Classification of R.F Spectrum Measurements Principal Investigator : Dr. Gary J Minden (gminden@ittc.ku.edu) Student Investigator : Dinesh Datla - PowerPoint PPT Presentation

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Classification of R.F Spectrum Measurements Principal Investigator : Dr. Gary J Minden (gminden@ittc.ku.edu) Student Investigator : Dinesh Datla

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... as a signal or noise measurement. Applications ... contains more noise than signal. ... as noise , False Alarm noise wrongly. classified as signal ... – PowerPoint PPT presentation

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Title: Classification of R.F Spectrum Measurements Principal Investigator : Dr. Gary J Minden (gminden@ittc.ku.edu) Student Investigator : Dinesh Datla


1
Classification of R.F Spectrum Measurements
Principal Investigator Dr. Gary J Minden
(gminden_at_ittc.ku.edu)
Student Investigator
Dinesh Datla
Research Overview
Iterative one-sided hypothesis testing
  • Problem Statement Given , the measurements
    collected from Spectrum over time t frequency f
    ,
  • To classify M(fi,tj) as a signal or noise
    measurement
  • Applications -
  • 1) Quantify efficiency of spectrum usage
  • 2) Assess feasibility for usage of cognitive
    radios
  • 3) Develop models of spectrum usage patterns
  • ( As Part of NRNRT , a NSF funded project
    )
  • Assume that the band contains more noise than
    signal. View the spectrum as having a Gaussian
    distribution of power measurements.
  • Classify measurements on far right of the
    Gaussian distribution ,p standard deviations away
    from mean , as signal and discard the signal
    portion.
  • Iteratively apply above procedure to remaining
    unclassified measurements, till standard
    deviation of the Gaussian PDF doesnt reduce
    further.
  • Adaptive version of this algorithm classifies
    measurements using a local threshold.

Results Performance Evaluation
Threshold based segmentation
P(Classification Error) P(Miss) P(False
Alarm) Where
Miss Signal
wrongly classified
as noise ,
False Alarm noise wrongly
classified as signal


Performance for P 1.6449
P(Miss) 2.7

P(False Alarm) 34.4
  • Histogram Based thresholding is the simplest
    example The minimum point in the valley between
    bimodal peaks in the histogram is taken as
    threshold

Bimodal Histogram of spectrum image pixel gray
values
Spectrum Image - (a) segmented
(b) original
Gaussian PDF after each iteration
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