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ConeBased Topology Control in Ad Hoc Networks

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Title: ConeBased Topology Control in Ad Hoc Networks


1
Cone-Based Topology Control in Ad Hoc Networks
  • Li (Erran) Li1, V. Bahl2, J.Y. Halpern1, Y.M.
    Wang2 and R. Wattenhofer3
  • Cornell University1
  • Microsoft Research2
  • ETH, Zurich3
  • Presented by Guoliang Xing

2
Outline
  • Motivation
  • Design goals
  • Basic cone-based algorithm
  • Optimizations on the basic algorithm
  • Performance results
  • Summary

3
Motivation
  • No topology control large transmission radius
  • Lots of interference
  • Low throughput
  • High energy consumption

4
Motivation (contd)
  • No topology control small transmission radius
  • Network may partition

5
Motivation (contd)
  • With topology control
  • Low energy consumption
  • Little interference
  • High throughput

6
Design Goals
  • Reduce transmission power
  • Maintain global connectivity
  • Distributed algorithm using local information

7
Related Work
  • Rodoplu and Meng Jsac 03 Only connect to the
    power efficient immediate neighbors
  • Li et al. Infocom 03 Only connect to the
    neighbors on local minimum spanning tree (MST)
  • Song et al. mobihoc 04 Bound node degrees
  • Burkhart et al. mobihoc 04 Reduce inference

8
Assumptions
  • Circular communication range
  • Receiver can infer the direction of sender
  • Location information not required
  • Symmetric links
  • power(u?v) power(v?u)

9
Basic Cone-based Topology Control (CBTC) Algorithm
  • Each node discovers neighbors by increasing
    transmission power until it finds a node in every
    cone of degree ? or it reaches the max power.

? 120o
10
Maintain Global Connectivity
  • Resulted links may be asymmetric
  • CBTC guarantees global connectivity if
  • ?150o
  • Link symmetry enforced if exists a link u?v,
    increase tx power of v to enforce v?u
  • 150o is the tight upper bound to guarantee global
    connectivity

11
Guaranteeing global connectivity
  • If AB lt Rmax and node A and B are not connected
    after the CBTC, there must exist a multi-hop path
    from A to B.
  • Intuition there exist As neighbor X and Bs
    neighbor Y, such that XYltAB

 
r
t
B
d
A
u
s
12
Guaranteeing global connectivity
  • If AB lt Rmax and node A and B are not connected
    after the CBTC, there must exist a multi-hop path
    from A to B.
  • Intuition there exist As neighbor X and Bs
    neighbor Y, such that XYltAB

 
r
t
B
r2
A
r1
u
s
13
Guaranteeing global connectivity
  • If AB lt Rmax and node A and B are not connected
    after the CBTC, there must exist a multi-hop path
    from A to B.
  • Intuition there exist As neighbor X and Bs
    neighbor Y, such that XYltAB

 
r
t
h
Z
B
r2
A
r1
k
u
s
14
Guaranteeing global connectivity
  • If AB lt Rmax and node A and B are not connected
    after the CBTC, there must exist a multi-hop path
    from A to B.
  • Intuition there exist As neighbor X and Bs
    neighbor Y, such that XYltAB

 
r
t
h
Z
B
r2
A
r1
Y
k
u
s
15
Guaranteeing global connectivity
  • If AB lt Rmax and node A and B are not connected
    after the CBTC, there must exist a multi-hop path
    from A to B.
  • Intuition there exist As neighbor X and Bs
    neighbor Y, such that XYltAB

 
r
t
h
ZB, BY, WA, AX lt AB angle(W,A,X),
angle(Z,B,Y)lt150o angle(Z,B,A),
angle(X,AB)lt75o ? either XY or WZltAB
Z
W
B
r2
A
r1
Y
X
k
u
s
16
Optimization I Shrink-back operation
  • A node may still have a gap of ? after reaching
    max power
  • Transmission power can be reduced as long as the
    cone coverage is preserved

17
Optimization II Redundant edge removal
  • Redundant edges
  • An edge (u,v) is redundant if there exists an
    edge (u,w) and ?vuw lt ?/3.
  • Redundant edges can be removed by each node
    independently.
  • Node degree can be bounded.

18
Optimization III Asymmetric edge removal
  • When ?120o, global connectivity can be preserved
    after removing all asymmetric links

19
Simulation Setup
  • 200 nodes randomly distributed in 1500m by 1500m
    area. Maximum transmission radius is 500m.
  • 60 communication pairs, each has 8Kbps data rate
  • Routing layer modifies AODV to use energy metric
    instead of shortest path metric
  • MAC layer CSMA
  • Performance metrics
  • Network connectivity average node degree and
    radius
  • Network lifetime number of nodes that are still
    alive over time
  • Energy model used is not clear

20
Network Topology
21
Network Topology (Contd.)
22
Dynamic Performance
23
Summary
  • simple
  • uses only directional information
  • guarantees global connectivity
  • increases network lifetime
  • balances network throughput

24
Critiques
  • Unrealistic assumptions
  • Circular communication range
  • Symmetric links
  • Only reduce transmission power
  • Max energy saving depends on the amount of
    network traffic
  • Do not reduce idle listening power
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