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	Orientation estimation and movement recognition using low cost sensors 学位论文 2017 作者: Revuelta,ÁlvaroLópez 收藏 \| 浏览/下载：4/0 \| 提交时间：2019/12/24 signal processing orientation estimation quaternion euler angles rotation matrices Electrical Engineering Electronic Engineering Information Engineering Elektroteknik och elektronik Signal Processing Signalbehandling
	L-structured quaternion matrices and quaternion linear matrix equations 期刊论文 LINEAR & MULTILINEAR ALGEBRA, 2016, 卷号: 64, 页码: 321-339 作者: Yuan, Shi-Fang[1]; Wang, Qing-Wen[2] 收藏 \| 浏览/下载：3/0 \| 提交时间：2019/04/26 matrix equation least squares solution Moore-Penrose generalized inverse Kronecker product quaternion matrices
	Two Novel Algebraic Techniques for Quaternion Least Squares Problems in Quaternionic Quantum Mechanics 期刊论文 ADVANCES IN APPLIED CLIFFORD ALGEBRAS, 2016, 卷号: 26, 期号: 1, 页码: 169-182 作者: Jiang, Tongsong; Jiang, Ziwu; Zhang, Zhaozhong 收藏 \| 浏览/下载：4/0 \| 提交时间：2019/12/16 Least squares Quaternion matrices Complex representation Real representation Quaternionic quantum mechanics
	Least squares η-bi-Hermitian problems of the quaternion matrix equation (AXB,CXD) = (E,F) 期刊论文 Linear and Multilinear Algebra, 2015, 卷号: Vol.63 No.9, 页码: 1849-1863 作者: Yuan, Shi-Fang; Liao, An-Ping; Wang, Peng 收藏 \| 浏览/下载：3/0 \| 提交时间：2019/12/31 -bi-Hermitian matrices 15A33 65F05 65H10 Kronecker product Moore–Penrose generalized inverse least squares solution matrix equation quaternion matrices
	Least squares $\eta$-bi-Hermitian problems of the quaternion matrix equation $(AXB,CXD)=(E,F)$. 期刊论文 Linear Multilinear Algebra, 2015, 卷号: Vol.63 No.9, 页码: 1849-1863 - 收藏 \| 浏览/下载：7/0 \| 提交时间：2019/12/31 Moore-Penrose generalized inverse Kronecker product quaternion matrices least squares solution matrix equation -bi-Hermitian matrices 65H10 15A33 65F05
	On solutions of the quaternion matrix equation AX = B and their applications in color image restoration 期刊论文 APPLIED MATHEMATICS AND COMPUTATION, 2013, 卷号: 221, 页码: 10-20 作者: Yuan, Shi-Fang[1]; Wang, Qing-Wen[2]; Duan, Xue-Feng[3] 收藏 \| 浏览/下载：3/0 \| 提交时间：2019/04/30 Matrix equation Least squares solution Moore-Penrose generalized inverse Kronecker product Quaternion matrices Image restoration
	Algebraic Methods for Condiagonalization Under Consimilarity of Quaternion Matrices in Quaternionic Quantum Mechanics 期刊论文 ADVANCES IN APPLIED CLIFFORD ALGEBRAS, 2013, 卷号: 23, 期号: 2, 页码: 405-415 作者: Jiang, Tongsong; Ling, Sitao 收藏 \| 浏览/下载：2/0 \| 提交时间：2019/12/23 Condiagonalization quaternion matrices consimilarity antilinear operator
	TWO SPECIAL KINDS OF LEAST SQUARES SOLUTIONS FOR THE QUATERNION MATRIX EQUATION AXB+CXD = E 期刊论文 ELECTRONIC JOURNAL OF LINEAR ALGEBRA, 2012, 卷号: 23, 页码: 257-274 作者: Yuan, Shi-Fang[1]; Wang, Qing-Wen[2] 收藏 \| 浏览/下载：3/0 \| 提交时间：2019/04/30 Matrix equation Least squares solution eta-Hermitian matrix eta-Anti-Hermitian matrix Moore-Penrose generalized inverse Kronecker product Quaternion matrices
	Local variance based color image quality assessment method (EI CONFERENCE) 会议论文 2011 2nd International Conference on Advanced Measurement and Test, AMT 2011, June 24, 2011 - June 26, 2011, Nanchang, China Wang Y. 收藏 \| 浏览/下载：21/0 \| 提交时间：2013/03/25 In this paper local variance is used to describe the structural information of a color image in order to assess its quality. The representation method is different from conventional models in that some information that is sensitive to human eyes is enhanced by using local variance distribution. It encodes the local variance distribution of different channels of a color image into the three imaginary parts of a quaternion. The distance between the singular value feature vectors of the source image block and the distorted image block which are described by quaternion matrices is calculated. The experimental results show that the assessment results of the proposed assessment method are more consistent with the Human Visual System than those of the conventional assessment methods.
	Least squares solution of the quaternion matrix equation X-A(X)over-capB = C with the least norm 期刊论文 Linear Multilinear Algebra, 2011, 卷号: Vol.59 No.9, 页码: 985-998 作者: Yuan, SF; Liao, AP 收藏 \| 浏览/下载：9/0 \| 提交时间：2020/01/05 matrix equation least squares solution Moore-Penrose generalized inverse Kronecker product quaternion matrices

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