Ch 20 UNICAST ROUTING SECTION 2

 Distance-Vector Routing
- Bellman-Ford Equation.
- Distance Vectors.
- Distance-Vector Routing Algorithm.
 Link-State Routing
- Link-State Database (LSDB).
- Formation of Least-Cost Trees.
 Path-Vector Routing
- Spanning Trees.
- Creation of Spanning Trees.
- Path-Vector Algorithm.

 The distance-vector (DV) routing uses the goal to
find the best route.
 The first thing each node creates is its own least-
cost tree with the rudimentary information it has
about its immediate neighbors.
 The incomplete trees are exchanged between
immediate neighbors to make the trees more and
more complete and to represent the whole
internet.
 router continuously tells all of its neighbors what it
knows about the whole internet,
(although the knowledge can be incomplete).

 Bellman-Ford equation is used to find the least cost (shortest
distance) between a source node x and a destination node y
through some intermediary nodes (a, b, c, . . .) when the costs
between the source and the intermediary nodes and the least
costs between the intermediary nodes and the destination are
given.
 Equation

 A least-cost tree is a combination of least-cost paths
from the root of the tree to all destinations.
 These paths are graphically glued together to form
the tree.
 Distance-vector routing unglues these paths and
creates a distance vector, a one-dimensional array to
represent the tree.

Note That :
 The name of the distance vector defines the root.
 The indexes define the destinations.
 The value of each cell defines the least cost from the root
to the destination.

1 - Each node in an internet, when it is booted, creates a very
rudimentary distance vector with the minimum information
the node can obtain from its neighborhood.

2. The node sends some greeting messages out of its interfaces
and discovers the identity of the immediate neighbors and
the distance between itself and each neighbor.
3. makes a simple distance vector by inserting the discovered
distances in the corresponding cells and leaves the value of
other cells as infinity.

Ch 20 UNICAST ROUTING SECTION 2

 A problem with distance-vector routing is that
any decrease in cost (good news) propagates
quickly, but any increase in cost (bad news) will
propagate slowly.
 For a routing protocol to work properly, if a link
is broken (cost becomes infinity),
 every other router should be aware of it
immediately, but in distance-vector routing, this
takes some time.
 The problem is referred to as count to infinity.
 It sometimes takes several updates before the
cost for a broken link is recorded as infinity by
all routers.

 In this strategy, instead of flooding the table through each
interface, each node sends only part of its table through
each interface.
 If, according to its table, node B thinks that the optimum
route to reach X is via A.
 Taking information from node A, modifying it, and sending
it back to node A is what creates the confusion.
 In this case, node A keeps the value of infinity as the
distance to X.
 Later, when node A sends its forwarding table to B, node B
also corrects its forwarding table.
 The system becomes stable after the first update: both
node A and node B know that X is not reachable.

 Using the split-horizon strategy has one drawback.
 Normally, the corresponding protocol uses a timer, and if
there is no news about a route, the node deletes the route
from its table.
 When node B in the previous scenario eliminates the route to
X from its advertisement to A, B has not received any news
about X recently.
 In the poison reverse strategy B can still advertise the value
for X, but if the source of information is A, it can replace the
distance with infinity as a warning: “Do not use this value”.
 if the instability is between three nodes, stability cannot be
guaranteed.

 A routing algorithm that directly follows our discussion
for creating least-cost trees and forwarding tables is
link-state (LS) routing.
 This method uses the term link-state to define the
characteristic of a link (an edge) that represents a
network in the internet.
 Links with lower costs are preferred to links with
higher costs.
 if the cost of a link is infinity, it means that the link
does not exist or has been broken.

 To create a least-cost tree with this method, each
node needs to have a complete map of the network,
which means it needs to know the state of each link.
 There is only one LSDB for the whole internet.

how each node can create this LSDB that contains
information about the whole internet?
 This can be done by a process called flooding.
 Each node can send some greeting messages to all its
immediate neighbors to collect two pieces of information
for each neighboring node:
-The identity of the node.
-The cost of the link.
 The combination of these two pieces of information is called
the LS packet (LSP).
 The LSP is sent out of each interface, as shown in Figure 20.9
for our internet in Figure 20.

 When a node receives an LSP from one of its interfaces, it
compares the LSP with the copy it may already have.
 If the arrived LSP is older than the one it has, it discards
the arrived LSP.
 If it is newer than the one it has, the node discards the old
LSP and keeps the received one.
 It then sends a copy of it out of each interface except the
one from which the packet arrived.

To create a least-cost tree for itself, using the shared LSDB,
each node needs to run the famous Dijkstra Algorithm.
This iterative algorithm uses the following steps:
1. The node chooses itself as the root of the tree, creating
a tree with a single node, and sets the total cost of each
node based on the information in the LSDB.
2. The node selects one node, among all nodes not in the
tree, which is closest to the root, and adds this to the
tree.
After this node is added to the tree, the cost of all other
nodes not in the tree needs to be updated because the
paths may have been changed.
3. The node repeats step 2 until all nodes are added to the
tree.

 Both link-state and distance-vector routing are
based on the least-cost goal.
 router may belong to an organization that does
not provide enough security or it may belong to
a commercial rival of the sender which might
inspect the packets for obtaining information.
 Least-cost routing does not prevent a packet
from passing through an area when that area is
in the least-cost path.

 Path-vector routing does not have the
drawbacks of LS or DV routing as described
above because it is not based on least-cost
routing.
 The best route is determined by the source
using the policy it imposes on the route.
 In other words, the source can control the
path.
 path-vector routing is not actually used in an
internet, and is mostly designed to route a
packet between ISPs

 The tree determined by the source when it
imposes its own policy.
 If there is more than one route to a destination,
the source can choose the route that meets its
policy best.
 A source may apply several policies at the same
time.
 One of the common policies uses the minimum
number of nodes to be visited.
 common policy is to avoid some nodes as the
middle node in a route.

 The policy imposed by all sources is to use the minimum number
of nodes to reach a destination.
 The spanning tree selected by A and E is such that the
communication does not pass through D as a middle node.

 When a node is booted, it creates a path vector
based on the information it can obtain about its
immediate neighbor.
 A node sends greeting messages to its immediate
neighbors to collect these pieces of information.

 The policy is defined by selecting the best of multiple
paths.
 Path-vector routing also imposes one more condition on
this equation: If Path (v, y) includes x, that path is
discarded to avoid a loop in the path.
 In other words, x does not want to visit itself when it
selects a path to y.

Ch 20 UNICAST ROUTING SECTION 2

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Ch 20 UNICAST ROUTING SECTION 2