28 CHAPTER II MST RADAR TECHNIQUE AND INDIAN MST RADAR SYSTEM 2.1 Introduction 2.2 MST Radar technique 2.2.1 The Reactive Index of the Target and its Fluctuations 2.2.2 The Radar Equation 2.3 MST Radars in Atmospheric Studies 2.4 The Indian MST Radar 2.5 2.4.1 Antenna Array and Feeding Network 2.4.2 Transmitter System 2.4.3 Receiver and Signal processor 2.4.4 Exciter and Radar Controller 2.4.5 Data Processing Indian MST Radar in atmospheric studies 2.6 Gravity wave Experiment 2.7 Conclusions
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CHAPTER II
MST RADAR TECHNIQUE AND INDIAN MST RADAR SYSTEM
2.1 Introduction
2.2 MST Radar technique
2.2.1 The Refractive Index of the Target and its Fluctuations
2.2.2 The Radar Equation
2.3 MST Radars in Atmospheric Studies
2.4 The Indian MST Radar
2.5
2.4.1 Antenna Array and Feeding Network
2.4.2 Transmitter System
2.4.3 Receiver and Signal processor
2.4.4 Exciter and Radar Controller
2.4.5 Data Processing
Indian MST Radar in atmospheric studies
2.6 Gravity wave Experiment
2.7 Conclusions
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2.1 Introduction
The Mesosphere-Stratosphere-Troposphere (MST) radar is a high power
coherent pulse Doppler radar capable of mapping the structure, vector wind fields and
turbulence in the atmosphere with very high temporal and spatial resolution. The
MST radar consist of a two-dimensional phased antenna array, a set of high power
transmitters with appropriate feed network, T/R switches, a phase coherent receiver
with quadrature channels, a signal processor consisting of two identical channels of
AID converter, decoder and integrator, a computer interface and a computer with
essential peripherals and software support.
MST radar provides estimates of atmospheric winds on a continuous basis
with high temporal and spatial resolution, which is important in the study of the
various dynamical processes of the atmosphere. MST radar uses the echoes
obtained over the altitude ranges of 1-100 km to study winds, waves, turbulence and
atmospheric stability. Echoes below 50 km arise primarily due to neutral turbulence
whereas above 50 km, the echoes are due to irregularities in the electron density. In
the height ranges 30-60 km, density of the atmosphere as well as electron density, are
very low and the echoes are very weak, resulting in a gap region in most of the MST
radars. For probing this region, MST radar along with Rawinsonde, Dropsonde,
Rocketsonde, Lidar and Meteor radar could be used.
Woodman and Guillen (1974) studied the lower atmosphere using the incoherent
scatter radar, which is used to probe the ionosphere. They could obtain echoes from
the variation in the refractive index of the clear air. The contribution of MST radars
in the study of the structure and dynamics of middle atmosphere was reviewed by
Rottger ( 1980). MST Radars can be utilized for observing wind, waves and
turbulence (Gage and Balsley, 1978). Balsley and Garello (1986) analysed the short
period wind fluctuations over poker Flat, Alaska using the Poker Flat MST Radar.
The vertical velocity power spectra was studied by Ecklund et al. (1986) using poker
flat MST Radar.
30
Using Indian MST Radar wide variety of observations were carried out
during past few years by a number of scientists. Some of the important topics are
study of gravity waves and tidal waves, tropopause detection, study of unstable layers,
convection events and ionospheric irregularities. In this work Indian MST Radar was
operated in ST mode to study the velocity profiles and wave activity.
2.2 MST Radar Technique
MST (Mesosphere -Stratosphere - Troposphere) technique is usable in all
weather conditions being unaffected by precipitation or cloud cover. MST radars
make use of scattering from small scale structure in the atmospheric refractive index
with scales of the order of one half the radar wavelength (Rao, 1990).
t..
(',.)
a,
l"J L.
r = ct/2
ltime t
�. fo
Figure 2.1 Principle of a pulsed Doppler radar (Rottger, 1989 )
31
Usually the MST radars as well as the incoherent scatter radars apply the
conventional pulse modulation technique. Figure 2.1 presents the principle of a
pulsed Doppler radar (Rottger, 1989). A short radar pulse is transmitted and the back
scattered radar echo from a range r is received after a time t. Sampling the received
echoes from different ranges given r = c t I 2, where c is the velocity of the radar
signal. Usually the power of the Doppler spectrum is computed for signals received
in ce1iain range gates and the basic parameters like total power P, Doppler shift fd and
the spectrum width cr are deduced. In addition, further useful parameters can be
determined from the particular shapes of Doppler spectra.
