Inverse Synthetic Aperture Radar Imaging With MATLAB Algorithms. Caner Ozdemir

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power spectral density of a radar system can be described as the following equation:

      (2.36)equation

      Here, k = 1.381 × 10−23 W/K° is the well‐known Boltzman constant, and Teff is the effective noise temperature of the radar in degrees Kelvin (K°). Teff is not the actual temperature but is related to the reference temperature via the noise figure, Fn, of the radar as

      (2.37)equation

      where the reference temperature, To, is usually referred to as room temperature (To ≈ 290 K°). Therefore, noise power spectral density of the radar is then being equated to

      (2.38)equation

      To find the value of the noise power, Pn, of the radar, it is necessary to multiply No with the effective noise bandwidth, Bn, of the radar as shown below:

      (2.40)equation

      The above equation is derived for the bistatic radar operation. The equation can be simplified to the following for the monostatic radar setup:

      (2.41)equation

      The selection of the radar signal type is mainly decided by the specific role and the application of the radar. Therefore, different waveforms can be utilized for the various radar applications. The most commonly used radar waveforms are

      1 continuous wave (CW),

      2 frequency‐modulated continuous wave (FMCW),

      3 stepped‐frequency continuous wave (SFCW),

      4 short pulse, and

      5 chirp (linear frequency modulated [LFM]) pulse.

      Next, these waveforms will be investigated while their time and frequency characteristics are demonstrated and their common usages and applications are addressed.

      2.6.1 Continuous Wave

      A CW radar system transmits radio wave signals at a particular frequency. If both the radar and the target are stationary, then the frequency of the received CW signal is the same as the transmitted signal. On the other hand, the returned signal's frequency components are shifted from the transmitted frequency if the target is in motion with respect to the radar. This type of shift in the frequency spectrum is called Doppler frequency shift and plays an important role in finding the velocity of the target in most radar applications. The concept of Doppler frequency shift is also important for ISAR imaging. We shall see the use of Doppler frequency shift concept in Range‐Doppler ISAR imaging applications in Chapter 6.

      The time‐domain signal of the CW radar is as simple as

      (2.43)equation

Graphs depict example of CW radar waveform in (a) time domain, (b) frequency domain.

      (2.44)equation

Schematic illustrations of police radar: (a) returned wave has the same frequency as the transmitted signal for the stationary target, (b) returned wave's frequency is increased for the approaching target; (c) returned wave's frequency is decreased for the target going away.

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