Many problems in image representation and classification involve some form of dimensionality reduction. Nonnegative matrix factorization （NMF） is a recently proposed unsupervised procedure for learning spatially loc...Many problems in image representation and classification involve some form of dimensionality reduction. Nonnegative matrix factorization （NMF） is a recently proposed unsupervised procedure for learning spatially localized, partsbased subspace representation of objects. An improvement of the classical NMF by combining with Log-Gabor wavelets to enhance its part-based learning ability is presented. The new method with principal component analysis （PCA） and locally linear embedding （LIE） proposed recently in Science are compared. Finally, the new method to several real world datasets and achieve good performance in representation and classification is applied.展开更多
该文提出一种部分基矩阵稀疏约束的非负矩阵分解(Non-negative Matrix Factorization with Sparseness Constraints on Parts of the Basis Matrix,NMFSCPBM)方法,其次将水印嵌入在NMFSCPBM分解后的基矩阵大系数中,利用NMFSCPBM提取视...该文提出一种部分基矩阵稀疏约束的非负矩阵分解(Non-negative Matrix Factorization with Sparseness Constraints on Parts of the Basis Matrix,NMFSCPBM)方法,其次将水印嵌入在NMFSCPBM分解后的基矩阵大系数中,利用NMFSCPBM提取视频运动特征自适应控制水印嵌入强度。最后,在水印检测时,只要残余视频中包含有视频最小剩余子块数,就可以恢复出完整基矩阵,进而提取出完整水印。实验表明,与同类方法相比,该方法抵抗强剪切攻击的能力获得了较大程度提升。展开更多
文摘Many problems in image representation and classification involve some form of dimensionality reduction. Nonnegative matrix factorization （NMF） is a recently proposed unsupervised procedure for learning spatially localized, partsbased subspace representation of objects. An improvement of the classical NMF by combining with Log-Gabor wavelets to enhance its part-based learning ability is presented. The new method with principal component analysis （PCA） and locally linear embedding （LIE） proposed recently in Science are compared. Finally, the new method to several real world datasets and achieve good performance in representation and classification is applied.
文摘该文提出一种部分基矩阵稀疏约束的非负矩阵分解(Non-negative Matrix Factorization with Sparseness Constraints on Parts of the Basis Matrix,NMFSCPBM)方法,其次将水印嵌入在NMFSCPBM分解后的基矩阵大系数中,利用NMFSCPBM提取视频运动特征自适应控制水印嵌入强度。最后,在水印检测时,只要残余视频中包含有视频最小剩余子块数,就可以恢复出完整基矩阵,进而提取出完整水印。实验表明,与同类方法相比,该方法抵抗强剪切攻击的能力获得了较大程度提升。
