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BEAMMULTIPLEXING PHASEDARRAY WEATHER RADAR PAR

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Title: BEAMMULTIPLEXING PHASEDARRAY WEATHER RADAR PAR


1
BEAM-MULTIPLEXING PHASED-ARRAY WEATHER RADAR
(PAR)
  • MARKO ORESCANIN
  • UNIVERSITY OF OKLAHOMA
  • ELECTRICAL AND COMPUTER ENGINEERING

2
SOMETHING ABOUT THE AUTHOR
  • Graduate Research Assistant at University of
    Oklahoma, working toward master of science degree
    under guidance of Dr.Tian-You, Yu
  • Graduate of the University of Belgrade, School
    of Electrical and Computer Engineering, Belgrade
    ,Serbia

3
Acknowledgements
  • I would like to thank the people from the NSSL
    Laboratory especially Dr.Dusan Zrnic and his
    group in particular Christopher Curtis, Igor Ivic
    and Dr. Sebastian Torres for their help and
    advices.

4
CONVENTIONAL VERSUS ELECTRONIC
CONVENTIONAL
PAR
5
Comparison
  • WSR-88D
  • Dish antenna
  • Reflector diameter 28.02 feet
  • AZ/El Nominal Beamwidth 1.0o
  • Mechanical limits -1.0o to 60o in Elevation
  • Dual Polarization
  • PRFs 320Hz to 1300Hz
  • Pulsewidth1.57µs,4.51µs
  • PAR
  • Phased-Array antenna (4352 element)
  • 12 foot aperture, mounted with 10o tiltback
  • AZ/El Nominal Beamwidth 1.6o(2.3o at 45o off
    broadside)
  • Linear Vertical Polarization
  • PRFs318Hz to 1304Hz
  • Pulsewidth1.57µs,4.71µs

6
BEAM-MULTIPLEXING
  • In a beam-multiplexing regions of interest are
    re-sampled after weather signals become
    uncorrelated
  • As a result, the statistical error of spectral
    moment estimation can be reduced optimally
    through the average of a number of independent
    measurements.

7
INDEPENDENT SAMPLES
  • Idea behind Beam-Multiplexing is finding a way
    to collect independent samples
  • Gaussian Power Spectrum - correlation coefficient
    is given by (Doviak and Zrnic 1993)
  • Correlation coefficient depends on the spectrum
    width, time between samples and wave length

8
VARIANCE OF ESTIMATORS
  • Power for Contiguous Pairs
  • Power for Independent Pairs

9
VARIANCE OF ESTIMATORS
  • Velocity
  • for TTs contiguous pairs case otherwise
    independent pairs case

10
SPECIAL CASE
  • 20 dB SNR level
  • 1 dB standard deviation limit for reflectivity
  • 1 ms-1 standard deviation limit for velocity

11
IMPLEMENTING BEAM-MULTIPLEXING
  • In order to implement beam-multiplexing three
    constraints were taken into account
  • FOR SMALL SPECTRUM WIDTH OF 1ms-1 AND PRT1ms
    DECORRELATION TIME IS 20 ms
  • 6o ANGULAR POSITION SEPARATION BETWEEN TWO
    SUBSEQUENT BEAM POSITIONS IN ORDER TO AVOID
    SECOND AND THIRD WAY ECHOES (CHRISTOPHER CURTIS
    2002)
  • PAIR OF PULSES ARE TRANSMITTED AT EACH POINTING
    POSITION,WITH SPECIFIED PRT BETWEEN THE PULSES

12
SCANING CELL PATTERN
13
2
9
11
5
7
1
3
12
14
8
10
4
6
13
EXPERIMENT
  • SETUP
  • PRT 1ms
  • Sampling 2.5 MHz
  • Pulsewidth 1.57µs
  • Trans. freq.3.2 GHz
  • SCANING STRATEGY
  • Sector of 28o was repeatedly scanned using two
    subsequent strategies
  • First strategy consisted of two
    beam-multiplexing cells with 1o separation
    between positions that formed a 28o scan
  • Second strategy mimics continuous sampling, with
    fixed beam positions in space separated by 1o
    covering a 28o scan

14
DEMONSTRATION OF SCANING STRATEGIES
BEAM MULTIPLEXING
CONVENTIONAL
15
PPI REFLECTIVITY
BEAM MULTIPLEXING
CONVENTIONAL
16
PPI VELOCITY
BEAM MULTIPLEXING
CONVENTIONAL
17
RESULTS
18
RESULTS
19
WHITENING
  • Number of independent samples from data
    oversampled in range can be increased by range
    time decorelation of data.
  • Data can be decorrelated in range time with the
    help of whitening technique

20
Correlation in range
Estimates from adjacent range bins can be
averaged
21
(No Transcript)
22
DIAGRAM
Time series data
Decorelated time series data
Whitening Matrix
23
Whitening Matrix
Whitening matrix is
It has been shown that if C is positive
semidefinite, symmetric matrix then if time
series data are multiplied with white matrix
product will give time series data with samples
uncorrelated in range
24
If we use matrix notation the correlation matrix
is given as
We decompose this matrix
25
PRELIMINERY RESULTS
26
Reference
  • Doviak, R. J., and D. S. Zrnic, 1993 Doppler
    radar and weather observations. 2nd ed. Academic
    Press, Inc., 562 pp.
  • Ivic, I.,2001Master Thesis Demonstration of
    Efficient Method for Estimating Spectral Moments.
  • Christopher Curtis,2002 National Weather Radar
    Testbed
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