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NARROWBAND.PPT

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Title: NARROWBAND.PPT


1
NARROWBAND NOISE
Presented by Tanvir Rashid Chowdhury
2
NARROWBANDING
  • Narrowbanding refers to public safety and
    industrial/business land mobile radio systems
    migrating from 25 kHz efficiency technology to at
    least 12.5 kHz efficiency technology.
    Narrowbanding is also referred to as VHF/UHF
    narrowbanding because the frequency bands
    impacted by narrowbanding are in the VHF/UHF
    ranges.

3
Purpose of Narrowbanding
  • The 150-174 MHz and 421-512 MHz frequency bands
    are congested with limited frequency availability
    for implementation of new systems or expansion of
    existing systems.
  • Narrowbanding to at least 12.5 kHz efficiency
    technology will enable licensees to operate more
    efficiently, either with narrower channel
    bandwidths or an increased number of voice paths
    or higher data rate per channel.

4
Narrowband Noise Representation
  • In most communication systems, we are often
    dealing with band-pass filtering of signals.
    Wideband noise will be shaped into band limited
    noise. If the bandwidth of the band limited noise
    is relatively small compared to the carrier
    frequency, we refer to this as narrowband noise.

5
How to generate narrowband noise from wideband
noise?
  • We can derive the power spectral density Gn(f)
    and the auto-correlation function Rnn(t) of the
    narrowband noise and use them to analyse the
    performance of linear systems. In practice, we
    often deal with mixing (multiplication), which is
    a non-linear operation, and the system analysis
    becomes difficult. In such a case, it is useful
    to express the narrowband noise as
  • n(t) x(t) cos 2pfct - y(t) sin 2pfct

6
-EXAMPLE-
  • Given that the power spectral density of a
    narrowband Gaussian noise of variance s2 and
    power N is-
  • (a) Power spectral density of narrowband Gaussian
    noise n(t)
  • where fc is the carrier frequency within the
    band occupied by the noise, then the power
    spectral densities of the quadrature components
    of the noise are
  • (b) Power spectral
  • density of x(t) and y(t)

7
  • The processes of frequency translation may be
    used to change a "wideband" signal into a
  • "narrowband" signal which may well be more
  • conveniently processed.
  • The terms "wideband" and "narrowband" are being
    used here to refer not to an absolute range of
    frequencies but rather to the fractional change
    in frequency from one band edge to the other.

8
THANKYOU ?
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