An effective hybrid approach for PAPR reduction in MIMO-OFDM

被引:5
作者
Vijayalakshmi, M. [1 ]
Reddy, K. Ramalinga [1 ]
机构
[1] GNITS, Dept Elect & Telemat, Hyderabad 500008, Telangana, India
关键词
MIMO-OFDM; PAPR; Gray wolf optimization; Artificial bee colony; BEE COLONY ALGORITHM; PTS; SELECTION; SYSTEMS;
D O I
10.1007/s10470-019-01475-1
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
Multi-input multi-output (MIMO) frameworks in blend with orthogonal frequency division multiplexing (OFDM) have drawn huge consideration for the next generation broadband multimedia applications because of their capability of giving high information rate, robustness to fading channels and reliable communication. There are many advantages of using OFDM like robustness and high spectral efficiency against ISI yet at the same time there are a few inconveniences. The fundamental issue that emerges in OFDM frameworks is high PAPR. There are numerous methods accessible for lessening of PAPR like tone reservation (TR), clipping and filtering, partial transmit sequence (PTS), active constellation scheme, interleaving and selected mapping. The main aim of this research is to reduce the PAPR in the MIMO-OFDM systems by solving the issues that currently exists. In this paper, a novel approach is introduced by combining the PTS and Gaussian pulse-based TR techniques in order to reduce the PAPR. The basic idea of the TR technique is to calculate the additive time-domain signal which reduces the PAPR of the actual transmit signal but increases the average power and hence lowering the power efficiency of the OFDM system. Hence, the approach utilizes an adaptive optimization procedure (i.e., integration of gray wolf optimization and artificial bee colony) to reduce the average power. Further, the PTS scheme is employed to the obtained signal in order to reduce the PAPR. The PTS approach further reduces the PAPR by selecting the finest combination of phase sequence. The proposed methodology is implemented in MATLAB and the results obtained are compared with the existing techniques.
引用
收藏
页码:145 / 153
页数:9
相关论文
共 50 条
[21]   SCS-SLM PAPR Reduction Technique in STBC MIMO-OFDM Systems [J].
Abdullah, Ezmin ;
Hidayat, Nabil M. .
2017 7TH IEEE INTERNATIONAL CONFERENCE ON CONTROL SYSTEM, COMPUTING AND ENGINEERING (ICCSCE), 2017, :104-109
[22]   REDUCTION OF PAPR IN MIMO-OFDM USING ADAPTIVE SLM AND PTS TECHNIQUE [J].
Nagaraju, Ch. ;
Sharma, Anil Kumar ;
Subramanyam, M. V. .
HELIX, 2018, 8 (01) :3016-3022
[23]   PAPR reduction scheme with efficient embedded signaling in MIMO-OFDM systems [J].
Sghaier, Mouna ;
Abdelkefi, Fatma ;
Siala, Mohamed .
EURASIP JOURNAL ON WIRELESS COMMUNICATIONS AND NETWORKING, 2015, :1-16
[24]   Beam Domain MIMO-OFDM Optical Wireless Communications With PAPR Reduction [J].
Sun, Chen ;
Zhao, Jia ;
Wang, Jiaheng ;
Xia, Liang ;
Gao, Xiqi ;
Wang, Qixing .
IEEE PHOTONICS JOURNAL, 2023, 15 (02)
[25]   PAPR reduction scheme with efficient embedded signaling in MIMO-OFDM systems [J].
Mouna Sghaier ;
Fatma Abdelkefi ;
Mohamed Siala .
EURASIP Journal on Wireless Communications and Networking, 2015
[26]   Joint Sequence Design for Robust Channel Estimation and PAPR Reduction for MIMO-OFDM Systems [J].
Chiang, Chin-Te ;
Fung, Carrson C. .
IEICE TRANSACTIONS ON COMMUNICATIONS, 2013, E96B (10) :2693-2702
[27]   A Low-BER Clipping Scheme for PAPR Reduction in STBC MIMO-OFDM Systems [J].
Xiaodong Zhu .
Wireless Personal Communications, 2012, 65 :335-346
[28]   A Low-BER Clipping Scheme for PAPR Reduction in STBC MIMO-OFDM Systems [J].
Zhu, Xiaodong .
WIRELESS PERSONAL COMMUNICATIONS, 2012, 65 (02) :335-346
[29]   A Low-Complexity Hybrid Subblock Segmentation PTS Scheme for PAPR Reduction in MIMO-OFDM System [J].
Wang, Meng .
PROCEEDINGS OF 2020 IEEE 4TH INFORMATION TECHNOLOGY, NETWORKING, ELECTRONIC AND AUTOMATION CONTROL CONFERENCE (ITNEC 2020), 2020, :224-228
[30]   PAPR Reduction Scheme in SFBC MIMO-OFDM Systems without Side Information [J].
Hu, Wei-Wen ;
Ciou, Ying-Chi ;
Li, Chih-Peng ;
Huang, Wan-Jen .
2013 IEEE INTERNATIONAL CONFERENCE ON COMMUNICATIONS (ICC), 2013, :4708-4712