DocumentCode
514941
Title
Cliffor Manifold Learning Using Neighbor Graphs
Author
Cao, Wenming ; Li, Yanshan
Author_Institution
Sch. of Inf. Eng., Shenzhen Univ. Guangdong, Shenzhen, China
Volume
2
fYear
2010
fDate
6-7 March 2010
Firstpage
210
Lastpage
213
Abstract
In the manifold learning problem one seeks to discover a smooth low dimensional surface, i. e., a manifold embedded in a higher dimensional linear vector space, based on a set of sample points on the surface. In this paper we consider the Clifford manifold theory for investigating the Multispectral image sample points. We introduced a geometric method to obtain asymptotically consistent estimates of Clifford manifold dimension. In this paper we present a simpler method based on the neighbor graph in the Clifford manifold. The algorithm is applied to standard synthetic Clifford manifolds as well as data sets consisting of Multispectral images.
Keywords
geometry; graph theory; image processing; learning (artificial intelligence); Clifford manifold learning; geometric method; linear vector space; multispectral image sample point; neighbor graph; Algebra; Computer science education; Educational technology; Humans; Manifolds; Multidimensional signal processing; Multispectral imaging; Principal component analysis; Signal processing algorithms; Space technology; Clifford manifolds; graph; manifold learning;
fLanguage
English
Publisher
ieee
Conference_Titel
Education Technology and Computer Science (ETCS), 2010 Second International Workshop on
Conference_Location
Wuhan
Print_ISBN
978-1-4244-6388-6
Electronic_ISBN
978-1-4244-6389-3
Type
conf
DOI
10.1109/ETCS.2010.432
Filename
5459936
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