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Network-based UE Mobility Estimation in Mobile
Networks
Dalia Georgiana Herculea, M. Haddad (Université Avignon), V. Capdevielle, C. S. Chen
Alcatel-Lucent Bell Labs France
MobiCom 2015, Paris
Motivation
Small cells + macro cells -> HetNets
Cell densification + Heterogeneity + Mobility
•High handover frequency while the network must ensure
continuous service and high-quality user experience
•High call drop probability
•High network cost (signaling overhead, re-connect)
Cologne signal map provided by opensignal.com
Example of UE trajectory 
Motivation
Speed estimation for:
•Mobility management
•Quality of User Experience
•Traffic Scheduling
•Spectrum and energy efficiency
ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL
COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED
Agenda
1. Introduction
2. Time-based Spectral Spreading Method (TSSM)
Methodology
Implementation
Performance evaluation
4. Conclusion
Time-based Spread Spectrum
Method
ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL
COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED
•Shadowing
•Fast fading
•Path loss atenuation
Measurements in LTE
•Uplink Sounding Referece Signals
Propagation Model
•Large-scale propagation model (Path Loss and Shadowing)
•Small-scale propagation model (fast fading)
Fading (Radio Channel)
𝑟 𝑡 = 𝛽 𝑡 𝜓 𝑡
In Suzuki’s model, the amplitude of the channel is:
𝛽 𝑡
𝜓 𝑡
=Rayleigh process
=shadowing process
log(Pr/Pt)
Path loss
Shadow +Path loss
Multipath+Shadowing+Path loss
log(d)
Large-Scale Channel Model: Log-Normal Shadowing
Gudmundson’s correlation model : the shadowing is a first-order autoregressive process modeled
in the spatial domain by a lognormal process:
=shadow standard deviation
=area mean
The spatial autocorrelation between shadow fading at two points separated by distance is characterized
by:
=the correlation between two points
separated by a fixed distance D.
𝜓(𝑡) = 𝑒
𝜎 𝜓 𝑑𝐵
𝜓 𝑑𝐵 (𝑡)+𝜇 𝜓 𝑑𝐵
20
𝜎 𝜓 𝑑𝐵
𝜇 𝜓 𝑑𝐵
ℛ 𝜓 𝛿 = 𝔼 𝜓 𝑑 − 𝛿 − 𝜇 𝜓 𝑑𝐵
𝜓 𝑑 − 𝜇 𝜓 𝑑𝐵
𝜌
𝛿
Gudmundson, M., “Correlation Model for Shadow Fading in Mobile Radio Systems”, Electron. Lett, Vol. 27, 23, 2145-2146), November, 1991.
D
dB

  2

From experimental results, then becomes:
Remark: The decorrelation distance D =the distance at which the signal autocorrelation equals 1/e of
its maximum value
Mobile UE: => spatial autocorrelation translates into time autocorrelation
=> the shadowing behaves as a correlated, time-varying process
Large-Scale Channel Model: Log-Normal Shadowing
𝜌 = 1/𝑒
ℛ 𝜓 𝜏 = 𝔼 𝜓 𝑡 − 𝜏 − 𝜇 𝜓 𝜓 𝑡 − 𝜇 𝜓
(1)
M. Marsan and G.C. Hess, “Shadow variability in an urban land mobile radio environment,” Electronics Letters, pp. 646–648, May 1990.
D
dBR

  2
)( 
D
eR dB

 

 2
)(
D
v
e



 2
Time-based Spread Spectrum UE
Speed Estimation: The principle
ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL
COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED
Reasoning
1)We compute the Fourier transform of the autocorrelation function:
2)By replacing with its expression , we obtain:
which is a Lorentzian function with
Time-based Spectral Spreading Method (TSSM): Technical details
𝑆 𝜓 𝑓 = ℛ 𝜓𝜓 𝜏 𝑒−𝑗2𝜋𝑓𝜏
𝑑𝜏
+∞
0
𝑓 =
𝑣
𝐷
.
ℛ 𝜓𝜓 𝜏
𝑆 𝜓 𝑓 =
𝜎 𝜓
2
𝜋
𝑓0
𝑓2 − 𝑓0
2
D
v
e



