1 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Embedded Systems Übung 4: Ablaufplanung Ernesto Wandeler 22. Juni.

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Presentation transcript:

1 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Embedded Systems Übung 4: Ablaufplanung Ernesto Wandeler 22. Juni 2005

2 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Zeitbeschränkungen in Sequenzgraphen + x  (v 1 )  (v 2 ) Datenabhängigkeiten & Berechnungsdauer 2  (v 2 )  (v 1 ) + 2  Multiplikation dauert 2 Zeiteinheiten:

3 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Zeitbeschränkungen in Sequenzgraphen +x  (v 1 )  (v 2 ) Datenabhängigkeiten & Berechnungsdauer Von Aussen  (v 2 )  (v 1 ) + 2  Multiplikation dauert 2 Zeiteinheiten: V2 frühestens 5 nach V1:  (v 2 )  (v 1 ) + 5  V2 spätestens 5 nach V1:  (v 2 )  (v 1 ) + 5  V2 und V1 gleichzeitig: selber lösen!  (v 2 )  (v 1 ) - 5   5-5

4 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x v0 v1v2v5 v3 v4 v6 vn jv0v1v2v3v4v5v6vn

5 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x v0 v1v2v5 v3 v4 v6 vn jv0v1v2v3v4v5v6vn

6 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn v0 v1v2v5 v3 v4 v6 vn

7 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn v0 v1v2v5 v3 v4 v6 vn

8 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1  v0 v1v2v5 v3 v4 v6 vn

9 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1  v0 v1v2v5 v3 v4 v6 vn

10 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1  v0 v1v2v5 v3 v4 v6 vn

11 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1  v0 v1v2v5 v3 v4 v6 vn

12 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   v0 v1v2v5 v3 v4 v6 vn

13 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   v0 v1v2v5 v3 v4 v6 vn

14 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   v0 v1v2v5 v3 v4 v6 vn

15 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  v0 v1v2v5 v3 v4 v6 vn

16 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  v0 v1v2v5 v3 v4 v6 vn

17 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  v0 v1v2v5 v3 v4 v6 vn

18 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  v0 v1v2v5 v3 v4 v6 vn

19 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  v0 v1v2v5 v3 v4 v6 vn

20 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  v0 v1v2v5 v3 v4 v6 vn

21 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  v0 v1v2v5 v3 v4 v6 vn

22 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

23 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

24 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

25 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

26 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

27 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

28 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

29 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

30 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

31 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

32 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

33 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

34 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

35 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13   v0 v1v2v5 v3 v4 v6 vn

36 Swiss Federal Institute of Technology Computer Engineering and Networks Laboratory Bellman-Ford x x x - nop x x jv0v1v2v3v4v5v6vn 1011  1   13  