The Micro-doppler Effect in RadarThis highly practical resource provides you with thorough working knowledge of the micro-Doppler effect in radar, including its principles, applications and implementation with MATLAB codes. The book presents code for simulating radar backscattering from targets with various motions, generating micro-Doppler signatures, and analyzing the characteristics of targets. You find detailed descriptions of the physics and mathematics of the Doppler and micro-Doppler effect. Moreover, you learn how to derive rigid and non-rigid body motion induced micro-Doppler effect in radar scattering. The book provides a wide range of clear examples, including an oscillating pendulum, a spinning and precession heavy top, rotating rotor blades of a helicopter, rotating wind-turbine blades, a person walking with swinging arms and legs, a flying bird, and movements of quadruped animals. |
Contents
| 1 | |
| 35 | |
3 The MicroDoppler Effect of the Rigid Body Motion | 93 |
4 The MicroDoppler Effect of the Nonrigid Body Motion | 157 |
5 Analysis and Interpretation of MicroDoppler Signatures | 247 |
6 Summary Challenges and Perspectives | 271 |
About the Author | 281 |
Index | 283 |
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Common terms and phrases
A_dot_B acos(A_dot_B amp(k amplitude Analysis angular velocity aspect vector axis B_sum_sqrt biological motion bistatic radar body segments body-fixed calculate theta angle components coning coordinate system cycle data(floor(distances(k)/rangeres),k decomposition defined distance from radar distances(k Doppler effect Doppler frequency shift Doppler shift Doppler signatures drawnow effect in radar equation Euler angles flexing function gait helicopter human body human motion human movement human walking model IEEE joint time-frequency kinematic kinematic parameters linear MATLAB micro-Doppler effect micro-Doppler signature modulation monostatic radar motion perception multistatic object phase PhiAngle(k point scatterer precession Proc quaternion Radar Cross Section radar returns radar system radial velocity range profiles RCS prediction rcs(k received signal reference coordinates rigid body rotating rotor blades rotation matrix shown in Figure simulation spectrum spinning sqrt(rcs(k target temp theta angle ThetaAngle(k time-varying tion torso translation transmitter vibration wave wavelength wind turbines wing