2.2.1 The Refractive Index of the Target and its Fluctuations
In the case of atmospheric radars, the target is the earth's atmosphere. The
characteristics of the atmosphere seen by radio waves in the absence of liquid water is
expressed in terms of refractive index n defined as n = � (Sato, 1989 a) where c is V
the speed of light in free space and v is the velocity of the radio wave in air.
Microscopic changes of n in space cause refraction or reflection. Major contribution
to n at frequencies of HF through UHF bands are expressed approximately as (Basley
and Gage, 1980)
__ 3.75(10- 1 e) + 7.76(10-5 P)n-1
T2
T (2.1)
Where e is the partial pressure of water vapour and P is the total atmospheric pressure
in units of mb, T is the absolute temperature, Ne is the number density of electrons
and Ne is the critical plasma density. The first term represents the contribution from
water vapour and is of importance in the lower atmosphere. The partial pressure of
water vapour becomes negligibility small above tropopause. The second term due to
dry air becomes dominant in this region. The third term gives contribution from free
electrons. This term is negligible below about 50 km, but is dominant at ionospheric
heights above 80 km.
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In the absence of total reflections, scattering from fluctuations in the refractive
index n dominates the received echo of the atmospheric radar. Statistical fluctuations
of the electron density due to random thermal motion of electrons and ions can be
strong enough in the ionosphere to cause detectable scattering. This component is
called incoherent scattering because, the scattered wave from individual electrons are
random in phase, so that they add up incoherently. Received echo power is then
proportional to the number of electrons illuminated by radar.
The major source of scattering in the lower and middle atmosphere is by the
fluctuations due to atmospheric turbulence. Here the main component is due to
coherent scattering in contrast to the incoherent scattering in the ionosphere. The
main difference of the coherent scattering from incoherent scattering is that the
fluctuation of n is caused by motion of air parcels, each of which contains a large
number of molecules and electrons which contribute to the scattered electric field
coherently in phase. As a result, scattered echo power is roughly proportional to the
square of the number density of the scatterers instead of the liner proportionality of
the incoherent scattering. This substantial enhancement in echo power is the basis for
the MST radar technique and the observation of the neutral atmosphere with a
relatively small system compared to power full incoherent scatter radars.
2.2.2 The Radar Equation
A relation between transmitted and received echo power is called the radar
equation. If we transmit a radio wave of power P1 out of an omni-directional antenna
which radiates the power into all directions with uniform strength, the density of the
power passing through a unit area located at a point sufficiently far from the antenna
and perpendicular to the direction of propagation is given by (Sato, 1989 a)
(2.2)
33
where r is distance of the point from the transmitting antenna. The antenna used for a
radar usually has a strong directivity with which a narrow region can be illuminated.
Hence the equation can be modified as
p,G, pi
=
4nr 2(2.3)
where Gt is the directional gain of antenna. Now consider a target, which is located at
this point which intercepts the power and scatter it in various directions. The density
of the scattered power P 5 per unit area at distance r from the target is expressed as
P = P; (J's -,-2
4nr (2.4)
where a is the effective area of the scatterer. If we receive the scattered power with
an antenna, which has a capability of collecting all power passing through an effective
area Ac, the received power Pr is given as
(2.5)
where L is the loss factor, which represents various attenuations of received
signal due to antenna, transmission line, etc. Thus
(2.6)
This equation gives the received echo power from a given target by a radar,
and is called radar equation. There is a universal relation between Gt and Ae (Silver,
1951) which is given as G1 =
4�1e
where 11. = !:_ is the radar wave length for a monostatic radar, the radar equation can f
be reduced to
34
(2.7)
This equation allows m choosing appropriate transmitter power Pt and
effective antenna area Ae for a given target with a scattering cross section er at a range r.
The above equation applies to a single target. If there are more than one target
in the same volume V of the air observed by a radar, the electric field receiver is
expressed as the sum of the electric field components caused by individual scatterers.
