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Breaking the Interference Barrier

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Title: Breaking the Interference Barrier


1
Breaking the Interference Barrier
  • David Tse
  • Wireless Foundations
  • University of California at Berkeley
  • Mobicom/Mobihoc Plenary Talk
  • September 13, 2007

TexPoint fonts used in EMF AAAA
2
The Interference Barrier
  • Lots of recent advances in physical layer
    wireless communication (multiple antennas MIMO,
    space-time codes, opportunistic scheduling,
    turbo codes, hybrid ARQ.)
  • From theory to practice in a decade.
  • Gains pertain mainly to point-to-point or
    multiple access performance.
  • But performance of many wireless systems
    ultimately limited by interference.
  • Breaking this interference barrier will be the
    next step.

3
Examples of Interference Barrier
  • Cellular networks inter-cell interference
  • Ad hoc networks interference from simultaneous
    transmissions
  • Wireless LANS interference between adjacent
    networks
  • Cognitive networks interference between primary
    and secondary users and between multiple
    secondary systems

4
Talk Outline
  • We discuss several speculative approaches to
    break the interference barrier
  • cooperative distributed MIMO
  • exploiting mobility to localize interference
  • interference alignment
  • Key message
  • Solving the interference problem requires a
    combination of physical layer and architectural
    ideas.

5
Traditional Interference Management in Cellular
Systems
  • Narrowband (eg. GSM)
  • Inter-cell interference made negligible at the
    price of poor frequency reuse
  • Wideband (eg. CDMA, OFDM)
  • Universal frequency reuse but system is
    interference-limited.

6
Example WiMax is Interference-Limited
SIR 2 dB
SNR 20 dB
Universal Reuse 6 dominant interferers
SIR to SNR gap 18dB
Source Intel WiMax simulations
7
Fractional Reuse A Partial Solution
  • Universal reuse for cell-interior users.
  • Orthogonal bands for cell-edge users.
  • But cell-edge users are still the bottleneck.

f2
f3
f0
f0
8
Tale of Two Cell-Edge Users
  • keep users on orthogonal bands lose half the
    effective bandwidth but avoid interference
  • Best of both worlds?
  • Yes, base-stations can cooperate to form a
    distributed MIMO array.

9
MIMO in One Slide
Signal space at Rx array (M2)
direction of signal from Tx antenna 1
M by M MIMO system with a sufficiently random
channel supports M simultaneous data streams.
10
Infrastructure Cooperation
  • Base stations cooperate to form a macro-array to
    jointly decode in the uplink and transmit in the
    downlink.
  • Turns harmful inter-cell interference into useful
    signals
  • High-speed connectivity to a central processing
    unit.

11
Simulation in a Hexagonal Cellular System
cooperation
single-cell processing
(Alessandro et al 06)
Rise-over-thermal 6dB 2 Rx antennas per BS
12
Cooperation in Ad Hoc Networks
  • Capacity of ad hoc networks limited by mutual
    interference between simultaneous transmissions.
  • How can cooperation between mobiles improve
    capacity?
  • Unlike infrastructure-based cellular systems,
    such cooperation comes at an over-the-air
    transmission cost.
  • Will the overhead swamp the cooperation gain?

13
Scaling Law Formulation
  • (Gupta-Kumar 00)
  • n nodes randomly located in a fixed area.
  • n randomly assigned source-destination pairs.
  • Each S-D pair demands the same data rate.
  • How does the total throughput T(n) of the network
    scale with n?

14
How much can Cooperation Help?
Courtesy David Reed
?
Can we get linear scaling with more sophisticated
cooperation?
Arbitrarily closely. (Ozgur,Leveque,T. 06)
15
Gupta-Kumar Capacity is Interference-Limited
  • Long-range transmission causes too much
    interference.
  • Multi-hop means each packet is transmitted many
    times.
  • To get linear scaling, must be able to do many
    simultaneous long-range transmissions.
  • How to deal with interference?
  • A natural idea distributed MIMO!
  • But cooperation overhead is bottleneck.
  • What kind of cooperation architecture minimizes
    overhead?

16
A 3-Phase Scheme
  • Divide the network into clusters of size M nodes.
  • Focus first on a specific S-D pair.
  • source s wants to send M bits to destination d.

