Title: Indian MST Radar Location
1Indian MST Radar Location
Bay of Bangal
Arabian Sea
Indian Ocean
2VIEW
Indian MST radar
3Equatorial Atmosphere Radar, Indonesia (0.21 S,
100 E)
4Principles of radar
- Main components
- Transmitter, antenna and receiver
- Tx Generates a pulses of energy at a repeated
frequency - Pulses intercepts the objects of different
refractive index characteristics - back
scattering radiation - Rangect/2
- Unambiguous range R(max) c/2fr , fr ?denotes
PRF radar pulse repetition frequency - Typical specification for a cloud physics
(weather radar) - Peak Power ? kW
- Radio frequency ?GHz
- PRF ? 200 2000 per sec
- Pulse duration 0.1- 5 micro sec
5Electromagnetic pulse transmission
- Pulse length and inter pulse period (IPP)
Pulse length
IPP
6Different Beam formation depends on antenna array
size and wavelength. This is defined as radiated
intensity as a function of angular distance from
the beam axis OR this is an angular separation
between points where the transmitted intensity
has fallen to half its maximum value
7Diameter of the circle traced by the beams
N
E
W
S
8Typical specification for a VHF radar for
convection experiment
- It operates at 53 MHz
- Pulse width 1 µs
- IPP 250 µs
- NCI 512
- FFT 256
- No of beams Zx, Zy E,W, Zx, Zy, N,S (10 degree
off zenith)
9Radar Equation
- The radar range equation expresses the
relationship between the returned power and
characteristics of the radar and the target.
Lets consider first a target of negligible
spatial extent, called a point target. - Let Pt ?the radar transmits a peak power
- If this were radiated isotropically, a small
area? At at range r would intercept an amount of
power given by -
- The antenna is used to focus the energy in a
narrow beam, increasing the power relative to the
isotropic-radiated value. If centered on the beam
axis, the small area At intercepts an amount of
power given - where G is a dimensionless number called the
antenna axial gain.
10- Now if this area were to scatter the incident
radiation isotropically, the power returned to an
antenna with aperture area Ae would be - Further because the gain and the antenna aperture
are approximately related by a relation - But At is replaced by sigma called scattering
cross section as the entire At is not
contributing to the back scatter. - The form of radar equation for a single target of
cross section sigma
11Weather radar
- Raindrops, snowflakes, and cloud droplets are
examples of an important class of radar targets
known as distributed targets. Such targets are
characterized by the presence of many effective
scattering elements that are simultaneously
illuminated by a transmitted pulse. The volume
containing those particles that are
simultaneously illuminated is called the
resolution volume of the radar, and is determined
by beam width and pulse length. - For distributed targets whose scattering
elements move relative to each other, the power
returned from a given range is observed to
fluctuate in time. Such fluctuations occur in
weather radar signals because the raindrops or
snowflakes move relative to one another owing to
different fall speeds and wind variations across
the resolution volume. -
Contd/
12- It turns out, however, that a suitably long time
average (in practice about .01 s) of the received
power from a given rage is given by -
- where Ss is the sum of the backscatter
cross-sections of all the particles within the
resolution volume. This contributing volume is
given approximately by where hct is the pulse
length and ? is the beamwidth. We can combine
these two equations - where ? denotes the radar reflectivity per unit
volume.
13Example of rain and wind echo taken by MST radar
Rain Echo
Doppler shift (Hz)