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Impact of Spatial Correlation
towards the Performance of MIMO
     Downlink Transmissions
  Rosdiadee Nordin, Mahamod Ismail
    Universiti Kebangsaan Malaysia
LAYOUT
•   Introduction
•   Problem Background
•   Objectives
•   Methodology
•   Results & Analysis
•   Conclusions & Future Work
INTRODUCTION
• MIMO, in combination with OFDMA for IMT-A
  network, i.e. LTE-A vs. Mobile WiMAX
• MIMO as a form of diversity:
  – Space-Time Coding: achieve maximum antenna
    diversity & improve wireless link reliability
    (Alamouti’s)
  – Spatial Multiplexing: increase data rate, i.e. higher
    spectral efficiencies (V-BLAST)
• OFDMA: allowing efficient and flexible resource
  allocation
PROBLEM BACKGROUND
• MIMO gain dependent on
  number of Tx-Rx antenna;                                12
                                                                RBS=0.0,RMS=0.0

  subjected to uncorrelated fading                        10
                                                                RBS=0.4,RMS=0.4
                                                                RBS=0.5,RMS=0.5

• Spectral efficiency depends                              8
                                                                RBS=0.0,RMS=0.9
                                                                RBS=0.9,RMS=0.0




                                      capacity (bps/Hz)
  strongly on the statistical                              6
                                                                RBS=0.9,RMS=0.9
                                                                RBS=1.0,RMS=1.0

  behavior of the spatial fading
  correlation, known as self-                              4



  interference                                             2



• As the spatial correlation                              0
                                                          -10        -5           0      5
                                                                                      SNR (dB)
                                                                                                 10   15   20


  increases, cross-correlation will
  occur between the spatial                                **The effect of self-interference needs
  subchannels                                                         to be reduced**
PROBLEM BACKGROUND
      • MIMO suffers from self-interference, resulting in ill-
        conditioned matrices, cause degradation of capacity.
      • Previous works [5], [6] and [7] suggest the existence of a
        correlation between antenna elements
      • Potential capacity gain dependent on the multipath richness
             – Fully correlated MIMO channel offers only single effective channel, i.e.
               SISO
             – Fully de-correlated channel offers multiple capacity benefits




[5] D. Gesbert, M. Shafi, D.S Shiu, P.J. Smith, and A. Naguib. “From theory to practice: an overview of MIMO space-time coded wireless
systems”, Tutorial paper. IEEE Journal on Selected Areas in Communications (JSAC), Vol. 21, No. 3, pp. 281-302, Apr. 2003
[6] S. Catreux, P. F. Driessen, and L. J. Greenstein, “Attainable throughput of an interference-limited multiple-input multiple-output (MIMO)
cellular system,” IEEE Transactions on Communications, Vol. 49, No. 8, pp. 1307-1311, Aug. 2001.
[7] D.-S. Shiu, G. J. Foschini, M. J. Gans, and J. M. Kahn, “Fading correlation and its effect on the capacity of multielement antenna systems,”
IEEE Transactions on Selected Areas in Communications, Vol. 48, No. 3, Mar. 2000
PROBLEM BACKGROUND
• Factors contribute towards self-interference:
      –   Multipath angular spread [5]
      –   Separation between Tx and Rx [6]
      –   Antenna element spacing [9]
      –   Array orientation [10]