For a uniformly distributed target, V is determined by the spatial resolution of the
radar. For a radar with a circular antenna, it is expressed in terms of the half power
beam width of the antenna Sh in radians and the size of the range cell r. Thus
(2.8)
Probert (1962) expressed a relation connecting beam width of the antenna and the
gain of antenna G1• The relation is
(2.9)
Where a is non-dimensional factor which concerns the non uniformity of illumination
of the antenna.
is the effective diameter of the antenna. Thus the radar equation for distributed target
may be written as
P, Ae
:ra 2 !1r Ln
Pr =
64r2
(2.10)
35
where n is the volume reflectivity defined as the scattering cross section per unit
volume.
2.3 MST Radar in Atmospheric Studies
The MST radar technique can be considered as having evolved from the
pioneering work of Woodman and Guillen (1974). Since then, the technique has been
used by a number of observers to deduce a variety of important properties like wind,
waves turbulence and stability of the atmosphere over increasingly greater height
ranges. Results obtained from such observations have been helpful in a number of
disciplines including meteorology, atmospheric dynamics global circulation, gravity
wave and turbulent studies. Gage and Balsley (1978) have discussed the historical
perspective of technique, while Balsley and Gage (1980), Harper and Gorden (1980),
and Balsley ( 1981) have considered the potential of the technique for middle
atmospheric studies. Related wind measurement techniques have been utilized by
Gregory et al ( 1979), Walker ( 1979), Harper and Gorden (1980) and Gage and
Vanzandt ( 1981 ).
Following the first MST radar studies reported by Woodman and Guillen
(1974), several MST/ST radars have been constructed which are devoted to
atmospheric studies. A significant advancement in data continuity was achieved
following the construction of the Poker Flat MST radar in Alaska (Balsley et al.,
1980). Measurements by Poker Flat MST radar has revealed highly variable short
tenn fluctuations attributed to internal gravity waves (Ecklund et al., 1981; Gage et
al., 1981 ). Rottger (1987) has investigated various gravity wave sources using VHF
radars. Balsley et al. ( 1984) studied the seasonal variation in the VHF echoes
obtained from the mesosphere and lower thermosphere using the Poker Flat MST
radar.
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Table 2.1 (Woodman and Guillen, 1974) gives a list of MST, ST and
incoherent scatter radars. In the table SA stands for spaced antenna capability. M, S
and T for mesosphere stratosphere and troposphere respectively (M) for D region in
in-coherent scatter mode and I for ionosphere thermosphere incoherent scatter mode.
Table 2.1 Existing MST, ST and IS radars
Radar Location Frequency Antenna Average Altitude Beam
(MHz) Gain Power Coverage Directions
(dB) Aperture Product
(Wm2)
Arecibo Puerto Rico 2380 75 1 * 10 10 ST Bistatic
Arecibo Puerto Rico 430 61 6 * 109 I (M) ST Multi
Arecibo Puerto Rico 46.8 12 5 * 107 MST Multi
Chung Li Taiwan 52 29 1 * 107 ST 5, SA
Fairbanks Alaska. USA 220 40 1 * 106 ST 5
Flatland Illinois. USA 40.5 27 4 * 108 ST 5
Indian MST Tirupati, India 53 36 7 * 109 MST 6
Jicamarca Peru 49.9 44 1 * 10 10 IMST Several, SA
MU Radar Japan 46.5 34 4 * 108 IMST 1657, SA Ponope
Christmas Pacific 49.8 32 5 * 106 ST 1, 3
PROUST France 935 51 7 * 106 ST 1, bistatic
SOU SY W. Germany 53.5 31 7 * 107 MST Multi, SA
SOU SY, Norway 53.5 35 7 * 107 MST 4 mobile
Sunset Colorado, USA 40.5 24 6 * 106 ST 5
Urbana Illinois, USA 40.9 29 2 * 107 MST Several
2.4 The Indian MST Radar
37
A major MST radar has been established at Gadanki near Tirupati (Lat
13° 27' 34" N. Long 79° 10' 34" E, MSL 190 m), in the state of Andhra Pradesh in
India. The radar has been developed in two phases. In the initial phase, it was
operated in low power ST mode using partial power aperture of the system and later
the final phase of the development of the full MST radar has been completed (Rao et
al., 1994 b ). The system can work in ionospheric coherent back scatter mode also.
