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ACEEE Int. J. on Network Security, Vol. 01, No. 03, Dec 2010




    Blind Estimation of Carrier Frequency Offset in
         Multicarrier Communication Systems
                                        Arvind Kumar. Author, and Rajoo Pandey
     Department of Electronics and Communication Engineering, National Institute of Technology Kurukshetra, India
                           arvindsharmanitk@rediffmail.com, rajoo_pandey@rediffmail.com

Abstract—Orthogonal Frequency Division Multiplexing                      The computational complexity of the scheme is
(OFDM) systems are very sensitive to carrier frequency offset         approximately same as that of kurtosis type scheme. The
(CFO), caused by either frequency differences between                 CFO estimation scheme of [9] can be used only with
transmitter and receiver local oscillators or by frequency            constant modulus signaling like M-ary PSK, but it is not
selective channels. The CFO disturbs the orthogonality among
subcarriers of OFDM system and results intercarrier
                                                                      applicable for M-ary QAM (for M>4).
interference (ICI), which degrades the bit error rate (BER)              In this paper, we present a novel CFO estimation scheme
performance of the system. This paper presents a new blind            that overcomes the limitation of [9]. The scheme presented
CFO estimation scheme for single-input single-output (SISO)           in this paper is similar to scheme of [9] but not limited to
OFDM systems. The presented scheme is based on the                    constant modulus signaling. The proposed scheme assumes
assumption that the channel frequency response changes                that the channel frequency changes slowly in the frequency
slowly in frequency domain. In this scheme an excellent trade-        domain. The effect of this assumption is that the channel
off between complexity and performance, as compared to                behaves nearly same for the two neighboring subcarriers.
existing estimation schemes, is obtained. The improved                We exploit this slowly changing property of channel, in
performance of the present scheme is confirmed through
extensive simulations.
                                                                      frequency domain, to derive the cost function. It is shown
                                                                      in [9] that the minimization of the cost function gives a
Index Terms— OFDM systems, carrier frequency offset                   unique estimate of CFO.
(CFO), intercarrier interference (ICI).                                  It is shown that the performance of the proposed scheme
                                                                      is better than that of kurtosis type (and similar to scheme of
                       I. INTRODUCTION                                [9]) but its computational complexity is somewhat more
                                                                      than that of [9]. In the present scheme it is assumed that the
   Orthogonal frequency division multiplexing has been                channel frequency response changes slowly in frequency
adopted as a modulation scheme in various digital                     domain as was the case in [8] and [9].
communication systems, such as digital audio/video                       The organization of rest of the paper is as follows:
broadcasting (DAB/DVB) and several wireless local area                Section II presents the SISO-OFDM system model under
networks (WLANs). OFDM is very sensitive to frequency                 consideration. The proposed scheme for SISO-OFDM
errors caused by frequency difference between the local               systems is described in section III. Simulation results are
oscillator in the transmitter and the receiver or by                  discussed in section IV. Finally, the paper concludes the
frequency selective channels [1]. This frequency offset               overall findings of the study.
causes a number of impairments including attenuation and
phase rotation of each subcarrier and ICI between                                            II. SYSTEM MODEL
subcarriers. Therefore, OFDM system requires accurate
frequency offset estimation and correction [2], [3].                     In SISO-OFDM, the wide transmission spectrum is
   Most of the CFO estimation methods, presented in the               divided into narrower bands and data is transmitted in
literature, rely on periodically transmitted pilots [3], [4].         parallel on these narrow bands. Let us assume a SISO-
The pilot-assisted methods are less useful for continuous             OFDM system with N orthogonal subcarriers. This
transmission OFDM based systems such as DAB and DVB                   multicarrier transmitter partitions the data stream into a
and they also reduce the spectral efficiency of the system.           block of N data symbols that are transmitted in parallel by
Blind CFO estimation is proposed to improve the spectral              modulating the N orthogonal subcarriers. Thus if ts is the
efficiency of CFO estimation methods in OFDM systems                  input data symbol duration, the OFDM symbol duration T
[5], [6]. In [7], the kurtosis metric is considered to                becomes Nts . In the mth OFDM symbol duration, a vector
construct a kurtosis type cost function for fine CFO                  of N symbols, namely, X m = [ X m ,0 , X m ,1 ,... X m , N −1 ]T   is
estimation. This scheme gives a closed form CFO
estimation using curve fitting but its estimation accuracy            transmitted simultaneously on N orthogonal subcarriers.
