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Routing

Routing. Link-State, Distance-Vector. EE122 Section 2. First off, where are we?. Application. Transport. Mostly still here. Network. Datalink. Physical. Link-State Routing. Link-State Routing. A ∞. S: set of nodes whose least cost path definitively known. 2. 7. 1. 0+2. B 0.

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Routing

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  1. Routing Link-State, Distance-Vector EE122 Section 2

  2. First off, where are we? Application Transport Mostly still here Network Datalink Physical

  3. Link-State Routing

  4. Link-State Routing A ∞ S: set of nodes whose least cost path definitively known 2 7 1 0+2 B 0 C ∞ D ∞ 2 Node B 0+5 5 3 E ∞

  5. Link-State Routing A 2 S: set of nodes whose least cost path definitively known 2+7 2 7 1 2+1 B 0 C ∞ D ∞ 2 Node B 0+5 5 3 E ∞

  6. Link-State Routing A 2 S: set of nodes whose least cost path definitively known 2 7 1 2+7 B 0 C 3 D ∞ 2 3+2 Node B 5 0+5 3 E ∞

  7. Link-State Routing A 2 S: set of nodes whose least cost path definitively known 2 7 1 B 0 C 3 D 5 2 Node B 5+3 0+5 5 3 E ∞

  8. Link-State Routing A 2 S: set of nodes whose least cost path definitively known 2 7 1 B 0 C 3 D 5 2 Node B 5 3 E 5

  9. Distance-Vector Routing A B: 2 C: 1 …… 2 7 1 A: 1 …… A: 7 C: 2 …… B C D A:2 …… 2 3 5 B: 5 …… E

  10. Distance-Vector Routing A Node A 2 7 1 A:1 D:2 B C D 2 Node D 5 3 E

  11. Distance-Vector Routing A Node B B:2 C:1 D:3 2 7 1 Node C B C D 2 5 3 Node D E

  12. Distance-Vector Routing A Node A A:3 B:9 D:2 E:3 2 7 1 Node C B C D 2 5 3 Node E E

  13. Count­To­Infinity Problem

  14. Count­To­Infinity Problem 1 -> ∞ Node A 1 A B C Node B …… Node C Time

  15. Poison Reverse 1 -> ∞ Node A 1 A B C Node B Node C Time

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