Abstract

In this paper, a novel target recognition method, namely orthogonal maximum margin projection subspace (OMMPS), is proposed for radar target recognition using high-resolution range profile (HRRP). The core of OMMPS is to maximize the between-class margin by increasing the between-class scatter distance and reducing the within-class scatter distance simultaneously. By introducing the nonlinear mapping function, we also derive the kernel version of OMMPS, namely orthogonal kernel maximum margin projection subspace (OKMMPS). Compared with maximum margin criterion (MMC) method, OMMPS are optimal in meaning of maximum margin due that the coordinate axes of OMMPS are obtained sequentially by solving the constrained optimization problem, thus improves the recognition performance. In addition, the number of efficient features for OMMPS is not limited by the number of pattern classes, and the appropriate features can still be obtained for separating the classes, even in high-dimensional space with only a few classes. Moreover, the coordinate axes of OMMPS are mutually orthogonal, and the features extracted by OMMPS reduce the redundancy. The extensive experimental results show that the proposed method has better recognition performance than the other methods such as MMC and LDA.

Highlights

  • We are able to obtain the high-resolution range profile (HRRP) by the wideband radar

  • One quarter of all HRRPs are used for training and the rest are used for testing

  • 4.5 Performance comparison To show the effectiveness of the proposed method further, we evaluate the performance of orthogonal maximum margin projection subspace (OMMPS) and orthogonal kernel maximum margin projection subspace (OKMMPS) compared with maximum margin criterion (MMC) [38], principal component analysis (PCA) [20], linear discriminant analysis (LDA) [21], KPCA [22], and KFDA [23] under different SNR

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Summary

Introduction

We are able to obtain the high-resolution range profile (HRRP) by the wideband radar. The performance of these methods cannot be improved further when the objects such as HRRPs are usually high-dimensional vectors and do not satisfy the assumption of the Gaussian distribution Because they only capture the global geometric structure of dataset and do not consider the local geometric structure information that is very important for target recognition. The aim of MMC is to maximize the trace of the difference of the betweenclass scatter matrix and within-class scatter matrix It can be applied for multiclass classification directly and avoid the small sample size (SSS) problem. A novel target recognition method, namely orthogonal maximum margin projection subspace (OMMPS), is proposed for radar target HRRP recognition. Of OMMPS are optimal in meaning of maximum margin because the coordinate axes are solved sequentially by exerting the orthogonality constraint on the objective function. Computing the between-class scatter distance dB in subprofile space dB

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Conclusions
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