requires a large number of OFDM symbols. A blind carrier              Assuming multipath fading channel frequency response
frequency offset estimation scheme with constant modulus              changes slowly during one OFDM symbol duration, thus
(CM) signaling is presented in [9]. This scheme                       can be represented for mth OFDM symbol duration as
outperforms the kurtosis-type scheme of [8] in terms of                H m = diag ([ H m ,0 , H m ,1 ,..., H m , N −1 ]T ) .
BER.                                                                     Let Δf be the CFO introduced by mismatch between
                                                                      local and the transmit oscillators and define the normalized
  Corresponding author: Arvind Kumar

                                                                 50
©2010 ACEEE
DOI: 01.IJNS.01.03.234
ACEEE Int. J. on Network Security, Vol. 01, No. 03, Dec 2010



               Δf                                                                                              1 1 5 9
CFO as ε =           . At the receiver, the received noisy                                         {K } = [1,5, ,9, , , ] . Thus, based on the above
             (1/ T )                                                                                           5 9 9 5
signal is mixed with a local oscillator signal having                                              assumption, we propose a cost function, which minimizes
frequency Δf above the correct frequency. Then, the N time                                         the difference of the signal power for each pair of
domain samples in the mth received OFDM symbol                                                     consecutive subcarriers as
duration, namely, y m = [ ym ,0 , ym,1 ,..., ym , N −1 ]T can be
                                                                                                           ε% = a r g                              m in                    J ( εˆ )
expressed as                                                                                                               m in i            εˆ ∈ [ − 0 . 5   0 .5 )
               ( j 2πε / N [( m −1) N + mLcp ])
        ym = e                                  C(ε ) WH m X m + w m (1)
                                                                                                   where
where m = 1, 2,..., M , Lcp denotes the length of cyclic
prefix (CP) which is assumed to be longer than the                                                             M −1 N −1

                                                                                                               ∑ ∑ (∏ { Y
                                                                                                                                                   2                               2
maximum channel delay spread, W is the N × N                                                       J (ε ) =
                                                                                                      ˆ                               m, n   (ε ) − K i Ym ,(( n +1)) N (ε ) }) 2
                                                                                                                                              ˆ                          ˆ             (5)
                                                                                                               m = 0 n = 0 min, i
normalized inverse discrete Fourier transform (IDFT)
matrix, and w m = [w m ,0 , w m ,1 ,..., w m, N -1 ]T is a vector of
                                                                                                   Since we have
independent zero mean white Gaussian noise samples with
variance σ n . The effect of CFO on the received samples of
           2
                                                                                                   M −1 N −1               4                 M −1 N −1

                                                                                                   ∑∑Y               (ε ) = ( K i ) 2 ∑ ∑ Ym,(( n +1)) N (ε )
                                                                                                                                                                               4
OFDM            signal        is      represented       by                                                     m,n
                                                                                                                      ˆ                                   ˆ
                      j 2π            j 2π                      j 2πε                              m =0 n =0                                 m=0 n=0
                             ×1              × ( N −1)                  [( m −1) N + mLcp ]
 C(ε ) = diag ([1, e N ,..., e N       ]T ) and e N
where the latter expression represents the common phase                                            the above cost function can be simplified as
error resulting from the CFO. Therefore, it is clear from (1)                                                                                                          4
                                                                                                                               M −1 N −1
                                                                                                                                           ( Ki )2 + 1
that the intercarrier interference (ICI) introduces in the
received signal because of CFO.