2
ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL
COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED
𝔼 𝑟 t
2
∼
𝜎 𝜓
2
𝑣2
𝐷2
𝑣 ∼ 𝐷 𝔼 𝑟 𝑁 t
2
After some computation:
Time-based Spectral Spreading Method (TSSM)
𝜕2
ℛ 𝑟𝑟 𝜏
𝜕2 𝜏 τ=0
= 𝔼 𝑟 t
2
Using eq. (1):
𝜕2
ℛ 𝜓𝜓 𝜏
𝜕2 𝜏 τ=0
=
𝜎 𝜓
2
𝑣2
𝐷2
(2)
(3)
From (2) and (3)
-> the second derivative of the autocorrelation of the
shadowing is proportional to the square of the speed
𝑟 𝑁 𝑡 = 𝑟(𝑡)/𝜎 𝜓where
D
v
etR

 

 2
)(Equation 1:
Implementation of TSSM
ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL
COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED
Per-block Speed Estimator
•Normalization of the SRS power
measurement sample
•Computation of derivatives of these
measurement samples
•Root of the variance calculated on
subsequent derivatives
Time-based Spectral Spreading Method (TSSM)
𝑿 𝒌 = 𝑿 𝒌/ 𝒏𝒐𝒓𝒎(𝐗 𝐢)
𝑑 𝑘 = 𝐸 𝑋 𝑘 − 𝐸 𝑋 𝑘−𝑛 /(𝑛. 𝑇)
Dispi =
1
K
. (𝑑 𝑘 − m)2
K
k=1
Blocki=
[Xi+1…Xi+N]
.
𝜀𝑖
Dispersion_i
DB
Normalization
𝑑 𝑘
Derivatives of order d
block i
𝑉𝑎𝑟𝑖𝑎𝑛𝑐𝑒(. )
Comparison
to Data Basis
Vi
Comparison to a Data Basis that is built off line.
Performance Evaluation
Setup:
• Channel model: ETU (Extended Typical Urban)
•Block Size: 256 samples
•SRS period: 40 ms
•Decorrelation distance: 10, 20, 50 and 100 m
•Speed: varying from 0 to 120 kmph
Database: TSSM Metric
TSSM simulations: Parameters
Scenario Input Description
Data Description L1-based Data Set
Carrier 2GHz
Multi Path 3GPP ETU
Path Loss 3GPP 36.942
Shadowing Shadowing Patzold Model
Fractional Power Control Configuration Alpha=0.8
OLPC Period=80 ms
RSRP Period=80ms
L3 Filtering: k=8
P0 nominal= -78dBm
CLPC Period=80ms
UE speed variable between 0 and 120 kmph
Mobility Path Kolntrace mobility traces
TSSM Configuration UE Speed Estimation Period = 4s
Nr of users for tests 30
Duration of movement per user 16 16 minutes
Speed and mobility
estimation per user
UE 1: 90.41 %
88.88 %
93.75 %
UE2: 92.10 %
96.66 %
90 %
UE3: 86.27 %
89.18 %
100 %
UE4: 76.47 %
95.06 %
100 %
UE1 UE 2
UE 3
UE 4
Classification in three mobility classes:
•[0-40] kmph Low Mobility Class (Class 1)
•[40-90] kmph Medium Mobility Class (Class 2)
•[>90] kmph High Mobility Class (Class 3)
Speed and mobility estimation
•30 UEs from Kolntrace data
•16 minutes per user
•480 minutes of movement
Main
Functional
Elements
• Normalization operation
• Derivative computation
• Variance computation
To eNodeB
CPU
Around 10 operations per UE speed
estimation
To eNodeB
Memory
Circular buffer of 15 samples
Impact to the eNodeB
Class 1
85.7%
Class 2
93.5% Class 3
94.7%
Speed class
Probabilityofcorrectclassestimation
• Time-based Spread Spectrum Method:
-estimates the speed through means of physical layer information and signal,
processing techniques,
-exploits already existing signals, no modification at the UE side,
-high accuracy,
-intelligence and modifications only at the BS side.
Conclusions

