DocumentCode
155651
Title
A dictionary learning algorithm for sparse coding by the normalized bilateral projections
Author
Tezuka, Taro
Author_Institution
Univ. of Tsukuba, Tsukuba, Japan
fYear
2014
fDate
21-24 Sept. 2014
Firstpage
1
Lastpage
6
Abstract
Sparse coding is a method of expressing the input vector as a linear combination of a few vectors taken from a set of template vectors, often called a dictionary or codebook. A good dictionary is the one that sparse codes most vectors in a given class of possible input vectors. There are currently several proposals to learn a good dictionary from a set of input vectors. Such methods are termed under the title of dictionary learning. We propose a new dictionary learning algorithm, called K-normalized bilateral projections (K-NBP), which is a modification to a widely used dictionary learning method, i.e., K-singular value decomposition (K-SVD). The main idea behind this was to standardize and normalize the input matrix as a preprocessing stage, and to correspondingly normalize the estimated source vectors in the dictionary update stage. The experimental results revealed that our method was fast, and when the number of iterations was limited, it outperformed K-SVD. Also, if only a coarse approximation was needed, it provided results that were almost like those from K-SVD, but with fewer iterations. This indicated that our method was particularly suited to large data sets with many dimensions, where each iteration took a long time.
Keywords
encoding; sparse matrices; K-normalized bilateral projections; K-singular value decomposition; codebook; dictionary learning algorithm; linear combination; source vectors; sparse coding; Approximation methods; Dictionaries; Encoding; Matrix decomposition; Sparse matrices; Standardization; Vectors; Dictionary learning; K-NBP; K-SVD; bilateral projections; sparse coding;
fLanguage
English
Publisher
ieee
Conference_Titel
Machine Learning for Signal Processing (MLSP), 2014 IEEE International Workshop on
Conference_Location
Reims
Type
conf
DOI
10.1109/MLSP.2014.6958892
Filename
6958892
Link To Document