Phase 1 Setting up Tx cooperation 1 bit to
each node in Tx cluster
Phase 2 Long-range MIMO between s and d
clusters.
Phase 3 Each node in Rx cluster quantizes signal
into k bits and sends to destination d.
17
Parallelization across S-D Pairs
Phase 1 Clusters work in parallel. Sources in
each cluster take turn distributing their
bits. Total time M2
Phase 2 1 MIMO trans. at a time. Total time n
Phase 3 Clusters work in parallel. Destinations
in each cluster take turn collecting their
bits. Total time kM2
18
Back-of-the-Envelope Throughput Calculation
  • total number of bits transferred nM
  • total time in all three phases M2 n kM2
  • Throughput
    bits/second
  • Optimal cluster size
  • Best throughput
    ?

19
Further Parallelization
  • In phase 1 and 3, M2 bits have to be exchanged
    within each cluster, 1 bit per node pair.
  • Previous scheme exchanges these bits one at a
    time (TDMA), takes time M2.
  • Can we increase the spatial reuse ?
  • Can break the problem into M sessions, each
    session involving M S-D pairs communicating 1 bit
    with each other
  • cooperation communication
  • Any better scheme for the small network can build
    a better scheme for the original network.

20
Recursion
  • Lemma A scheme with thruput Mb for the smaller
    network yields for the original network a
    thruput

21
MIMO Hierarchical Cooperation-gt Linear Scaling
Long-range MIMO
Setting up Tx cooperation
Cooperate to decode
  • .

By having many levels of hierarchy, we can get as
close to linear scaling as we wish.
22
Linear Scaling with Less Work?
  • Linear scaling means that the capacity of the
    network is not significantly limited by
    interference.
  • But the hierarchical scheme requires tracking of
    channel information as well as significant
    cooperation between nodes.
  • Can one get linear scaling with less work?
  • Yes, if nodes are mobile.

23
Mobility Can Help!
  • (Grossglauser and T. 01)
  • Suppose nodes move randomly and independently.
  • A linear throughput can be achieved
  • if one is willing to wait.
  • Throughput is averaged over the time-scale of
    mobility.

24
Direct Communication Does Not Work
  • The source and destination are nearest neighbors
    only O(1/n) of the time.

25
Detour Multiuser Diversity in Cellular Systems
By opportunistically scheduling transmissions to
users with instantaneously strong channels,
multiuser diversity gain is achieved.
26
Multiuser Diversity via Relaying
  • Multiuser diversity created artificially using
    all other nodes as relays.

27
Phase I Source to Relays
  • At each time slot, source relays a packet to
    nearest neighbor.
  • Different packets are distributed to different
    relay nodes.

28
Phase 2 Relays to Destination
  • Steady state all nodes have packets destined for
    D.
  • Each relay node forwards packets to D only when
    it gets close.

29
Phase I and II Staggered
  • O(1) throughput from S to D
  • Communication is confined to nearest neighbors,
    but each packet goes through at most two hops
  • Load is distributed evenly between all relay
    nodes, enabling every S-D pair to follow the same
    strategy.

30
Linear Scaling without Cooperation?
  • The two approaches rely on some sort of
    cooperation to mitigate interference.
  • Is cooperation really necessary?

31
Spectrum Sharing Revisited
  • Working assumption
  • only one transmission on each
  • time-frequency-space resource.
  • Implicit assumption
  • spectrum is a common ether shared by all.
  • But is this metaphor correct?

Rx 1
Tx 1
Channel11
Channel21
Tx 2
Rx 2


Channel2n
Tx n
Rx n
Channelnn
32
Interference Alignment Example
  • (Cadambe-Jafar 07)
  • All direct channels delay transmission by 1
    symbol time.
  • All cross channels delay by 2 symbol times.
  • Each user can transmit every other symbol time,
    yet no interference!
  • What matters is what happens at the receiver, and
    each receiver sees a different picture.
  • So all the interference can be aligned onto one
    symbol time and yet the signal is orthogonal to
    the interference.

Rx 1
Tx 1
Channel11
Channel12
Tx 2
Rx 2


Channel2n
Tx n
Rx n
Channelnn
33
Interference Alignment Geometry
Tx 1
Rx 1
H11
Rx 2
Tx 2
Rx 3
Tx 3
34
Recurring Theme
  • Channel diversity is a key resource for breaking
    the interference barrier.
  • The three approaches can be viewed as ways to
    exploit this diversity
  • Hierarchical cooperation to exploit MIMO gain.
  • Mobility and relaying to exploit multiuser
    diversity gain.
  • Interference alignment to exploit diversity
    between direct and cross channels.

35
Conclusions
  • Breaking the interference barrier is the next
    step in the evolution of wireless systems.
  • We focus on speculative ideas in this talk.
  • Hopefully they provide some food for thought for
    system builders.
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