期刊文献+
共找到2篇文章
< 1 >
每页显示 20 50 100
Some mistakes in the algorithm for solving underflow problem in Baum-Welch algorithm and their corrections 被引量:3
1
作者 LI Zhipeng CHEN Shanguang XUE Liang(Institute of Space Medico-Engineering Beijing 100094) 《Chinese Journal of Acoustics》 2003年第2期154-165,共12页
Baum-Welch algorithm most likely results in underflow in practice. In some literatures, such as 'Scaling' algorithm was introduced to solve the problem. In applications, however, some mistakes were found in th... Baum-Welch algorithm most likely results in underflow in practice. In some literatures, such as 'Scaling' algorithm was introduced to solve the problem. In applications, however, some mistakes were found in the equations presented in these literatures. The practical calculations show that the original algorithm often results in poor or even none convergence and rather higher error rate in speech recognition. The mistakes in these literatures and brings forward the correct equations are analysed. The speech recognition system using the revised algorithm can converge well and has lower error rate. 展开更多
关键词 in it of MFCC Some mistakes in the algorithm for solving underflow problem in Baum-Welch algorithm and their corrections for is
原文传递
The Distribution Search:An O(n) Expected Time Search
2
《Wuhan University Journal of Natural Sciences》 CAS 1996年第2期167-170,共4页
Provided an algorithm for the distribution search and proves the time complexity of the algorithm. This algorithm uses a mathematical formula to search n elements in the sequence of n elements in O(n)expected time,and... Provided an algorithm for the distribution search and proves the time complexity of the algorithm. This algorithm uses a mathematical formula to search n elements in the sequence of n elements in O(n)expected time,and experimental reesult proves that distribution search is superior to binary search. 展开更多
关键词 the distribution search the algorithm design a mathematical formula analysis of the complexity O(n)expected time
下载PDF
上一页 1 下一页 到第
使用帮助 返回顶部