[5] D. Gesbert, M. Shafi, D.S Shiu, P.J. Smith, and A. Naguib. “From theory to practice: an overview of MIMO
space-time coded wireless systems”, Tutorial paper. IEEE Journal on Selected Areas in Communications (JSAC),
Vol. 21, No. 3, pp. 281-302, Apr. 2003
[6] S. Catreux, P. F. Driessen, and L. J. Greenstein, “Attainable throughput of an interference-limited multiple-
input multiple-output (MIMO) cellular system,” IEEE Transactions on Communications, Vol. 49, No. 8, pp. 1307-
1311, Aug. 2001.
[9] M. Chamchoy, S. Promwong, P. Tangtisanon, J. Takada, "Spatial correlation properties of multiantenna UWB
systems for in-home scenarios," IEEE International Symposium on Communications and Information
Technology, 2004. ISCIT 2004, Vol.2, pp. 1029-1032, Oct. 2004.
[10] A. Intarapanich, P. L. Kafle, R. J. Davies, A. B. Sesay, and J. McRory, “Spatial correlation measurements for
broadband MIMO wireless channels,” IEEE 60th Vehicular Technology Conference, 2004. VTC2004-Fall, Vol.1, pp.
52-56, Sept. 2004.
OBJECTIVES
• To investigate the effect of self-interference
  towards transmission in both MIMO schemes
• To compares the performance of both STC and
  SM schemes in different correlation scenarios
  by means of subcarrier allocation
METHODOLOGY
                                   (1) Initialization
• Allows the user with lowest      Set Pk,q=0 for all users, u =1,…, U ; Set Ck,s,q=0 for all users
                                   u =1,…, U and spatial subchannels q={1,2,…, Q}; Set s =1
  channel gain to have the
                                   (2) Main process
  next best subcarrier gain:
                                   While Nq’≠0Nsub
  fairness vs. error probability   {
                                   (a) Make a short list according to the users that have less
• Involves sorting, comparing      power. Find the user u satisfying:
                                              Pu,q  Pi,q               for all i, 1  i  u
  and simple arithmetic.           (b) For the user u got in (a), Find sub-carrier n satisfying:
                                                 | hu,n,q| ≥ | hu,j,q| for all j N
• Ranks users from lowest to       (c) Update Pu,q’ , Nq and Cu,s,q’ with the s from (b)
                                   according to
  highest channel gain                                    Pu,q= Pu,q+ | hu,n,q|2
                                                               Nq= Nq − s
                                                                Ck,s,q = n
                                                                s = s +1
                                   (d) Go to the next user in the short list got in (a) until all
                                   users are allocated another subcarrier
                                   }
SIMULATION ENVIRONMENT


                                           1

                                          0.9

                                          0.8

                                          0.7




                       Normalised power
                                          0.6

                                          0.5

                                          0.4

                                          0.3

                                          0.2

                                          0.1


                                           200   300   400   500         600         700   800   900   1000
                                                                   Excess delay (ns)




        • Allows separate optimization at both ends
        • Correlation properties at both Tx/Rx antennas
          are independent of each other
RESULTS & ANALYSIS




• Robustness of the STBC scheme against the effect of self-
  interference across all correlation scenarios
• Single data stream replicated and Tx over multiple antennas
• Redundant data streams are each encoded. Tx signal is
  orthogonal; reducing self-interference & improving the reliability
  of the receiver to distinguish between the multiple signals
RESULTS & ANALYSIS
• ML detection in Alamouti’s known to tolerate against
  moderate level of correlation, which is approximately
  up to correlation coefficient, RMIMO < 0.8 [15].
• However, the implementation complexity of ML
  receiver needs to be considered
      – For small MS with low-power requirement
      – When the delay spread of the channel is large
• Complexity of a ML decoder depends on the number of
  receive antennas and the constellation size of the
  modulation scheme
• For an Nt×Nr MIMO system using M-QAM, the
  complexity is in the order of MNr.
[15] D. Gore, R. W. Heath, and A. Paulraj, “Performance analysis of spatial multiplexing in correlated channels,”
IEEE Trans. Commun., 2002.
RESULTS & ANALYSIS
• Difference in SM performance occurs due to the
  architecture of spatial multiplexing transmission:
  – probability of the other spatial interferer to transmit the
    same subcarrier to the desired signal is very high as the
    spatial subchannel approaches full correlation
  – MMSE decoder offers a suboptimal solution for
    equalization - poor ability to reduce effect of interference
    in the fully correlated channel.
  – In a highly correlated channel, the presence of self-
    interference becomes more dominant than the additive
    noise, thus the symbols’ detection and decoding become a
    difficult task to the MMSE receiver.
CONCLUSIONS & FUTURE WORKS
• Both STBC and SM suffer from self-interference, degree
  of impairment increases as degree of spatial
  correlation increases
• Effect of self-interference is highly dominant in SM
  architecture compared to STBC
• Due to the cross paths that occur between the spatial
  multiplexing of data streams
• Future Works:
   – Minimization of self-interference, focusing on SM scheme
     based on several allocation strategies
   – Subcarrier switch-off optimization (green communication)
감사합니다!

