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Strategic Study of CAE >> 2010, Volume 12, Issue 3

Passive millimeter-wave target recognition based on Laplacian eigenmaps

School of Electronic Engineering and Optoelectronic Technology, Nanjing University of Science and Technology, Nanjing 210094, China

Funding project:国防预研基金资助(9140A05070107BQ0204);国防预研项目资助(51305060303) Received: 2009-04-30 Available online: 2010-03-10 09:40:48.000

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Abstract

Aiming at the disadvantages of feature extraction and selection in the traditional method for passive millimeter-wave (MMW) metal target recognition, the existence and characteristics of low dimensional manifold of the short-time Fourier spectrum of metal target echo signal are explored using manifold learning algorithm, Laplacian eigenmaps. Target classification is performed through comparing the similarity of the test samples and the positive class in terms of the low dimensional manifold. The experiments show that the method gets higher recognition rate than other linear and kernel-based nonlinear dimensionality reduction algorithm, and is robust to data aliasing.

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References

[ 1 ] Wang Yang, Liu Zhong, Chen Jianwen.Fuzzy -fusion classifier for MMW radar target recognition one dimensional scattering cen- ters[ J] .International Journal of Infrared and Millimeter Waves, 2004 ,25 :1305 -1310 link1

[ 2 ] Shen Chongjiang, Lou Guowei ,Li Xingguo.Application of wave- let transform and neural network to target recognition of MMW ra- diometer[ J] .Journal of Infrared and Millimeter Waves, 1999 ,18 : 337 -342 link1

[ 3 ] Jolliffc I T. Principal Component Analysis [ M ] .New York: Springer -Verlag, 1986

[ 4 ] Hyvarinen A, Oja E.Independent component analysis: algorithms and applications[ J] .Neural Networks, 2000 ,13 :411 -430 link1

[ 5 ] Bach F R, Jordan M I.Kernel independent component analysis [ J] .Machine Learning, 2002 ,3 :1 -48 link1

[ 6 ] Scholkopf B, Smola A J, Müller K R.Nonlinear component analy- sis as a kernel eigenvalue problem [ J ] . Neural Computation, 1998 ,10 :1299 -1319

[ 7 ] Tenenbaum J B, de Silva V, Langford J C.A global geometric framework for nonlinear dimensionality reduction [ J ] .Science, 2000 ,290 :2319 – 2323 link1

[ 8 ] Roweis S T,Saul L K.Nonlinear dimensionality reduction by lo- cally linear embedding[ J] .Science, 2000 , 290 :2323 – 2326

[ 9 ] Belkin M, Niyogi P.Laplacian eigenmaps for dimensionality re- duction and data representation [ J ] .Neural Computation, 2003 , 15 :1373 -1396 link1

[10] Zhang Zhenyue ,Zha Hongyuan.Principal manifold and nonlin- ear dimension reduction via local tangent space alignment[ J] .SI- AM Journal of Scientific Computing, 2004 , 26 :313 -338 link1

[11] Saul L,Roweis S.Think globally, fit locally: unsupervised learn- ing of nonlinear manifolds[ J] .Journal of Machine Learning Re- search, 2003 , 4 :119 -155 link1

[12] Chang H, Yeung D Y.Locally linear metric adaptation with ap- plication to semi -supervised clustering and image retrieval[ J] . Pattern Recognition, 2006 , 39 ( 7 ) :1253 -1264 link1

[13] Song Yangqiu, Nie Feiping, Zhang Changshui.Semi -super- vised sub -manifold discriminant analysis [ J] .Pattern Recogni- tion Letters, 2008 , 29 :1806 -1813 link1

[14] Xiang Shiming , Nie Feiping , Song Yangqiu , et al.Embedding new data points for manifold learning via coordinate propagation [ J] .Knowledge and Information Systems, 2009 ,19 ( 2 ) :159 - 184 link1

[15] Jain V,Saul L K.Exploratory analysis and visualization of speech and music by locally linear embedding[ J] .Proc of the 6 th Inter- national Conference of Speech, Acoustics, and Signal Process- ing, 2004 :984 -987 link1

[16] Chern S S, Chen W H ,Lam K S.Lectures on Differential Geom- etry[ M] .New Jersey: World Scientific,2000

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