2020
DOI: 10.1002/ett.3874
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Joint low‐complexity nonlinear equalization and carrier frequency offset compensation for multiple‐input multiple‐output orthogonal frequency division multiplexing communication systems

Abstract: The conventional zero forcing (ZF) equalizer suffers from the noise enhancement problem and the increasing complexity with the increase of the number of subcarriers. On the other hand, the minimum mean square error (MMSE) equalizer mitigates the noise enhancement, but it needs estimation of the signal-to-noise ratio (SNR) to work properly. In addition, the Joint Low-complexity Regularized ZF (JLRZF) equalization and carrier frequency offset compensation scheme mitigates the noise enhancement using a constant p… Show more

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Cited by 11 publications
(9 citation statements)
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“…In this paper, the suggested configuration in Figure 2D is comparable with the traditional configuration. Generally, the matrix‐matrix multiplication of dimensions N × N needs approximately N 3 complex additions and N 3 complex multiplications 12 . Equation (6) shows that an LMMSE equalizer requires two complex multiplications of matrices and a complex matrix inversion with α = 1/ SNR , and Π = π .There is a need for six operations for achieving the multiplication of two complex numbers 23 .…”
Section: Simulation Resultsmentioning
confidence: 99%
See 2 more Smart Citations
“…In this paper, the suggested configuration in Figure 2D is comparable with the traditional configuration. Generally, the matrix‐matrix multiplication of dimensions N × N needs approximately N 3 complex additions and N 3 complex multiplications 12 . Equation (6) shows that an LMMSE equalizer requires two complex multiplications of matrices and a complex matrix inversion with α = 1/ SNR , and Π = π .There is a need for six operations for achieving the multiplication of two complex numbers 23 .…”
Section: Simulation Resultsmentioning
confidence: 99%
“…Therefore, if the CFO appears, the orthogonality is damaged, which leads to ICI. Generally, the condition of orthogonality in the case of traditional DFT can be expressed as 16 : 1Nn=0N1ej2πfalse(mpfalse)nN=1form=p0formp The matrix of interference due to the loss of orthogonality in the case of DFT can be expressed as 12‐18 : (boldηm,p)normalDFT=expjπ[(mp)+ε](N1)N.sinfalse(πfalse[false(mpfalse)+εfalse]false)N.sinπ[(mp)+ε]N …”
Section: The Proposed Communication Systemmentioning
confidence: 99%
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“…It uses the concept of banded‐matrix approximation. In another previous work, 24 the authors proposed a low‐complexity nonlinear equalizer for OFDM communication systems based on DFT. In the same manner, low‐complexity nonlinear equalization schemes for OFDM communication systems based on Discrete Sine Transform (DST) 28 and Discrete Wavelet Transform (DWT) 25 were proposed to improve the BER system performance.…”
Section: Introductionmentioning
confidence: 99%
“…The advantage of the MIMO technology is further strengthened as the number of antennas used increases, but there is a problem in that the complexity is greatly increased. Since various studies are currently being conducted to overcome such complexity problems, 16,17 it will be more actively applied to various communication systems occurring in the future.…”
Section: Introductionmentioning
confidence: 99%