                                                                                                                   J (ε ) =
                                                                                                                      ˆ        ∑ ∑[
                                                                                                                               m=0 n =0      ( Ki )2
                                                                                                                                                       Ym , n (ε )
                                                                                                                                                               ˆ
                                                                                                                                                                                       (6)
   At the receiver, CFO is estimated first and then the                                                                              K +1            2                   2
                                                                                                                                    − i   Ym , n (ε ) Ym ,(( n +1))N (ε ) ]
                                                                                                                                                  ˆ                   ˆ
signal is compensated in the time domain by using this                                                                                Ki
estimated CFO denoted by ε . After compensation, the
                                   ˆ
samples of time domain signal are passed through the                                                                           IV. SIMULATION RESULTS
discrete Fourier transform (DFT) stage. The output of the
DFT stage can be represented as                                                                       In order to examine the performance of the proposed
                    Ym (ε ) = W H C * (ε )y m
                        ˆ              ˆ                (2)                                        scheme, simulations of the proposed scheme, blind carrier
                                                                                                   frequency offset estimation of [9] are presented in this
where W H and (•)* represent the Hermitian transpose and                                           section.
conjugate operation, respectively.                                                                    To compare the performance of various schemes BER is
                                                                                                   computed. The OFDM system with 64 subcarrier and 16-
                      III. PROPOSED SCHEME                                                         QAM signal constellations is considered for the study. In
                                                                                                   our simulations, we assume CFO is uniformly distributed
   This section presents the proposed scheme for SISO-
                                                                                                   in the range [−0.5 0.5) . The multipath fading channel is
OFDM systems.
   If the CFO is completely compensated before DFT                                                 frequency selective fading channel and has six independent
stage, i.e., ε = ε , the DFT output will be without ICI.
             ˆ                                                                                     Rayleigh fading paths with exponentially decaying powers
Therefore, in the noise free conditions, the DFT output will                                       as in [8]. It is assumed that the channel and CFO dose not
be represented as                                                                                  change while estimation of CFO is performed.
                                                                                                      The cost function for the kurtosis-type and the proposed
                 Ym (ε | ε = ε ) = H m X m
                      ˆ ˆ                             (3)
                                                                                                   scheme are plotted in Fig1. and Fig.2, respectively. The
The squared amplitude of the DFT outputs would be                                                  Fig. 3-Fig. 4 represents the BER comparison of the
                                                                                                   proposed scheme with the kurtosis-type scheme over
                                  2
            Ym , n (ε | ε = ε ) = H m X m .
                                                         2
                    ˆ ˆ                                                                            frequency selective fading channel. We observed from
                                                                                                   these figures that the BER of the proposed scheme is better
   In the case of slowing fading channel, the channel                                              than the kurtosis type scheme. In terms of complexity, both
frequency response on two consecutive subcarriers is                                               the schemes have somewhat the same complexity. The
approximately the same. Therefore, we would have                                                   scheme presented in [9] is applicable to CM signal
                                                                                                   constellations only, whereas the proposed scheme is
                                                                2
               ˆ ˆ
                             2
       Ym , n (ε | ε = ε ) ≈ K i Ym ,(( n +1)) N (ε | ε = ε )
                                                  ˆ ˆ                            (4)               applicable to all types of signal constellations. So, it can be
                                                                                                   concluded that the present scheme significantly
                                                                                                   outperforms the kurtosis-type and the scheme of [9] in
where (( a )) N denotes a modulo N , and K i ∈ {K } where                                          terms of BER. However, the computational complexity of
K represents a set of constants for a given signal                                                 the proposed scheme is somewhat poorer than that of [9].
constellation,     e.g.,   in    case    of      16-QAM
                                                                                              51
©2010 ACEEE
DOI: 01.IJNS.01.03.234
ACEEE Int. J. on Network Security, Vol. 01, No. 03, Dec 2010



                        CONCLUSIONS
   OFDM is an effective technology for high data rate
transmissions. The frequency offset in mobile radio
channels distorts the orthogonality between subcarriers
resulting in ICI, which seriously degrades the performance
of systems. This paper has presented a novel blind
estimation of CFO that is applicable to all types of signal
constellation in contrast with the scheme of [9]. The
present scheme gives better performance than the kurtosis-
type scheme in terms of BER. However, these benefits are
derived at the cost of slight increase in the system
complexity.

