稀疏逼近
神经编码
计算机科学
K-SVD公司
算法
编码(社会科学)
代表(政治)
集合(抽象数据类型)
卷积码
傅里叶域
模式识别(心理学)
傅里叶变换
人工智能
解码方法
数学
数学分析
政治学
法学
政治
统计
程序设计语言
标识
DOI:10.1109/icassp.2014.6854992
摘要
When applying sparse representation techniques to images, the standard approach is to independently compute the representations for a set of overlapping image patches. This method performs very well in a variety of applications, but the independent sparse coding of each patch results in a representation that is not optimal for the image as a whole. A recent development is convolutional sparse coding, in which a sparse representation for an entire image is computed by replacing the linear combination of a set of dictionary vectors by the sum of a set of convolutions with dictionary filters. A disadvantage of this formulation is its computational expense, but the development of efficient algorithms has received some attention in the literature, with the current leading method exploiting a Fourier domain approach. The present paper introduces a new way of solving the problem in the Fourier domain, leading to substantially reduced computational cost.
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