The β-Factor: Measuring Wireless Link Burstiness · 2014-11-10 · 11/05/08 Sensys 2008 26 CTP and...
Transcript of The β-Factor: Measuring Wireless Link Burstiness · 2014-11-10 · 11/05/08 Sensys 2008 26 CTP and...
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11/05/08 Sensys 2008
The β-Factor: Measuring Wireless Link Burstiness
Kannan Srinivasan, Maria A. Kazandjieva, Saatvik Agarwal, Philip Levis
Stanford Information Networks Group Stanford University
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Mirage , Channel 26
35% perfect links
Link Dynamics
*
* Intel Berkeley Mirage Testbed
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Mirage, Channel 26
No perfect links
Link Dynamics
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Mirage, Channel 26
No perfect links
Link Dynamics
Links are bursty
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Problem Statement Links are bursty
Burstiness affects protocol performance
Need a way to measure it Towards better understanding of wireless network
protocol behavior
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In this talk
Introduce burstiness metric: β How useful is β? Causes of burstiness
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11/05/08 Sensys 2008 7
In this talk
Introduce burstiness metric: β How useful is β? Causes of burstiness
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Links and Burstiness Metric Need a scalar metric
Perfectly bursty link Link with a long string of consecutive successes or
a long string of failures β = 1.0
Independent link Link with independent packet events β = 0.0
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Conditional Packet Delivery Function (CPDF)
0 1
C(k)=Prob(packet success/fate of past packets)
Consecutive Failures Consecutive Successes
2 3 -1 -2 -3 k
. . . . . . . . . . . .
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CPDF: Perfectly Bursty Link
0 1
C(k)=Prob(packet success/fate of past packets)
Consecutive Failures Consecutive Successes
2 3 -1 -2 -3 k
. . . . . . . . . . . .
0.0
1.0
. . . . . .
. . . . . .
A link with a single burst of success or failure
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CPDF: Independent Link
A synthetic independent link with PRR=90%
0 1
C(k)=Prob(packet success/fate of past packets)
Consecutive Failures Consecutive Successes
2 3 -1 -2 -3 k
. . . . . . . . . . . .
0.0
0.9
A link with independent packet events
. . . . . . . . . . . .
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CPDF of an Empirical Link
Average PRR
Not statistically significant
Consecutive Failures Consecutive Successes k
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Burstiness: The β-Factor
Use KW distance distance from perfectly bursty CPDF independent links can have low distance
For β: compare distance of a link to the distance of an
independent link with same PRR
β code available at http://sing.stanford.edu/srikank/betacalc.py
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Burstiness: The β-Factor
β>0: Bursty link
β=0: Independent link
β<0: Oscillatory link
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The β-Factor: Examples
Independent link’s CPDF
k k
Independent link’s CPDF
Real Link Synthetic Independent Link
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β is plotted only for intermediate links
The β Distribution on Mirage
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85% links have β > 0.8
The β Distribution on Mirage
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Increasing IPI decreases burstiness
The β Distribution on Mirage
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About 20% of links are around 0
The β Distribution on Mirage
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About 20% of links are around 0
The β Distribution on Mirage
500ms: a good choice for independent reception
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11/05/08 Sensys 2008 21
In this talk
Introduce burstiness metric: β How useful is β? Causes of burstiness
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How useful is β? Opportune Transmissions
Naïve algorithm On success, send next packet soon On failure, wait
Similar in principle to: Many MAC protocols do this
How long to wait? too long: underutilize link too short: wasteful use of channel β gives us this value: 500ms
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Opportune Transmissions (OppTx) Replay data trace
Compare PRR of OppTx with Fixed Rate transmissions
Fixed Tx (100ms)
Data Trace (10ms)
OppTx ( backoff of 100ms)
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Opportune Transmissions (OppTx) PRR Improvements
PR
R
Backoff=500ms
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Opportune Transmissions (OppTx) PRR Improvements
PR
R Highly bursty low PRR links improve most
Backoff=500ms
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CTP and β
Modified No-Ack Time to 500ms
Compare transmission costs of modified CTP with CTP with default No-Ack Time (Immediate~16-31ms)
Ran an experiment on 80 Mirage nodes Packet every 10s from every node Count
receptions upon first packet at the root (allow for topology discovery)
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CTP and β: Single-Hop Performance
50% of the links don't improve Only 10% of links improve above 15%
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Immediate Opportune Reduction
-7dBm -15dBm 4.73 6.71 4.02 5.65 15% 15%
CTP and β: End-to-End Performance Compute transmission cost
(total # txs)/(# uniquely rcvd pkts at sink)
More end-to-end improvement (~15%) than anticipated CTP uses links that improve
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CTP and β: Take Away
Improving a few links can improve end-to-end performance
Trading-off Latency (No free lunch!) CTP-OppTx: 4s at -7dBm and 25s at -15dBm CTP-Immediate: 1s
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11/05/08 Sensys 2008 30
In this talk
Introduce burstiness metric: β How useful is β? Causes of burstiness
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Why look for causes?
Can we generalize the results? Results could be due to Mirage
A common cause allows generalization
Could it be the channel variations?
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Causes of Burstiness: RSSI
Noise Floor
Variable Attenuator
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Causes of Burstiness: RSSI
1.5dB
Noise Floor
Variable Attenuator
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Causes of Burstiness: RSSI
1.5dB
Noise Floor
Small variations in signal affects link PRR
Variable Attenuator
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Causes of Burstiness: RSSI
RSSI is stable over short time spans RSSI varies over longer durations
IPI=10ms IPI=15s
Variation in signal strength is a possible cause of burstiness!
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External Noise Reduces Burstiness
Channel 26 Channel 16
85%
15%
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Introduced a new burstiness metric
Showed a way to use it to improve protocol performance
Burstiness is caused by channel variations Applicable to other link layers Paper shows for 802.11: Roofnet
Summary
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As a community, come up with more metrics Stanford Wireless Analysis Tool (SWAT) in demo
Report these metrics in our evaluations “We tested protocol X on a Network with α=45, β=0.6 and σ=-10”
Moving Forward
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Thank You!
Questions or Comments?
Beta code: http://sing.stanford.edu/srikank/betacalc.py SWAT tool: http://sing.stanford.edu/swat
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Back-Up Slides
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KW Distance: How Far From Being Bursty?
KW Distance (or simply distance) = average(d-1, d1…d7)
d1 d2 d3 d4 d5 d6 d7
d-1
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β Calculation
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Burstiness: The β-Factor β can be negative!
Independent link’s CPDF
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Roofnet
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Measuring Burstiness: Related Work µ: the G-E model parameter
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End-to-end OppTx
Backoff=500ms
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End-to-end OppTx: Lower Power
Only 2-4% overall improvement
Backoff=500ms
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Opportune Transmissions (OppTx) PRR Improvements
Optimal
Backoff=500ms
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Opportune Transmissions (OppTx) PRR Improvements
Backoff=500ms
Nearly perfect
PRR = 0.85