Title :
Adaptive kernel metric nearest neighbor classification
Author :
Peng, Jing ; Heisterkamp, Douglas R. ; Dai, H.K.
Author_Institution :
EE&CS Dept., Tulane Univ., New Orleans, LA, USA
Abstract :
Nearest neighbor classification assumes locally constant class conditional probabilities. This assumption becomes invalid in high dimensions due to the curse-of-dimensionality. Severe bias can be introduced under these conditions when using the nearest neighbor rule. We propose an adaptive nearest neighbor classification method to try to minimize bias. We use quasi-conformal transformed kernels to compute neighborhoods over which the class probabilities tend to be more homogeneous. As a result, better classification performance can be expected. The efficacy of our method is validated and compared against other competing techniques using a variety of data sets.
Keywords :
learning (artificial intelligence); maximum likelihood estimation; pattern classification; probability; bias; conditional probability; kernel distance; maximum likelihood; nearest neighbor classification; pattern classification; probability distributions; quasi conformal kernel; training data; Computer science; Error analysis; Kernel; Nearest neighbor searches; Neural networks; Pattern classification; Probability distribution; Q measurement; Robustness; Spatial resolution;
Conference_Titel :
Pattern Recognition, 2002. Proceedings. 16th International Conference on
Print_ISBN :
0-7695-1695-X
DOI :
10.1109/ICPR.2002.1047788