                         REFERENCES                                            Fig. 2. Plot of cost function for Proposed scheme
[1] R. Van Nee and R. Prasad, OFDM for Wireless Multimedia
    Communications (London: Artech House Publishers, 2000).
[2] T.Pollet, M.Van Bladel, and M. Moeneciaey, “BER
    sensitivity of OFDM system to carrier frequency offset and
    Wiener phase noise,” IEEE Trans. Commun., vol.43, pp.
    191-193, Feb.1993.
[3] P.Moose, “A Technique for orthogonal frequency division
    multiplexing offset correction,” IEEE Trans. Commun., vol.
    42, pp. 2908-2914, Oct.1994.
[4] T. M. Schmidl and D. C. Cox, “Robust frequency and timing
    synchronization for OFDM,” IEEE Trans. Commun., vol. 55,
    pp. 1613-1621, Dec 1997.
[5] M. Ghogho, A. Swami, “Blind frequency offset estimator for
    OFDM systems transmitting constant-modulus symbols,”
    IEEE Commun. Letter, vol. 6, pp. 343-345, Aug. 2002.                             Fig. 3 BER comparison at ε = 0.05
[6] X. Ma, M. K. Oh, G. B. Giannakis , and S. Barbarossa,
    “Non-data-aided carrier offset estimators for OFDM with
    null-subcarriers:     Identifiability,  algorithms,    and
    performance,” IEEE J. Select Areas Commun., vol. 19, pp.
    2504-2515, Dec. 2001.
[7] Y. Yao and G. B. Giannakis, “Blind carrier frequency offset
    estimation in SISO, MIMO, and multiuser OFDM systems,”
    IEEE Trans. Commun., vol. 53, pp. 173-183, 2005.
[8] T. Roman and V. Koivunen, “Subspace method for blind
    CFO estimation for OFDM systems with constant modulus
    constellations,” in Proc. IEEE Vehicular Technology Conf.,
    May 2005, vol. 42, pp. 1253-1257.
[9] Xiang N. Z. and Ali Ghrayeb, “A blind carrier frequency
    offset estimation scheme for OFDM systems with constant
    modulus signaling,” IEEE Trans. Commun., vol. 56, no. 7,
    pp. 1032-1037, July 2008.                                                      Fig. 4 BER comparison at ε = 0.1




    Fig. 1. Plot of cost function for Kurtosis type scheme



                                                                  52
©2010 ACEEE
DOI: 01.IJNS.01.03.234

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Blind Estimation of Carrier Frequency Offset in Multicarrier Communication Systems

  • 1. ACEEE Int. J. on Network Security, Vol. 01, No. 03, Dec 2010 Blind Estimation of Carrier Frequency Offset in Multicarrier Communication Systems Arvind Kumar. Author, and Rajoo Pandey Department of Electronics and Communication Engineering, National Institute of Technology Kurukshetra, India arvindsharmanitk@rediffmail.com, rajoo_pandey@rediffmail.com Abstract—Orthogonal Frequency Division Multiplexing The computational complexity of the scheme is (OFDM) systems are very sensitive to carrier frequency offset approximately same as that of kurtosis type scheme. The (CFO), caused by either frequency differences between CFO estimation scheme of [9] can be used only with transmitter and receiver local oscillators or by frequency constant modulus signaling like M-ary PSK, but it is not selective channels. The CFO disturbs the orthogonality among subcarriers of OFDM system and results intercarrier applicable for M-ary QAM (for M>4). interference (ICI), which degrades the bit error rate (BER) In this paper, we present a novel CFO estimation scheme performance of the system. This paper presents a new blind that overcomes the limitation of [9]. The scheme presented CFO estimation scheme for single-input single-output (SISO) in this paper is similar to scheme of [9] but not limited to OFDM systems. The presented scheme is based on the constant modulus signaling. The proposed