
Sprache | English |
Abkürzung | MMVC |
Mattermost | mathematische-methoden-des-visual-computing • Register • Mattermost-Infos |
Links | tiss:104392 , Homepage |
Masterstudium Visual Computing | Modul Mathematics for Visual Computing (Pflichtfach) |
Inhalt[Bearbeiten | Quelltext bearbeiten]
noch offen, bitte nicht von TISS/u:find oder Homepage kopieren, sondern aus Studierendensicht beschreiben.
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Übungen[Bearbeiten | Quelltext bearbeiten]
Exercises are once a week with mandatory attendance (attendance is checked at the beginning of every exercise). You have to solve 6 exercises every week and tick the ones you did and could present at the blackboard in class. The number of ticked exercises accounts to your grade. You could poker and also mark not done exercises to get full points put you are picked by the prof to present at the exercise classes, you are not able to volunteer to present exercises. Generally you just have to write your solution on the blackboard and get full points for your presentation. Sometimes you are asked an additional question at the end but even if you are not able to answer you will get full points on your presentation.
Prüfung, Benotung[Bearbeiten | Quelltext bearbeiten]
Clemens gives very fair and reasonable exams. My personal tips are
- Do the exercises! Preferably find a partner that you can discuss the problems with.
- Practice the exercise problems.
- There is a large collection of problems https://vowi.fsinf.at/images/9/97/TU_Wien-Analysis_2_UE_(diverse)-%C3%9Cbungen_SS23_-_Angaben.pdf . Do note that their difficulty varies a lot.
- Practice old exam problems
- The Panholzer course has a few. And the Analysis 2 courses also have a lot of exam questions. Do note that only about half of the Analysis 2 exam questions are applicable to this course
- Practice proving all the Fourier/Laplace properties at least once.
- Check your solutions when possible. This catches a lot of easy and silly mistakes. e.g. When doing a gradient field problem, you can check the anti-derivative by taking all 3 derivatives at the end.
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