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Network-based UE mobility estimation in mobile networks

  • 1. Network-based UE Mobility Estimation in Mobile Networks Dalia Georgiana Herculea, M. Haddad (Université Avignon), V. Capdevielle, C. S. Chen Alcatel-Lucent Bell Labs France MobiCom 2015, Paris
  • 2. Motivation Small cells + macro cells -> HetNets Cell densification + Heterogeneity + Mobility •High handover frequency while the network must ensure continuous service and high-quality user experience •High call drop probability •High network cost (signaling overhead, re-connect) Cologne signal map provided by opensignal.com Example of UE trajectory 
  • 3. Motivation Speed estimation for: •Mobility management •Quality of User Experience •Traffic Scheduling •Spectrum and energy efficiency
  • 4. ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED Agenda 1. Introduction 2. Time-based Spectral Spreading Method (TSSM) Methodology Implementation Performance evaluation 4. Conclusion
  • 6. ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED •Shadowing •Fast fading •Path loss atenuation Measurements in LTE •Uplink Sounding Referece Signals Propagation Model •Large-scale propagation model (Path Loss and Shadowing) •Small-scale propagation model (fast fading) Fading (Radio Channel) 𝑟 𝑡 = 𝛽 𝑡 𝜓 𝑡 In Suzuki’s model, the amplitude of the channel is: 𝛽 𝑡 𝜓 𝑡 =Rayleigh process =shadowing process log(Pr/Pt) Path loss Shadow +Path loss Multipath+Shadowing+Path loss log(d)
  • 7. Large-Scale Channel Model: Log-Normal Shadowing Gudmundson’s correlation model : the shadowing is a first-order autoregressive process modeled in the spatial domain by a lognormal process: =shadow standard deviation =area mean The spatial autocorrelation between shadow fading at two points separated by distance is characterized by: =the correlation between two points separated by a fixed distance D. 𝜓(𝑡) = 𝑒 𝜎 𝜓 𝑑𝐵 𝜓 𝑑𝐵 (𝑡)+𝜇 𝜓 𝑑𝐵 20 𝜎 𝜓 𝑑𝐵 𝜇 𝜓 𝑑𝐵 ℛ 𝜓 𝛿 = 𝔼 𝜓 𝑑 − 𝛿 − 𝜇 𝜓 𝑑𝐵 𝜓 𝑑 − 𝜇 𝜓 𝑑𝐵 𝜌 𝛿 Gudmundson, M., “Correlation Model for Shadow Fading in Mobile Radio Systems”, Electron. Lett, Vol. 27, 23, 2145-2146), November, 1991. D dB    2 
  • 8. From experimental results, then becomes: Remark: The decorrelation distance D =the distance at which the signal autocorrelation equals 1/e of its maximum value Mobile UE: => spatial autocorrelation translates into time autocorrelation => the shadowing behaves as a correlated, time-varying process Large-Scale Channel Model: Log-Normal Shadowing 𝜌 = 1/𝑒 ℛ 𝜓 𝜏 = 𝔼 𝜓 𝑡 − 𝜏 − 𝜇 𝜓 𝜓 𝑡 − 𝜇 𝜓 (1) M. Marsan and G.C. Hess, “Shadow variability in an urban land mobile radio environment,” Electronics Letters, pp. 646–648, May 1990. D dBR    2 )(  D eR dB      2 )( D v e     2
  • 9. Time-based Spread Spectrum UE Speed Estimation: The principle
  • 10. ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED Reasoning 1)We compute the Fourier transform of the autocorrelation function: 2)By replacing with its expression , we obtain: which is a Lorentzian function with Time-based Spectral Spreading Method (TSSM): Technical details 𝑆 𝜓 𝑓 = ℛ 𝜓𝜓 𝜏 𝑒−𝑗2𝜋𝑓𝜏 𝑑𝜏 +∞ 0 𝑓 = 𝑣 𝐷 . ℛ 𝜓𝜓 𝜏 𝑆 𝜓 𝑓 = 𝜎 𝜓 2 𝜋 𝑓0 𝑓2 − 𝑓0 2 D v e    2
