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Blind-Spectrum Non-uniform Sampling
and its Application in Wideband
Spectrum Sensing
By.
M. R. Avendi
Agenda
• Blind Spectrum Signal Model
• Parameters L, p, q, C
• Spectral Recovery
– Subspace Method
– NLLS Method
• Simulation
• Application for Spectrum Sensing• Application for Spectrum Sensing
– Cognitive Overview
– Spectrum sensing
– Current methods
– Proposed model
– Simulation
• Summary and conclusion
2
Blind spectrum signal model
• Number of bands N
• Each band no wider than B
• Maximum frequency fmax
• Locations unknown
• Landau lower bound λ(F)=NB
3
Sampling Parameters
• Number of active slots : qmin < q < qmax
q=3
4
Minimum and Maximum number of active slots
q=6
Sampling Parameters
• L
• p > qmax
q = N(d+1)
5
qmax= N(d+1)
• Sampling Rate
Sampling Parameters
• Sample pattern C
- Exhaustive Search- Exhaustive Search
- Random Selection
- Sequential Search
6
Spectral Recovery
• Ideal model
y(f)=AC(k) z(f)
• Non-ideal model
y(f)= A (k) z(f)+ n(f)y(f)= AC(k) z(f)+ n(f)
y is known, k and z are unknown
n(f) additive white noise
spectral index set k ?
7
Spectral Recovery
• Subspace method
8
Number of active slots q
9
Ordered Eigenvalues
Number of active slots
• Information theoretic criteria approaches
AIC : Akaike Information criterion
MDL: Minimum Description length
10
Number of active slots
• Exponential fitting test (EFT)
11
Ordered Eigenvalues of signal and noise
Location of active slots
• MUSIC algorithm
12
The k-th column of modulation
matrix
MUSIC-Algorithm
13
Signal spectrum and MUSIC- Results
Spectral Recovery : NLLS method
14
Solution:
-Exhaustive search
- Sequential search
NLLS method
15
Least square error criteria
Simulation
• N=3, fmax=20, B=0.9
16
Time and frequency domain of multi-band signal
simulation
• L=floor(fmax/B)=22
• qmax= N*2=6 => p=q+1=7
• C= {0 5 6 8 11 16 17}
• Sampling rate D= f *p/L= 6.3 !! In compare• Sampling rate D= fmax*p/L= 6.3 !! In compare
20!!
• Compute matrix R7*7
17
simulation
18
simulation result
Simulation
Sampling ratio=6.36
p=7
L=22
19
Reconstructed signal in time and frequency domain
RMSE=2.7%
spectrum sensing
20
Spectrum sensing
• Narrowbands
• Wideband
• Challenge: High sample rate
21
Spectrum Sensing: Proposed Model
22
Model parameters
• Given channel B, Ω , fmax
• L= fmax/B , p= L Ω
• Compression Ratio: CR=p/L > Ω
– Sampling Parameters
Ω
– Sampling Parameters
• Detection Probability:
– Depend on SNR and CR
23
Spectrum sensing: simulation
• Ω =0.1 , fmax=2 GHz
• Resolution Channel : B=10 MHz
• L=2GHz/10MHz= 200
• p= L Ω= 200 * 0.1= 20• p= L Ω= 200 * 0.1= 20
• fs= fmax * p/L= 200 MHz !!
• CR= 0.1
24
Simulation
25
simulation:
26
Detection probability vs. SNR for various Compression Ratio
Summary & Conclusion
• Periodic non-uniform Sampling & Reconstruction
• Sampling parameters: L, p ,sample pattern C
• Spectral recovery : Subspace, NLLS
• Wideband spectrum sensing
Future works:
• Implementation aspects of non-uniform ADC
• General sample pattern for blind spectrum signal
• Reduce the sample rate for extreme case of blind signals
• Formulation of detection probability vs. SNR and CR
27
Thank you for attention
• Question ?
28

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