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Published on: June 24, 2013
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Bayesian High Resolution Range Profile Reconstruction of High-speed Moving Target from Under-sampled Data
Summary
This study introduces a novel Bayesian method for reconstructing high-resolution range profiles (HRRP) from under-sampled radar data. The technique effectively compensates for high-order phase errors caused by high-speed targets, improving target recognition capabilities.
Area of Science:
- Radar Systems Engineering
- Signal Processing
- Target Recognition
Background:
- High-resolution range profiles (HRRP) are crucial for target recognition, especially when Inverse Synthetic Aperture Radar (ISAR) imaging is not feasible.
- High-speed targets introduce high-order phase errors that stretch HRRP, complicating analysis and recognition.
- Traditional HRRP reconstruction and velocity estimation algorithms fail with under-sampled data.
Purpose of the Study:
- To propose a novel HRRP reconstruction algorithm for high-speed targets using under-sampled data.
- To accurately compensate for high-order phase errors induced by target velocity.
- To enhance HRRP resolution and concentration for improved target recognition.
Main Methods:
- Utilizing Laplacian scale mixture (LSM) as a sparse prior for HRRP.
- Employing variational Bayesian inference to derive the posterior distribution of HRRP.
- Jointly estimating target velocity via entropy minimization and HRRP sparseness during reconstruction.
Main Results:
- Successfully reconstructed high-resolution HRRP from under-sampled data.
- Effectively compensated for high-order phase errors caused by high-speed target motion.
- Validated the proposed Bayesian algorithm's effectiveness using both simulated and measured data.
Conclusions:
- The proposed Bayesian HRRP reconstruction algorithm is effective for high-speed targets with under-sampled data.
- The method accurately estimates target velocity and compensates for phase errors, leading to concentrated HRRP.
- This approach offers a viable solution for target recognition in challenging radar scenarios.