scheme assumes assumption that the channel frequency response changes that the channel frequency changes slowly in the frequency slowly in frequency domain. In this scheme an excellent trade- domain. The effect of this assumption is that the channel off between complexity and performance, as compared to behaves nearly same for the two neighboring subcarriers. existing estimation schemes, is obtained. The improved We exploit this slowly changing property of channel, in performance of the present scheme is confirmed through extensive simulations. frequency domain, to derive the cost function. It is shown in [9] that the minimization of the cost function gives a Index Terms— OFDM systems, carrier frequency offset unique estimate of CFO. (CFO), intercarrier interference (ICI). It is shown that the performance of the proposed scheme is better than that of kurtosis type (and similar to scheme of I. INTRODUCTION [9]) but its computational complexity is somewhat more than that of [9]. In the present scheme it is assumed that the Orthogonal frequency division multiplexing has been channel frequency response changes slowly in frequency adopted as a modulation scheme in various digital domain as was the case in [8] and [9]. communication systems, such as digital audio/video The organization of rest of the paper is as follows: broadcasting (DAB/DVB) and several wireless local area Section II presents the SISO-OFDM system model under networks (WLANs). OFDM is very sensitive to frequency consideration. The proposed scheme for SISO-OFDM errors caused by frequency difference between the local systems is described in section III. Simulation results are oscillator in the transmitter and the receiver or by discussed in section IV. Finally, the paper concludes the frequency selective channels [1]. This frequency offset overall findings of the study. causes a number of impairments including attenuation and phase rotation of each subcarrier and ICI between II. SYSTEM MODEL subcarriers. Therefore, OFDM system requires accurate frequency offset estimation and correction [2], [3]. In SISO-OFDM, the wide transmission spectrum is Most of the CFO estimation methods, presented in the divided into narrower bands and data is transmitted in literature, rely on periodically transmitted pilots [3], [4]. parallel on these narrow bands. Let us assume a SISO- The pilot-assisted methods are less useful for continuous OFDM system with N orthogonal subcarriers. This transmission OFDM based systems such as DAB and DVB multicarrier transmitter partitions the data stream into a and they also reduce the spectral efficiency of the system. block of N data symbols that are transmitted in parallel by Blind CFO estimation is proposed to improve the spectral modulating the N orthogonal subcarriers. Thus if ts is the efficiency of CFO estimation methods in OFDM systems input data symbol duration, the OFDM symbol duration T [5], [6]. In [7], the kurtosis metric is considered to becomes Nts . In the mth OFDM symbol duration, a vector construct a kurtosis type cost function for fine CFO of N symbols, namely, X m = [ X m ,0 , X m ,1 ,... X m , N −1 ]T is estimation. This scheme gives a closed form CFO estimation using curve fitting but its estimation accuracy transmitted simultaneously on N orthogonal subcarriers. requires a large number of OFDM symbols. A blind carrier Assuming multipath fading channel frequency response frequency offset estimation scheme with constant modulus changes slowly during one OFDM symbol duration, thus (CM) signaling is presented in [9]. This scheme can be represented for mth OFDM symbol duration as outperforms the kurtosis-type scheme of [8] in terms of H m = diag ([ H m ,0 , H m ,1 ,..., H m , N −1 ]T ) . BER. Let Δf be the CFO introduced by mismatch between local and the transmit oscillators and define the normalized Corresponding author: Arvind Kumar 50 ©2010 ACEEE DOI: 01.IJNS.01.03.234
