Page 335 - Fundamentals of Radar Signal Processing
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way antenna power gain, and accounted for receiver noise, clutter cell size and

               power  variation  with  range,  and  other  factors.  The  resulting  range-Doppler
               clutter spectrum, not including any aliasing in range or Doppler due to the PRF,
               is shown in Fig. 5.4. Part a of the figure gives a 3D view, while part b is shows
               a  perhaps  more  useful  2D  view.  It  is  readily  seen  that  the  maximum  clutter
               power occurs at the mainlobe peak, centered at 93.4 m/s and 17.3 km. The high
               antenna sidelobes (no weighting was used) create visible rings of clutter power

               around the mainlobe. The shortest-range clutter occurs at zero velocity and just
               over 3 km; this is the altitude line, and it is also relatively strong. It can be seen
               that at any longer range, which must be at some angle other than directly below
               the radar, the clutter must have a nonzero velocity, so the clutter energy spreads
               to the maximum relative velocities of ±134.1 m/s (Doppler shifts of ±89.4 kHz)
               as the range increases. In these figures, positive velocities (Doppler shifts) must
               come from clutter in front of the aircraft, while negative velocities come from

               clutter behind the aircraft. Figure 5.4c of the figure show the total clutter power
               versus range, integrated over velocity. This illustrates the high AL return, the
               fall-off of the clutter with range, and the large MLC return before the clutter
               falls  off  again. Figure 5.4d shows the power versus velocity, integrated over
               range, and illustrates the MLC, the relatively strong AL and the falloff at higher
               velocities,  which  imply  greater  cone  angle,  longer  ranges,  and  shallower

               grazing angles with attendant lower clutter reflectivity.
                     These examples only hint at the complexity of the range-Doppler spectrum.
               The  subject  will  be  revisited  in Sec. 5.3  as  part  of  the  discussion  of  pulse
               Doppler processing. Despite the potential complexity, the simple spectrum of
               Fig. 5.1c has all the features needed to introduce MTI.





               5.2   Moving Target Indication
               Figure 5.5 illustrates a two-dimensional data matrix formed from the coherently

               demodulated  baseband  returns  from  a  series  of M  pulses  comprising  one
               coherent  processing  interval  (CPI).  This  matrix  corresponds  to  one  two-
               dimensional  horizontal  plane  from  the  radar  datacube  of Fig.  3.8.  Thus,  a
               similar matrix exists for each phase center in the antenna system. In a single-
               aperture system, or at the point in an array where the data from multiple phase
               centers have been combined, there is only a single two-dimensional data matrix

               as shown.   2
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