The specifications of the MST radar system are given in Table 2.2. The Indian MST
radar is a highly sensitive VHF phased array radar operating at 53 MHz with an
average power aperture product of 7 x 108 Wm2• Figure 2.2 shows the simplified
Table 2.2 MST Radar System Specifications
SYSTEM
Operating Frequency 53 MHz
Peak Power Aperture Product 3 * 1010 W.m2
Height range 5 to 100 Kms
Spatial Resolution
Range 150 m (pulse width)
Angle 3° (Beam width)
Velocity resolution 0.1 m/sec
Time resolution 0.5 minute
Wave form Selectable pulse widths and PRF's including pulse compression
Pulse compression Psuedo random coding ( complimentary BPSK code sequence of Baud length = Im sec)
Signal Processing Real Time Digital (FFT based)
SUBSYSTEMS
Antenna Phased array with 1024 crossed Yagi elements
Gain 36 dB (nominal)
Beam width 30
38
Beam positions Zenith, ± 20° off Zenith in EW and NS Directions
Side lobe -20 dB
Size 130m * 130m
Transmitter Coherent; modular with variable pulse width and PRF
Peak power 2.5MW
Duty ratio 2.5%
Pulse width Selectable 1 to 32 m sec.
Receiver 2 Channel ( 1 & Q) coherent
Overall gain llOdB
Dynamic range 70 dB
Coho stability 1 * 1010 (short term)
Data acquisition & Signal Processing Real time, computer controlled
Data resolution 12 bits
Sampling rate 1 MHz per channel
No of range gates Up to 256 512 (Design goal)
No. of points for spectral estimation 64 to 512
Velocity resolution 0.1 m/sec
Signal enhancement by coherent integration 20 dB (nominal)
Spectrum integration period Selectable from 5 sec to 10 min. in steps
System computer 32 bits super Micro Computer
Operating system Real time Unix (RTU)
Online memory 2 M Bytes (expandable)
Storage Hard disk, Floppy and Mag. Tape
Display CRT with colour graphics
Hard copy Printer, Plotter
block diagram of the radar system. The system comprises of high resolution antenna
array high power transmitters, transmit receive switch a signal processor consisting of
two identical channels of ND converter, decoder and integrator, a computer interface
and a computer with essential peripherals and software support. The detailed
specification of the Indian MST radar is given by Viswanathan (1986) and Rao et al.,
( 1995). Figure 2.3 is the functional block diagram of Indian MST radar. The
39
following sub-sections present a brief description of the functioning of the various
sub-systems of the radar.
2.4.1 Antenna Array and Feeder Network
The phased antenna array consists of two orthogonal sets, one for each
polarization, of 1024 three-element Yagi-Uda antennas arranged in a 32 x 32 matrix
over an area of 130 m x 130 m ( Rao, 2001). The array is illuminated in either of the
polarizations using 32 transmitters of varying power, each feeding a linear sub-array
of 32 antennas. The feeder network consists of two orthogonal sets, one for each
polarization, of 32 parallel runs of center-fed series structures. The RF power from a
transmitter is fed to a 3-dB in phase power divider (combiner for reception) and
distributed along the sub-array through appropriate couplers of the feeder line. For
the modified Taylor distribution adopted for the aperture, a directive gain of about
37 dB, a half-power beam width of 2.62° and a first side lobe level of -20 dB could
be realized.
ANTENNA ARRAY PHASING NElWORK
11Ui\VIT CH& PREAMPLIFlERS
I I I I I I I I I I I I I I I I I I
--+1 TRANSMITTER MODULES
WAVEFORM GENERATOR
RECEIVER
COHERENT OSCIL LATOR
Q
SIGNAL PROCESSOR
&FIT
Simplified Block Diaaram of Indian l.\l:IST Radar at Tirupati
GRAPHIC >------< TERMINAL
1------1 TAPE DRIVE
GRAPHIC 1------1 PRINTER
FLOPPY1------1 DRIVE
1------1 HARD DISK
Figure 2.2 Simplified block diagram oflndian MST radar at Tirupati.
Signal Processor 1.,. ----1.... Decoder � Coherent _..___..,
I �
Normalization Windowing (I & Q) � Integrator 1
IQ-Channel �---�
Time Series ................................................. , .......................................................................................................................... ·