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IEEE COMMUNICATIONS LETTERS, VOL. 18, NO. 3, MARCH 2014 415
Low-Complexity DFT-Based Channel Estimation with
Leakage Nulling for OFDM Systems
Kyung Jun Kim, Student Member, IEEE, Hae Gwang Hwang, Student Member, IEEE,
Kyung Jun Choi, Student Member, IEEE, and Kwang Soon Kim, Senior Member, IEEE
Abstract—In this letter, a low-complexity but near-optimal
DFT-based channel estimator with leakage nulling is proposed
for OFDM systems using virtual subcarriers. The proposed
estimator is composed of a time-domain (TD) index set estimation
considering the leakage effect followed by a low-complexity TD
post-processing to suppress the leakage. The performance and
complexity of the proposed channel estimator are analyzed and
verified by computer simulation. Simulation results show that
the proposed estimator outperforms conventional estimators and
provides near-optimal performance while keeping the low com-
plexity comparable to the simple DFT-based channel estimator.
Index Terms—Channel estimation, Leakage nulling, OFDM.
I. INTRODUCTION
ALTHOUGH the linear minimum mean square error
(LMMSE) estimator [1] is optimal in the sense of the
mean square error (MSE) performance, the discrete Fourier
transform (DFT)-based estimator has been more preferred due
to the comparable complexity-performance trade-off so that it
has been widely used in practice for orthogonal frequency
division multiplexing (OFDM) systems [2]. However, such a
DFT-based estimator suffers from nonnegligible performance
degradation due to the dispersive leakage caused by virtual
subcarriers which are commonly used in practical OFDM
systems [3][4]. This problem is caused from the broken
orthogonality of the DFT matrix and is commonly called
the Gibbs phenomenon [5], which results in the corruption
of the channel impulse response (CIR) [6]. Because the
accuracy of a channel estimation becomes more critical as the
operating signal-to-noise ratio (SNR) and the required data
rate increase, it is required to achieve more precise channel
estimation considering the leakage effect while maintaining
the computational complexity for OFDM systems such as the
3rd generation partnership project (3GPP) long term evolution
(LTE) [7].
In literature, DFT-based channel estimators considering the
leakage effect can be classified as an iteration-based estimator,
such as in [3], or an extrapolation-based estimator, such
Manuscript received October 21, 2013. The associate editor coordinating
the review of this letter and approving it for publication was K. J. Kim.
This research was supported in part by the MSIP (Ministry of Science, ICT
and Future Planning), Korea, under the C-ITRC (Convergence Information
Technology Research Center) support program (NIPA-2013-H0401-13-2006)
supervised by the NIPA (National IT Industry Promotion Agency), and in
part by the MSIP (Ministry of Science, ICT & Future Planning), Korea in
the ICT R&D Program 2013.
The authors are with the Department of Electrical and Electronic Engineer-
ing, Yonsei University, 50 Yonsei-ro, Seodaemun-gu, Seoul 120-749, Korea
(e-mail: ks.kim@yonsei.ac.kr).
Digital Object Identifier 10.1109/LCOMM.2013.123113.132361
as in [4]. The iteration-based estimator gradually eliminates
the leakage to recover the undistorted CIR but the required
complexity for satisfactory performance is quite high [3]. In
the extrapolation-based estimator, the leakage is suppressed
by eliminating the channel frequency response discontinuity
at the virtual subcarriers via extrapolation within an afford-
able complexity [4]. However, although wireless channels are
typically very sparse so that there is a chance to further
reduce the complexity [8], the extrapolation-based estima-
tor adopts a frequency-domain (FD) post-processing so that
such a time-domain (TD) complexity reduction employing
the channel sparsity nature is not available. Also, any TD
reduced-complexity estimator, such as the most significant tap
(MST) selection-based estimator [8], needs to consider the
leakage effect because severe performance degradation may
occur from the false tap selection due to the distorted CIRs.
In this letter, a low-complexity DFT-based channel estimator
for OFDM systems with leakage nulling is proposed, in
which MSTs are selected and a regularization-based TD post-
processing is performed. Thus, it is expected that the proposed
estimator can effectively reduce the complexity while main-
taining the channel estimation accuracy.
Notation: · denotes the norm of a vector, diag(a) denotes
the diagonal matrix with a on its diagonal, and diag−1
(a)
denotes its inverse. Also, |Ω| and A stand for the cardinality
of a set Ω and the number of non-zero elements in a matrix
A, respectively, and AX,Y and [A]m,n respectively denote the
submatrix of A with row index set ΩX and column index set
ΩY and the (m, n)th element of A.
