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Denoising of hyperspectral imagery by cubic smoothing spline in the wavelet domain 被引量:1
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作者 陈绍林 Hu Xiyuan +1 位作者 Peng Silong Zhou Zhiqiang 《High Technology Letters》 EI CAS 2014年第1期54-62,共9页
The acquired hyperspectral images (HSIs) are inherently attected by noise wlm Dano-varylng level, which cannot be removed easily by current approaches. In this study, a new denoising method is proposed for removing ... The acquired hyperspectral images (HSIs) are inherently attected by noise wlm Dano-varylng level, which cannot be removed easily by current approaches. In this study, a new denoising method is proposed for removing such kind of noise by smoothing spectral signals in the transformed multi- scale domain. Specifically, the proposed method includes three procedures: 1 ) applying a discrete wavelet transform (DWT) to each band; 2) performing cubic spline smoothing on each noisy coeffi- cient vector along the spectral axis; 3 ) reconstructing each band by an inverse DWT. In order to adapt to the band-varying noise statistics of HSIs, the noise covariance is estimated to control the smoothing degree at different spectra| positions. Generalized cross validation (GCV) is employed to choose the smoothing parameter during the optimization. The experimental results on simulated and real HSIs demonstrate that the proposed method can be well adapted to band-varying noise statistics of noisy HSIs and also can well preserve the spectral and spatial features. 展开更多
关键词 DENOISING hyperspectral imagery cubic spline smoothing wavelet transform spectral smoothness
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OPTIMAL ERROR BOUNDS FOR THE CUBIC SPLINE INTERPOLATION OF LOWER SMOOTH FUNCTIONS(1)
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作者 Ye Maodong Zhejiang University,China 《Analysis in Theory and Applications》 1993年第4期46-54,共9页
In this paper,the kernel of the cubic spline interpolation is given.An optimal error bound for the cu- bic spline interpolation of lower smooth functions is obtained.
关键词 AS OPTIMAL ERROR BOUNDS FOR THE cubic spline INTERPOLATION OF LOWER SMOOTH FUNCTIONS 十义 义人
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