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首页神经网络驱动的通信信号调制识别方法:高精度与普适性
神经网络驱动的通信信号调制识别方法:高精度与普适性
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更新于2024-08-26
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本文主要探讨了"基于神经网络的通信信号调制自动识别"这一主题,针对数字通信信号低识别率和选择合适决策阈值的挑战,提出了一种创新的方法。研究者们,如Xiaolei Zhu、Yun Lin 和 Zheng Dou,来自哈尔滨工程大学的信息与通信工程学院,他们关注的是通信领域中的信号处理问题,特别是如何提高信号调制类型的自动识别性能。 文章的核心贡献是构建了一种在循环频率域中识别信号特征参数的策略,这种方法旨在捕捉信号的周期性和频率特性,这对于各种调制方式,如2FSK、4FSK、8FSK、BPSK、QPSK、MSK和2ASK等,具有较高的识别潜力。利用三层神经网络作为分类器,这种方法可以有效区分这些不同的调制模式,从而实现自动分类。 实验结果显示,当信号与噪声比(SNR)超过0分贝时,该方法的识别率达到令人满意的95%,这表明基于神经网络的通信信号调制识别具有很高的准确性和可行性。这对于复杂通信环境下的信号处理技术提升具有重要意义,因为随着通信环境的日益复杂,自动识别能力的增强可以显著降低人工干预的需求,提高系统的实时性和可靠性。 关键词包括:调制识别、循环特征、神经网络。整篇文章深入剖析了将神经网络技术应用于通信信号分析的实际应用和理论基础,为通信系统设计提供了新的思考视角和解决方案,对于相关领域的研究人员和工程师来说,这篇研究论文提供了有价值的技术参考。
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Automatic Recognition of Communication Signal
Modulation based on Neural Network
Xiaolei Zhu, Yun Lin, Zheng Dou
College of Information and Communication Engineering
Harbin Engineering University
Harbin, China
linyun@hrbeu.edu.cn
Abstract—In order to solve the problem of low modulation
recognition rate of digital communication signals and the difficulty
of selecting the appropriate decision threshold, the paper features a
recognition method for communication signal modulation. The
paper constructs characteristic parameters for recognizing signals
in the cyclic frequency domain, and uses a 3-layer neural network
as a classifier to identify the modulation mode. The experiment
indicates that it can recognize 2FSK, 4FSK, 8FSK, BPSK, QPSK,
MSK and 2ASK. When signal to noise ratio (SNR) is higher than 0
dB, the recognition rate achieves 95%. The results suggest that
recognition of communication signal modulation based on neural
network is accurate and feasible.
Keywords- modulation recognition; cyclic feature; neural
network
I. INTRODUCTION
Communication environment has been more and more
complex with the developing of communication, and the signal
modulation mode becomes multitudinous to satisfy a large
number of user’s requirement. The automatic recognition of
signal modulation refers to identification of a modulated signal
with noise, and to ensure demodulation and feature extraction,
which plays an important role in the military intelligence
intercepted, electronic warfare, electronic reconnaissance, and
other areas [1]. In the military field, we must judge the enemy’s
signal modulation type and estimate some critical parameters to
disturb and intercept enemy’s information. There are also many
significant use in civilian areas such as detect the illegal radio
and surveillance whether the parameter configuration of legal
radio follows standard. For the more, automatic recognition of
signal modulation is vital in cognitive ratio.
The modulation recognition is mainly divided into three
processes: data pre-processing, feature extraction and
classificatory decision. Data pre-processing is the estimation of
carrier and symbol rate after signal has been down-conversion,
providing several appropriate data for follow-up operate. The use
of feature extraction is to transform original data to extract some
features which could be classified more easily. Classificatory
decision is to judge the modulation mode according to the
features extracted. In this paper, features in cyclic frequency
domain are regarded as characteristic parameters, and the
classifier is designed based on neural network.
The rest of this paper is organized as follows. In section 2,
we briefly introduce the cyclic spectrum and characteristic
parameters that we would use in the next process. Section 3
describes a BP network as a classifier. The simulation and
analysis are presented in section 4. Section 5 concludes this
paper.
II. CHARACTERISTIC PARAMETERS
A. The definition of cyclic spectrum
Cyclostationarity is a kind of stochastic process in which the
statistical characteristics periodic change with time [2]. We know
by the definition of a cyclostationary signal that the mean of a
signal, M
x
, and the autocorrelation of a signal, R
x
, are periodic [3].
Let’s define the period by being T and the lag being τ, then:
)()( nTtMtM
xx
);();(
TtRtR
xx
Since
);(
tR
x
is periodic, it can be expressed as a sum of a
series of Fourier series, and Fourier series coefficients could be
written as is shown in the following formula [4].
tj
xx
eRtR
2
)();(
2
2
2
);(
1
)(
T
T
tj
xx
dtetR
T
R
where α=m/T, and Fourier series coefficients
)(
x
R
are called
cyclic autocorrelation function. We can get following formula by
expanding the autocorrelation function:
2
2
2*
0
)2/()2/(
1
lim)(
T
T
tj
T
x
dtetXtX
T
R
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