诺玛
计算机科学
多输入多输出
单天线干扰消除
光谱效率
MIMO-OFDM
正交频分复用
电子工程
算法
频道(广播)
电信线路
计算机网络
工程类
标识
DOI:10.1109/wconf58270.2023.10235106
摘要
The non-orthogonal multiple access (NOMA) plays major role in radio access to improve the performance of individual for cellular communication technology as compared to state of art technology which is well-known as Orthogonal Frequency Division Multiple Access (OFDMA). This research work focus on the power domain NOMA, by employing superposition coding (SC) at sender and for cancellation of successive interference at receiver, together to estimate the channel performance. The present work examines and also suggest hybrid techniques which are combinations of NOMA and OFDM for better power allocation, bandwidth efficiency, fairness of users and modern analysis using NOMA which is part of 5G communications. One of the specific results of NOMA, MIMO and OFDM combination system are specifically focused in this paper. The LMMSE a linear detector is proposed to help in detecting multiple users and also provides low latency, in turn effects on the performance of BER and PAPR. A synchronized LMMSE is being demonstrated when the MIMO-NOMA combinational method is used to achieve better channel estimation and capacity allocation. To obtain the iterative identification rate that is required, the proposed research work is presenting matching constraints with the help of decoders and with the help of identifiers of MIMO-NOMA. The complete possibility of highest significant levels that are in the area of a symmetric MIMO-NOMA are presented for iterative LMMSE detection that achieves more performance, better than the modern approaches and it is evidently found that it has 1.4dB better than the previous throughput. Using Symmetric MIMO-NOMA, various efficiency of modulation strategies BPSK and QAM are used to encode the sender data. The proposed method has achieved significant amount of enhancement in various parameters, including BER LMMSE, PAPR and the capacity of the channel and it is tested and validated under $2 \times 2$ and $4 \times 4$ arrays of antenna sizes.
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