Title :
Spectral Graph Optimization for Instance Reduction
Author :
Nikolaidis, K. ; Rodriguez-Martinez, E. ; Goulermas, J.Y. ; Wu, Q.H.
Author_Institution :
Dept. of Electr. Eng. & Electron., Univ. of Liverpool, Liverpool, UK
fDate :
7/1/2012 12:00:00 AM
Abstract :
The operation of instance-based learning algorithms is based on storing a large set of prototypes in the system´s database. However, such systems often experience issues with storage requirements, sensitivity to noise, and computational complexity, which result in high search and response times. In this brief, we introduce a novel framework that employs spectral graph theory to efficiently partition the dataset to border and internal instances. This is achieved by using a diverse set of border-discriminating features that capture the local friend and enemy profiles of the samples. The fused information from these features is then used via graph-cut modeling approach to generate the final dataset partitions of border and nonborder samples. The proposed method is referred to as the spectral instance reduction (SIR) algorithm. Experiments with a large number of datasets show that SIR performs competitively compared to many other reduction algorithms, in terms of both objectives of classification accuracy and data condensation.
Keywords :
data reduction; graph theory; learning (artificial intelligence); SIR algorithm; border-discriminating feature; classification accuracy; data condensation; graph-cut modeling; instance-based learning algorithm; spectral graph optimization; spectral instance reduction; Accuracy; Laplace equations; Learning systems; Optimization; Partitioning algorithms; Prototypes; Vectors; Graph Laplacian; instance selection; instance-based learning; prototype reduction;
Journal_Title :
Neural Networks and Learning Systems, IEEE Transactions on
DOI :
10.1109/TNNLS.2012.2198832