Spectrum sensing method based on HDP-NSHMM
A spectrum sensing and sensing data technology, applied in the field of spectrum sensing based on HDP-NSHMM, can solve the problems of data fusion center processing capacity and processing speed requirements, large communication overhead, etc., to improve the accuracy of spectrum judgment and avoid redundant state , the effect of high perceptual performance
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Embodiment 1
[0061] This method combines hierarchical Dirichlet processes with non-stationary hidden Markov models to achieve automatic clustering of historical perception data.
[0062] figure 1 Shown is the probability graphical model of HDP-NSHMM of this method. Changing the constant κ to a time-varying function variable κ(τ) makes the state transition probability related to the state duration and becomes a non-time stationary model. The k in the rectangular box means all τ in the box t-1 The serial numbers of the hidden state categories are all k, which satisfies This application proposes a spectrum sensing method based on HDP-NSHMM, including the following steps:
[0063] Step 1. Data initialization process
[0064] Step (11), collect the spectrum sensing observation data set {Y of all T historical moments t |t=1,2,...,T};
[0065] Step (12), in the scenario of spectrum sensing in a large-scale cognitive radio network, first divide the users who may have the same channel state d...
Embodiment 2
[0119] This embodiment verifies the clustering effect and spectrum decision performance of the spectrum sensing method proposed in this application in the scenario where the transition probability of the primary user (PU) on channel occupancy and release changes with the state duration.
[0120] Still considering the scenario of a small cognitive radio network, the signal of the PU passes through the Rayleigh channel and attenuates according to the free space propagation model. The difference is that the occupation and release of the channel by the PU obeys a non-stationary Markov model, and its initial The state transition probability is still set to p 0 (0 / 0) = 0.975, p 0 (1 / 0) = 0.025; p 0 (0 / 1) = 0.05, p 0 (1 / 1)=0.95, and when the current state has been maintained for longer than the preset value, the probability of state self-transition will be reduced. In the simulation setting of this embodiment, the preset holding time is set to be 10 time series lengths. After the ...
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