Page 39 - Fundamentals of Radar Signal Processing
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are  present.  Resolution  and  sidelobes  in  range  are  determined  by  the  radar

               waveform, while those in angle are determined by the antenna pattern.
                     In radar tracking, the basic figure of merit is accuracy of range, angle, and
               velocity estimation. While resolution presents a crude limit on accuracy, with
               appropriate signal processing the achievable accuracy is ultimately limited in
               each case by the SIR.
                     In imaging, the principal figures of merit are spatial resolution and dynamic

               range. Spatial resolution determines what size objects can be identified in the
               final image, and therefore to what uses the image can be put. For example, a
               radar map with 1 km by 1 km resolution would be useful for land use studies,
               but useless for military surveillance of airfields or missile sites. Dynamic range
               determines image contrast, which also contributes to the amount of information
               that can be extracted from an image.
                     The purpose of signal processing in radar is to improve these figures of

               merit.  SIR  can  be  improved  by  pulse  integration.  Resolution  and  SIR  can  be
               jointly improved by pulse compression and other waveform design techniques,
               such  as  frequency  agility.  Accuracy  benefits  from  increased  SIR  and
               interpolation  methods.  Sidelobe  behavior  can  be  improved  with  the  same
               windowing techniques used in virtually every application of signal processing.
               Each of these topics are discussed in the chapters that follow.

                     Radar  signal  processing  draws  on  many  of  the  same  techniques  and
               concepts used in other signal processing areas, from such closely related fields
               as communications and sonar to very different applications such as speech and
               image processing. Linear filtering and statistical detection theory are central to
               radar’s  most  fundamental  task  of  target  detection.  Fourier  transforms,
               implemented  using fast  Fourier  transform  (FFT)  techniques,  are  ubiquitous,
               being  used  for  everything  from  fast  convolution  implementations  of  matched

               filters, to Doppler spectrum estimation, to radar imaging. Modern model-based
               spectral estimation and adaptive filtering techniques are used for beamforming
               and  jammer  cancellation.  Pattern  recognition  techniques  are  used  for
               target/clutter discrimination and target identification.
                     At the same time, radar signal processing has several unique qualities that

               differentiate it from most other signal processing fields. Most modern radars are
               coherent, meaning that the received signal, once demodulated to baseband, is
               complex-valued rather than real-valued. Radar signals have very high dynamic
               ranges of several tens of decibels, in some extreme cases approaching 100 dB.
               Thus, gain control schemes are common, and sidelobe control is often critical to
               avoid  having  weak  signals  masked  by  stronger  ones.  SIR  ratios  are  often
               relatively low. For example, the SIR at the point of detection may be only 10 to
               20 dB, while the SIR for a single received pulse prior to signal processing is

               frequently less than 0 dB.
                     Especially  important  is  the  fact  that,  compared  to  most  other  DSP
               applications, radar signal bandwidths are large. Instantaneous bandwidths for an
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