  • 2. ACEEE Int. J. on Network Security, Vol. 01, No. 03, Dec 2010 Δf 1 1 5 9 CFO as ε = . At the receiver, the received noisy {K } = [1,5, ,9, , , ] . Thus, based on the above (1/ T ) 5 9 9 5 signal is mixed with a local oscillator signal having assumption, we propose a cost function, which minimizes frequency Δf above the correct frequency. Then, the N time the difference of the signal power for each pair of domain samples in the mth received OFDM symbol consecutive subcarriers as duration, namely, y m = [ ym ,0 , ym,1 ,..., ym , N −1 ]T can be ε% = a r g m in J ( εˆ ) expressed as m in i εˆ ∈ [ − 0 . 5 0 .5 ) ( j 2πε / N [( m −1) N + mLcp ]) ym = e C(ε ) WH m X m + w m (1) where where m = 1, 2,..., M , Lcp denotes the length of cyclic prefix (CP) which is assumed to be longer than the M −1 N −1 ∑ ∑ (∏ { Y 2 2 maximum channel delay spread, W is the N × N J (ε ) = ˆ m, n (ε ) − K i Ym ,(( n +1)) N (ε ) }) 2 ˆ ˆ (5) m = 0 n = 0 min, i normalized inverse discrete Fourier transform (IDFT) matrix, and w m = [w m ,0 , w m ,1 ,..., w m, N -1 ]T is a vector of Since we have independent zero mean white Gaussian noise samples with variance σ n . The effect of CFO on the received samples of 2 M −1 N −1 4 M −1 N −1 ∑∑Y (ε ) = ( K i ) 2 ∑ ∑ Ym,(( n +1)) N (ε ) 4 OFDM signal is represented by m,n ˆ ˆ j 2π j 2π j 2πε m =0 n =0 m=0 n=0 ×1 × ( N −1) [( m −1) N + mLcp ] C(ε ) = diag ([1, e N ,..., e N ]T ) and e N where the latter expression represents the common phase the above cost function can be simplified as error resulting from the CFO. Therefore, it is clear from (1) 4 M −1 N −1 ( Ki )2 + 1 that the intercarrier interference (ICI) introduces in the received signal because of CFO. J (ε ) = ˆ ∑ ∑[ m=0 n =0 ( Ki )2 Ym , n (ε ) ˆ (6) At the receiver, CFO is estimated first and then the K +1 2 2 − i Ym , n (ε ) Ym ,(( n +1))N (ε ) ] ˆ ˆ signal is compensated in the time domain by using this Ki estimated CFO denoted by ε . After compensation, the ˆ samples of time domain signal are passed through the IV. SIMULATION RESULTS discrete Fourier transform (DFT) stage. The output of the DFT stage can be represented as In order to examine the performance of the proposed Ym (ε ) = W H C * (ε )y m ˆ ˆ (2) scheme, simulations of the proposed scheme, blind carrier frequency offset estimation of [9] are presented in this where W H and (•)* represent the Hermitian transpose and section. conjugate operation, respectively. To compare the performance of various schemes BER is computed. The OFDM system with 64 subcarrier and 16- III. PROPOSED SCHEME QAM signal constellations is considered for the study. In our simulations, we assume CFO is uniformly distributed This section presents the proposed scheme for SISO- in the range [−0.5 0.5) . The multipath fading channel is OFDM systems. If the CFO is completely compensated before DFT frequency selective fading channel and has six independent stage, i.e., ε = ε , the DFT output will be without ICI. ˆ Rayleigh fading paths with exponentially decaying powers Therefore, in the noise free conditions, the DFT output will as in [8]. It is assumed that the channel and CFO dose not be represented as change while estimation of CFO is performed. The cost function for the kurtosis-type and the proposed Ym (ε | ε = ε ) = H m X m ˆ ˆ (3) scheme are plotted in Fig1. and Fig.2, respectively. The The squared amplitude of the DFT outputs would be Fig. 3-Fig. 4 represents the BER comparison of the proposed scheme with the kurtosis-type scheme over 2 Ym , n (ε | ε = ε ) = H m X m . 