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Impact of Spatial Correlation towards the Performance of MIMO Downlink Transmissions

  • 1. Impact of Spatial Correlation towards the Performance of MIMO Downlink Transmissions Rosdiadee Nordin, Mahamod Ismail Universiti Kebangsaan Malaysia
  • 2. LAYOUT • Introduction • Problem Background • Objectives • Methodology • Results & Analysis • Conclusions & Future Work
  • 3. INTRODUCTION • MIMO, in combination with OFDMA for IMT-A network, i.e. LTE-A vs. Mobile WiMAX • MIMO as a form of diversity: – Space-Time Coding: achieve maximum antenna diversity & improve wireless link reliability (Alamouti’s) – Spatial Multiplexing: increase data rate, i.e. higher spectral efficiencies (V-BLAST) • OFDMA: allowing efficient and flexible resource allocation
  • 4. PROBLEM BACKGROUND • MIMO gain dependent on number of Tx-Rx antenna; 12 RBS=0.0,RMS=0.0 subjected to uncorrelated fading 10 RBS=0.4,RMS=0.4 RBS=0.5,RMS=0.5 • Spectral efficiency depends 8 RBS=0.0,RMS=0.9 RBS=0.9,RMS=0.0 capacity (bps/Hz) strongly on the statistical 6 RBS=0.9,RMS=0.9 RBS=1.0,RMS=1.0 behavior of the spatial fading correlation, known as self- 4 interference 2 • As the spatial correlation 0 -10 -5 0 5 SNR (dB) 10 15 20 increases, cross-correlation will occur between the spatial **The effect of self-interference needs subchannels to be reduced**
  • 5. PROBLEM BACKGROUND • MIMO suffers from self-interference, resulting in ill- conditioned matrices, cause degradation of capacity. • Previous works [5], [6] and [7] suggest the existence of a correlation between antenna elements • Potential capacity gain dependent on the multipath richness – Fully correlated MIMO channel offers only single effective channel, i.e. SISO – Fully de-correlated channel offers multiple capacity benefits [5] D. Gesbert, M. Shafi, D.S Shiu, P.J. Smith, and A. Naguib. “From theory to practice: an overview of MIMO space-time coded wireless systems”, Tutorial paper. IEEE Journal on Selected Areas in Communications (JSAC), Vol. 21, No. 3, pp. 281-302, Apr. 2003 [6] S. Catreux, P. F. Driessen, and L. J. Greenstein, “Attainable throughput of an interference-limited multiple-input multiple-output (MIMO) cellular system,” IEEE Transactions on Communications, Vol. 49, No. 8, pp. 1307-1311, Aug. 2001. [7] D.-S. Shiu, G. J. Foschini, M. J. Gans, and J. M. Kahn, “Fading correlation and its effect on the capacity of multielement antenna systems,” IEEE Transactions on Selected Areas in Communications, Vol. 48, No. 3, Mar. 2000
  • 6. PROBLEM BACKGROUND • Factors contribute towards self-interference: – Multipath angular spread [5] – Separation between Tx and Rx [6] – Antenna element spacing [9] – Array orientation [10] [5] D. Gesbert, M. Shafi, D.S Shiu, P.J. Smith, and A. Naguib. “From theory to practice: an overview of MIMO space-time coded wireless systems”, Tutorial paper. IEEE Journal on Selected Areas in Communications (JSAC), Vol. 21, No. 3, pp. 281-302, Apr. 2003 [6] S. Catreux, P. F. Driessen, and L. J. Greenstein, “Attainable throughput of an interference-limited multiple- input multiple-output (MIMO) cellular system,” IEEE Transactions on Communications, Vol. 49, No. 8, pp. 1307- 1311, Aug. 2001. [9] M. Chamchoy, S. Promwong, P. Tangtisanon, J. Takada, "Spatial correlation properties of multiantenna UWB systems for in-home scenarios," IEEE International Symposium on Communications and Information Technology, 2004. ISCIT 2004, Vol.2, pp. 1029-1032, Oct. 2004. [10] A. Intarapanich, P. L. Kafle, R. J. Davies, A. B. Sesay, and J. McRory, “Spatial correlation measurements for broadband MIMO wireless channels,” IEEE 60th Vehicular Technology Conference, 2004. VTC2004-Fall, Vol.1, pp. 52-56, Sept. 2004.
