JOURNAL ARTICLE

Expectation Propagation Detection with Neumann-Series Approximation for Massive MIMO

Abstract

For massive multiple-input multiple-output (MIMO) systems, signal detection is always a key concern. Traditional detection methods such as minimum mean square error (MMSE) all suffer from a variety of problems in respect of complexity and performance when applied to large-scale MIMO systems. In this paper, expectation propagation (EP) algorithm is employed to guarantee high-accuracy and low-complexity of symbol detection in high-dimensional MIMO systems. Nevertheless, in the iterative updating process of EP algorithm, the inevitable matrix inversion operation is one of the key challenges to the realistic hardware implementation. Therefore, a new improved EP, which is termed as expectation propagation with Neumann-series approximation (EP-NSA), is firstly proposed to accommodate the complexity as well as the performance by executing an approximate matrix inversion with a small number of Neumann-series terms. Simulation results have shown that the proposed EP-NSA with two items achieves notable performance improvement compared to belief propagation (BP) detection when the system loading factor is relatively large. For antenna configurations with large loading factor, this approach achieves similar performance to MMSE while keeping lower computational complexity.

Keywords:
MIMO Neumann series Computer science Computational complexity theory Inversion (geology) Von Neumann architecture Algorithm Expectation propagation Minimum mean square error Belief propagation Key (lock) Matrix (chemical analysis) Series (stratigraphy) Mathematics Decoding methods Telecommunications Channel (broadcasting) Gaussian process

Metrics

25
Cited By
1.84
FWCI (Field Weighted Citation Impact)
16
Refs
0.87
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Advanced MIMO Systems Optimization
Physical Sciences →  Engineering →  Electrical and Electronic Engineering
Advanced Wireless Communication Techniques
Physical Sciences →  Engineering →  Electrical and Electronic Engineering
Error Correcting Code Techniques
Physical Sciences →  Computer Science →  Computer Networks and Communications

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