2 ˆ ˆ frequency selective fading channel. We observed from these figures that the BER of the proposed scheme is better In the case of slowing fading channel, the channel than the kurtosis type scheme. In terms of complexity, both frequency response on two consecutive subcarriers is the schemes have somewhat the same complexity. The approximately the same. Therefore, we would have scheme presented in [9] is applicable to CM signal constellations only, whereas the proposed scheme is 2 ˆ ˆ 2 Ym , n (ε | ε = ε ) ≈ K i Ym ,(( n +1)) N (ε | ε = ε ) ˆ ˆ (4) applicable to all types of signal constellations. So, it can be concluded that the present scheme significantly outperforms the kurtosis-type and the scheme of [9] in where (( a )) N denotes a modulo N , and K i ∈ {K } where terms of BER. However, the computational complexity of K represents a set of constants for a given signal the proposed scheme is somewhat poorer than that of [9]. constellation, e.g., in case of 16-QAM 51 ©2010 ACEEE DOI: 01.IJNS.01.03.234
  • 3. ACEEE Int. J. on Network Security, Vol. 01, No. 03, Dec 2010 CONCLUSIONS OFDM is an effective technology for high data rate transmissions. The frequency offset in mobile radio channels distorts the orthogonality between subcarriers resulting in ICI, which seriously degrades the performance of systems. This paper has presented a novel blind estimation of CFO that is applicable to all types of signal constellation in contrast with the scheme of [9]. The present scheme gives better performance than the kurtosis- type scheme in terms of BER. However, these benefits are derived at the cost of slight increase in the system complexity. REFERENCES Fig. 2. Plot of cost function for Proposed scheme [1] R. Van Nee and R. Prasad, OFDM for Wireless Multimedia Communications (London: Artech House Publishers, 2000). [2] T.Pollet, M.Van Bladel, and M. Moeneciaey, “BER sensitivity of OFDM system to carrier frequency offset and Wiener phase noise,” IEEE Trans. Commun., vol.43, pp. 191-193, Feb.1993. [3] P.Moose, “A Technique for orthogonal frequency division multiplexing offset correction,” IEEE Trans. Commun., vol. 42, pp. 2908-2914, Oct.1994. [4] T. M. Schmidl and D. C. Cox, “Robust frequency and timing synchronization for OFDM,” IEEE Trans. Commun., vol. 55, pp. 1613-1621, Dec 1997. [5] M. Ghogho, A. Swami, “Blind frequency offset estimator for OFDM systems transmitting constant-modulus symbols,” IEEE Commun. Letter, vol. 6, pp. 343-345, Aug. 2002. Fig. 3 BER comparison at ε = 0.05 [6] X. Ma, M. K. Oh, G. B. Giannakis , and S. Barbarossa, “Non-data-aided carrier offset estimators for OFDM with null-subcarriers: Identifiability, algorithms, and performance,” IEEE J. Select Areas Commun., vol. 19, pp. 2504-2515, Dec. 2001. [7] Y. Yao and G. B. Giannakis, “Blind carrier frequency offset estimation in SISO, MIMO, and multiuser OFDM systems,” IEEE Trans. Commun., vol. 53, pp. 173-183, 2005. [8] T. Roman and V. Koivunen, “Subspace method for blind CFO estimation for OFDM systems with constant modulus constellations,” in Proc. IEEE Vehicular Technology Conf., May 2005, vol. 42, pp. 1253-1257. [9] Xiang N. Z. and Ali Ghrayeb, “A blind carrier frequency offset estimation scheme for OFDM systems with constant modulus signaling,” IEEE Trans. Commun., vol. 56, no. 7, pp. 1032-1037, July 2008. Fig. 4 BER comparison at ε = 0.1 Fig. 1. Plot of cost function for Kurtosis type scheme 52 ©2010 ACEEE DOI: 01.IJNS.01.03.234