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基于八阶收敛牛顿迭代的Fast-ICA改进算法 被引量:5

Improved Fast-ICA algorithm based on eighth-order convergence of Newton's iterative method
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摘要 解决盲源分离问题(BSS)最常用的方法是独立分量分析方法(ICA),快速独立分量分析方法(Fast-ICA)是目前广泛使用的独立分量分析方法。传统的Fast-ICA算法利用了二阶收敛的牛顿迭代方法进行优化,为了加快算法的收敛速度,提高算法的运行效率,利用八阶收敛的牛顿迭代方法对Fast-ICA算法进行优化,通过仿真验证了基于八阶收敛的Fast-ICA算法与传统的Fast-ICA和五阶收敛的Fast-ICA算法在分离性能上基本相同,但其具有更少的迭代次数和更快的收敛速率。 The most popular solution for Blind Source Separation(BSS)problem is Independent Component Analysis(ICA),and the Fast-ICA algorithm is widely used in BSS.The traditional Fast-ICA algorithm is optimized by the quadratic convergence of Newton iteration method.To accelerate the convergence speed and improve the running efficiency of the algorithm,this paper gives an improved Fast-ICA algorithm with eighth-order convergence of Newton iterative method.The simulation results show that the computational speed of the improved Fast-ICA is faster than that of the traditional Fast-ICA and the Fast-ICA with fifth-order convergence of Newton iteration method.
作者 陈梦 何选森 CHEN Meng;HE Xuansen(College of Computer Science and Electronic Engineering, Hunan University, Changsha 410082, China)
出处 《计算机工程与应用》 CSCD 北大核心 2017年第11期178-181,251,共5页 Computer Engineering and Applications
基金 湖南省高校创新平台开放基金项目(No.14K022)
关键词 盲源分离(BSS) 独立分量分析(ICA) 快速独立分量分析(Fast-ICA) 八阶收敛牛顿迭代 Blind Source Separation(BSS) Independent Component Analysis(ICA) Fast- Independent Component Analysis(Fast-ICA) eighth-order convergence of Newton iteration
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