摘要
提出了一种新的快速k-近邻分类算法,通过研究Haar小波系数所包含的重要信息,确定向量经Haar小波变换得到的小波系数与向量方差间的关系,由此得出关于小波系数的不等式,并利用此不等式提高k-近邻分类中的k-近邻搜索效率。在搜索k-近邻的过程中,首先判断每个训练向量是否满足该不等式,由此排除许多不可能成为k-近邻的向量,从而可以快速找到待分类样本的k-近邻,使得在保持k-近邻法分类性能不变的情况下,分类的效率得到很大提高。最后,通过纹理分类验证了算法的有效性。
The core of the k nearest-neighbor classification method was put forward to search for the k nearest neighbors of a new sample (feature vector). The important information hiding in the Haar wavelet coefficients was investigated. Then the relationship between the Haar wavelet coefficient and the varianee of a vector was determined, from which an inequality about the wavelet coefficient was obtained. When searching for the k nearest-neighbors this inequality condition was employed to identify and kick out quickly many vectors that are impossible to be the k closest vectors in the design set; thus the k nearest neighbors can be found quickly. The k nearest-neighbor classification method with this fast algorithm can save substantially the classification time; meanwhile achieve the same classification performance as that with the exhaust search algorithm. Experiments on texture classification are performed and the results validate the proposed algorithm.
出处
《吉林大学学报(工学版)》
EI
CAS
CSCD
北大核心
2011年第1期231-234,共4页
Journal of Jilin University:Engineering and Technology Edition
基金
中国高等学校博士学科点专项科研基金项目(20070217020)
中国博士后科学基金项目(20070420843)
哈尔滨工程大学校基金项目
关键词
通信技术
信号处理
小波变换
k-近邻分类器
纹理分类
communication
signal processing
wavelet transform
k nearest neighbor classifier
texture classification