  • 11. ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED 𝔼 𝑟 t 2 ∼ 𝜎 𝜓 2 𝑣2 𝐷2 𝑣 ∼ 𝐷 𝔼 𝑟 𝑁 t 2 After some computation: Time-based Spectral Spreading Method (TSSM) 𝜕2 ℛ 𝑟𝑟 𝜏 𝜕2 𝜏 τ=0 = 𝔼 𝑟 t 2 Using eq. (1): 𝜕2 ℛ 𝜓𝜓 𝜏 𝜕2 𝜏 τ=0 = 𝜎 𝜓 2 𝑣2 𝐷2 (2) (3) From (2) and (3) -> the second derivative of the autocorrelation of the shadowing is proportional to the square of the speed 𝑟 𝑁 𝑡 = 𝑟(𝑡)/𝜎 𝜓where D v etR      2 )(Equation 1:
  • 13. ALCATEL-LUCENT — PROPRIETARY AND CONFIDENTIAL COPYRIGHT © 2015 ALCATEL-LUCENT. ALL RIGHTS RESERVED Per-block Speed Estimator •Normalization of the SRS power measurement sample •Computation of derivatives of these measurement samples •Root of the variance calculated on subsequent derivatives Time-based Spectral Spreading Method (TSSM) 𝑿 𝒌 = 𝑿 𝒌/ 𝒏𝒐𝒓𝒎(𝐗 𝐢) 𝑑 𝑘 = 𝐸 𝑋 𝑘 − 𝐸 𝑋 𝑘−𝑛 /(𝑛. 𝑇) Dispi = 1 K . (𝑑 𝑘 − m)2 K k=1 Blocki= [Xi+1…Xi+N] . 𝜀𝑖 Dispersion_i DB Normalization 𝑑 𝑘 Derivatives of order d block i 𝑉𝑎𝑟𝑖𝑎𝑛𝑐𝑒(. ) Comparison to Data Basis Vi Comparison to a Data Basis that is built off line.
  • 15. Setup: • Channel model: ETU (Extended Typical Urban) •Block Size: 256 samples •SRS period: 40 ms •Decorrelation distance: 10, 20, 50 and 100 m •Speed: varying from 0 to 120 kmph Database: TSSM Metric
  • 16. TSSM simulations: Parameters Scenario Input Description Data Description L1-based Data Set Carrier 2GHz Multi Path 3GPP ETU Path Loss 3GPP 36.942 Shadowing Shadowing Patzold Model Fractional Power Control Configuration Alpha=0.8 OLPC Period=80 ms RSRP Period=80ms L3 Filtering: k=8 P0 nominal= -78dBm CLPC Period=80ms UE speed variable between 0 and 120 kmph Mobility Path Kolntrace mobility traces TSSM Configuration UE Speed Estimation Period = 4s Nr of users for tests 30 Duration of movement per user 16 16 minutes
  • 17. Speed and mobility estimation per user UE 1: 90.41 % 88.88 % 93.75 % UE2: 92.10 % 96.66 % 90 % UE3: 86.27 % 89.18 % 100 % UE4: 76.47 % 95.06 % 100 % UE1 UE 2 UE 3 UE 4
  • 18. Classification in three mobility classes: •[0-40] kmph Low Mobility Class (Class 1) •[40-90] kmph Medium Mobility Class (Class 2) •[>90] kmph High Mobility Class (Class 3) Speed and mobility estimation •30 UEs from Kolntrace data •16 minutes per user •480 minutes of movement Main Functional Elements • Normalization operation • Derivative computation • Variance computation To eNodeB CPU Around 10 operations per UE speed estimation To eNodeB Memory Circular buffer of 15 samples Impact to the eNodeB Class 1 85.7% Class 2 93.5% Class 3 94.7% Speed class Probabilityofcorrectclassestimation
  • 19. • Time-based Spread Spectrum Method: -estimates the speed through means of physical layer information and signal, processing techniques, -exploits already existing signals, no modification at the UE side, -high accuracy, -intelligence and modifications only at the BS side. Conclusions