  • 7. OBJECTIVES • To investigate the effect of self-interference towards transmission in both MIMO schemes • To compares the performance of both STC and SM schemes in different correlation scenarios by means of subcarrier allocation
  • 8. METHODOLOGY (1) Initialization • Allows the user with lowest Set Pk,q=0 for all users, u =1,…, U ; Set Ck,s,q=0 for all users u =1,…, U and spatial subchannels q={1,2,…, Q}; Set s =1 channel gain to have the (2) Main process next best subcarrier gain: While Nq’≠0Nsub fairness vs. error probability { (a) Make a short list according to the users that have less • Involves sorting, comparing power. Find the user u satisfying: Pu,q  Pi,q for all i, 1  i  u and simple arithmetic. (b) For the user u got in (a), Find sub-carrier n satisfying: | hu,n,q| ≥ | hu,j,q| for all j N • Ranks users from lowest to (c) Update Pu,q’ , Nq and Cu,s,q’ with the s from (b) according to highest channel gain Pu,q= Pu,q+ | hu,n,q|2 Nq= Nq − s Ck,s,q = n s = s +1 (d) Go to the next user in the short list got in (a) until all users are allocated another subcarrier }
  • 9. SIMULATION ENVIRONMENT 1 0.9 0.8 0.7 Normalised power 0.6 0.5 0.4 0.3 0.2 0.1 200 300 400 500 600 700 800 900 1000 Excess delay (ns) • Allows separate optimization at both ends • Correlation properties at both Tx/Rx antennas are independent of each other
  • 10. RESULTS & ANALYSIS • Robustness of the STBC scheme against the effect of self- interference across all correlation scenarios • Single data stream replicated and Tx over multiple antennas • Redundant data streams are each encoded. Tx signal is orthogonal; reducing self-interference & improving the reliability of the receiver to distinguish between the multiple signals
  • 11. RESULTS & ANALYSIS • ML detection in Alamouti’s known to tolerate against moderate level of correlation, which is approximately up to correlation coefficient, RMIMO < 0.8 [15]. • However, the implementation complexity of ML receiver needs to be considered – For small MS with low-power requirement – When the delay spread of the channel is large • Complexity of a ML decoder depends on the number of receive antennas and the constellation size of the modulation scheme • For an Nt×Nr MIMO system using M-QAM, the complexity is in the order of MNr. [15] D. Gore, R. W. Heath, and A. Paulraj, “Performance analysis of spatial multiplexing in correlated channels,” IEEE Trans. Commun., 2002.
  • 12. RESULTS & ANALYSIS • Difference in SM performance occurs due to the architecture of spatial multiplexing transmission: – probability of the other spatial interferer to transmit the same subcarrier to the desired signal is very high as the spatial subchannel approaches full correlation – MMSE decoder offers a suboptimal solution for equalization - poor ability to reduce effect of interference in the fully correlated channel. – In a highly correlated channel, the presence of self- interference becomes more dominant than the additive noise, thus the symbols’ detection and decoding become a difficult task to the MMSE receiver.
  • 13. CONCLUSIONS & FUTURE WORKS • Both STBC and SM suffer from self-interference, degree of impairment increases as degree of spatial correlation increases • Effect of self-interference is highly dominant in SM architecture compared to STBC • Due to the cross paths that occur between the spatial multiplexing of data streams • Future Works: – Minimization of self-interference, focusing on SM scheme based on several allocation strategies – Subcarrier switch-off optimization (green communication)