II. GENERALIZED FRAMEWORK FOR OFDM CHANNEL
ESTIMATION
Consider an OFDM system with N subcarriers in which
U subcarriers with index set ΩU are actually used, i.e.,
ΩU⊂ΩN = {0, 1, . . ., N − 1}. Among ΩU, P subcarriers
with index set ΩP⊂ΩU are used for pilot subcarriers. Here,
V =(N−U)P/U subcarriers with index set ΩV⊂ΩNΩU can
be considered as artificial pilot subcarriers. Also, a length-G
cyclic prefix (CP) with index set ΩG = {0, 1, . . ., G−1} is
used and similarly as in [1], it is assumed that G is larger than
the maximum delay spread τmax which is much larger than the
maximum number of paths, L, i.e., L τmax<G. Also, P and
ΩP are assumed to be well designed for successful channel
estimation as in [9]. Let Ωτ be the index set of the nonzero
CIR taps. Then, the G×1 CIR vector h can be written as
h = [h(0) h(1) · · · h(G−1)]
T
with G×G covariance matrix
R E{hhH
}, where h(n) is the complex gain at the nth tap
1089-7798/14$31.00 c 2014 IEEE

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Low-Complexity DFT-Based Channel Estimation with Leakage Nulling for OFDM Systems

  • 1. www.projectsatbangalore.com 09591912372 IEEE COMMUNICATIONS LETTERS, VOL. 18, NO. 3, MARCH 2014 415 Low-Complexity DFT-Based Channel Estimation with Leakage Nulling for OFDM Systems Kyung Jun Kim, Student Member, IEEE, Hae Gwang Hwang, Student Member, IEEE, Kyung Jun Choi, Student Member, IEEE, and Kwang Soon Kim, Senior Member, IEEE Abstract—In this letter, a low-complexity but near-optimal DFT-based channel estimator with leakage nulling is proposed for OFDM systems using virtual subcarriers. The proposed estimator is composed of a time-domain (TD) index set estimation considering the leakage effect followed by a low-complexity TD post-processing to suppress the leakage. The performance and complexity of the proposed channel estimator are analyzed and verified by computer simulation. Simulation results show that the proposed estimator outperforms conventional estimators and provides near-optimal performance while keeping the low com- plexity comparable to the simple DFT-based channel estimator. Index Terms—Channel estimation, Leakage nulling, OFDM. I. INTRODUCTION ALTHOUGH the linear minimum mean square error (LMMSE) estimator [1] is optimal in the sense of the mean square error (MSE) performance, the discrete Fourier transform (DFT)-based estimator has been more preferred due to the comparable complexity-performance trade-off so that it has been widely used in practice for orthogonal frequency division multiplexing (OFDM) systems [2]. However, such a DFT-based estimator suffers from nonnegligible performance degradation due to the dispersive leakage caused by virtual subcarriers which are commonly used in practical OFDM systems [3][4]. This problem is caused from the broken orthogonality of the DFT matrix and is commonly called the Gibbs phenomenon [5], which results in the corruption of the channel impulse response (CIR) [6]. Because the accuracy of a channel estimation becomes more critical as the operating signal-to-noise ratio (SNR) and the required data rate increase, it is required to achieve more precise channel estimation considering the leakage effect while maintaining the computational complexity for OFDM systems such as the 3rd generation partnership project (3GPP) long term evolution (LTE) [7]. In literature, DFT-based channel estimators considering the leakage effect can be classified as an iteration-based estimator, such as in [3], or an extrapolation-based estimator, such Manuscript received October 21, 2013. The associate editor coordinating the review of this letter and approving it for publication was K. J. Kim. This research was supported in part by the MSIP (Ministry of Science, ICT and Future Planning), Korea, under the C-ITRC (Convergence Information Technology Research Center) support program (NIPA-2013-H0401-13-2006) supervised by the NIPA (National IT Industry Promotion Agency), and in part by the MSIP (Ministry of Science, ICT & Future Planning), Korea in the ICT R&D Program 2013. The authors are with the Department of Electrical and Electronic Engineer- ing, Yonsei University, 50 Yonsei-ro, Seodaemun-gu, Seoul 120-749, Korea (e-mail: ks.kim@yonsei.ac.kr). Digital Object Identifier 10.1109/LCOMM.2013.123113.132361 as in [4]. The iteration-based estimator gradually eliminates the leakage to recover the undistorted CIR but the required complexity for satisfactory performance is quite high [3]. In the extrapolation-based estimator, the leakage is suppressed by eliminating the channel frequency response discontinuity at the virtual subcarriers via extrapolation within an afford- able complexity [4]. However, although wireless channels are typically very sparse so that there is a chance to further reduce the complexity [8], the extrapolation-based estima- tor adopts a frequency-domain (FD) post-processing so that such a time-domain (TD) complexity reduction employing the channel sparsity nature is not available. Also, any TD reduced-complexity estimator, such as the most significant tap (MST) selection-based estimator [8], needs to consider the leakage effect because severe performance degradation may occur from the false tap selection due to the distorted CIRs. In this letter, a low-complexity DFT-based channel estimator for OFDM systems with leakage nulling is proposed, in which MSTs are selected and a regularization-based TD post- processing is performed. Thus, it is expected that the proposed estimator can effectively reduce the complexity while main- taining the channel estimation accuracy. Notation: · denotes the norm of a vector, diag(a) denotes the diagonal matrix with a on its diagonal, and diag−1 (a) denotes its inverse. Also, |Ω| and A stand for the cardinality of a set Ω and the number of non-zero elements in a matrix A, respectively, and AX,Y and [A]m,n respectively denote the submatrix of A with row index set ΩX and column index set ΩY and the (m, n)th element of A. II. GENERALIZED FRAMEWORK FOR OFDM CHANNEL ESTIMATION Consider an OFDM system with N subcarriers in which U subcarriers with index set ΩU are actually used, i.e., ΩU⊂ΩN = {0, 1, . . ., N − 1}. Among ΩU, P subcarriers with index set ΩP⊂ΩU are used for pilot subcarriers. Here, V =(N−U)P/U subcarriers with index set ΩV⊂ΩNΩU can be considered as artificial pilot subcarriers. Also, a length-G cyclic prefix (CP) with index set ΩG = {0, 1, . . ., G−1} is used and similarly as in [1], it is assumed that G is larger than the maximum delay spread τmax which is much larger than the maximum number of paths, L, i.e., L τmax<G. Also, P and ΩP are assumed to be well designed for successful channel estimation as in [9]. Let Ωτ be the index set of the nonzero CIR taps. Then, the G×1 CIR vector h can be written as h = [h(0) h(1) · · · h(G−1)] T with G×G covariance matrix R E{hhH }, where h(n) is the complex gain at the nth tap 1089-7798/14$31.00 c 2014 IEEE