312.141 (21W) Algebra, exercises

Wintersemester 2021/22

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Erster Termin der LV
06.10.2021 17:00 - 18:00 HS 11 On Campus
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Überblick

Bedingt durch die COVID-19-Pandemie können kurzfristige Änderungen bei Lehrveranstaltungen und Prüfungen (z.B. Absage von Präsenz-Lehreveranstaltungen und Umstellung auf Online-Prüfungen) erforderlich sein.

Weitere Informationen zum Lehrbetrieb vor Ort finden Sie unter: https://www.aau.at/corona.
Lehrende/r
LV-Titel englisch Algebra, exercises
LV-Art Übung (prüfungsimmanente LV )
LV-Modell Präsenzlehrveranstaltung
Semesterstunde/n 1.0
ECTS-Anrechnungspunkte 2.0
Anmeldungen 10 (25 max.)
Organisationseinheit
Unterrichtssprache Englisch
LV-Beginn 06.10.2021
eLearning zum Moodle-Kurs

Zeit und Ort

Beachten Sie bitte, dass sich aufgrund von COVID-19-Maßnahmen die derzeit angezeigten Termine noch ändern können.
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LV-Beschreibung

Intendierte Lernergebnisse

After successful completion of the course, students will be able to solve problems in the areas of algebra studied in the corresponding lecture.

Lehrmethodik

Solving assignments and presenting the results.

Inhalt/e

See lecture.

Erwartete Vorkenntnisse

See lecture.

Curriculare Anmeldevoraussetzungen

n/a

Literatur

See lecture.

Link auf weitere Informationen

n/a

Prüfungsinformationen

Im Fall von online durchgeführten Prüfungen sind die Standards zu beachten, die die technischen Geräte der Studierenden erfüllen müssen, um an diesen Prüfungen teilnehmen zu können.

Geänderte Prüfungsinformationen (COVID-19 Ausnahmeregelung)

The students are required to be informed about and to follow the up to date COVID regulations. In case of substantial worsening of the epidemic situation, the University might order switching to online teaching (including exams). In such a case students will get all the relevant information in real time. 

Prüfungsmethode/n

Solving assignments, presenting the results, participation in discussions.

Prüfungsinhalt/e

Problems related to the contents of the lecture.

Beurteilungskriterien/-maßstäbe

Weekly home assignments will be published by the lecturer on Moodle. Students will declare which problems they solved  via checklists (Kreuzesystem). In class, students will present their solutions; some selected problems will be submitted in written/typed form via Moodle. 

Marking the problems in the  Kreuzesystem will be converted into submission points. For each weekly homework assignment the number of submission points is the fraction of the problems that a student solved. (Example: If an assignment consists of 5 problems and a students marks 3 of them, then he/she will get 0.6 submission points for this homework). The maximum possible total number of submission points is 10, since there will be 11 exercise sessions, and the worst submission won't be considered. 

Class presentations and randomly selected written submissions will be graded from 1 (bad) to 4 (good). The average of these grades will make the presentation points. They will be added to the submission points, thus giving a pre-final grade of at most 14 points.

In order to pass the course, a student should

1. collect at least 6 submission points,

2. collect at least 8 points in total,

3. solve at least one problem each time.

In this case, the pre-final grade will be converted into the final grade as follows:

[8 – 9.5) → acceptable (4)

[9.5 – 11) → satisfactory (3)

[11 – 12.5) → good (2)

[12.5 – 14] → very good (1)

Active participation in discussions might be used as a bonus if the pre-final grade is very slightly below the separating value.  

If a student cannot present a solution of the problem that he/she marked as solved, all his/her submission points for that week will be cancelled. If this situation is repeated, the student will not pass the course.

For problems submitted in written form : textually identical solutions will not be accepted.

Attendance is compulsory. If a student cannot attend due to a health-related issue, he/she should provide a medical certificate. Please report such cases, as well as any other emergencies, in advance by a short e-mail.

Beurteilungsschema

Note Benotungsschema

Position im Curriculum

  • Doktoratsprogramm Modeling-Analysis-Optimization of discrete, continuous and stochastic systems (SKZ: ---, Version: 16W.1)
    • Fach: Modeling-Analysis-Optimization of discrete, continuous and stochastic systems (Pflichtfach)
      • Modeling-Analysis - Optimization of discrete, continuous and stochastic systems ( 0.0h XX / 0.0 ECTS)
        • 312.141 Algebra, exercises (1.0h UE / 2.0 ECTS)
  • Masterstudium Mathematics (SKZ: 401, Version: 18W.1)
    • Fach: Discrete Mathematics (Pflichtfach)
      • 2.1 Algebra ( 1.0h UE / 2.0 ECTS)
        • 312.141 Algebra, exercises (1.0h UE / 2.0 ECTS)
  • Masterstudium Technische Mathematik (SKZ: 401, Version: 13W.1)
    • Fach: Diskrete Mathematik (Pflichtfach)
      • Algebra ( 1.0h UE / 2.0 ECTS)
        • 312.141 Algebra, exercises (1.0h UE / 2.0 ECTS)
  • Doktoratsstudium Doktoratsstudium der Technischen Wissenschaften (SKZ: 786, Version: 12W.4)
    • Fach: Studienleistungen gem. § 3 Abs. 2a des Curriculums (Pflichtfach)
      • Studienleistungen gem. § 3 Abs. 2a des Curriculums ( 16.0h XX / 32.0 ECTS)
        • 312.141 Algebra, exercises (1.0h UE / 2.0 ECTS)

Gleichwertige Lehrveranstaltungen im Sinne der Prüfungsantrittszählung

Wintersemester 2023/24
  • 312.141 UE Algebra, exercises (1.0h / 2.0ECTS)
Wintersemester 2022/23
  • 312.141 UE Algebra, exercises (1.0h / 2.0ECTS)
Wintersemester 2020/21
  • 312.141 UE Algebra, exercises (1.0h / 2.0ECTS)
Wintersemester 2019/20
  • 312.141 UE Algebra, Exercises (1.0h / 2.0ECTS)
Wintersemester 2018/19
  • 312.141 UE Algebra, exercises (1.0h / 2.0ECTS)
Wintersemester 2017/18
  • 312.141 UE Algebra (1.0h / 2.0ECTS)
Wintersemester 2016/17
  • 312.141 UE Übungen zu Algebra (1.0h / 2.0ECTS)
Wintersemester 2015/16
  • 312.141 UE Übungen zu Algebra (1.0h / 2.0ECTS)
Wintersemester 2014/15
  • 312.141 UE Übungen zu Algebra (1.0h / 2.0ECTS)
Wintersemester 2013/14
  • 312.141 UE Übungen zu Algebra (1.0h / 2.0ECTS)