Conformal geometric algebra based band selection and classification for hyperspectral imagery

H. Su, Bo Zhao
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引用次数: 10

Abstract

Conformal geometric algebra (CGA) has several advantages such as consistent geometric representation, compact algebra formulae, efficient geometric computing, coordinate free, and dimensionality independent etc., it can provides a new mathematical tool for hyperspectral dimensionality reduction. In this paper, an efficient band selection and classification approach for hyperspectral imagery based on CGA is proposed. In order to achieve more concise, fast, robust hyperspectral dimensionality reduction, the CGA-supported band selection method in conformal space is designed. The experiment results show that the CGA-based band selection algorithm outperforms the popular sequential forward selection (SFS) and particle swarm optimization (PSO) with lower cost for hyperspectral band selection.
基于共形几何代数的高光谱图像波段选择与分类
共形几何代数(Conformal geometric algebra, CGA)具有几何表示一致、代数公式紧凑、几何计算效率高、坐标自由、维数无关等优点,为高光谱降维提供了一种新的数学工具。提出了一种基于CGA的高效高光谱图像波段选择与分类方法。为了实现更简洁、快速、鲁棒的高光谱降维,设计了保角空间支持cga的波段选择方法。实验结果表明,基于cga的波段选择算法在高光谱波段选择方面优于常用的顺序前向选择(SFS)和粒子群优化(PSO),且成本较低。
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