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湖南大学 [6]
上海大学 [4]
西安交通大学 [3]
数学与系统科学研究院 [2]
上海财经大学 [2]
北京大学 [1]
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期刊论文 [22]
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浏览/检索结果:
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Restoration Method of Hadamard Coding Spectral Imager
期刊论文
APPLIED SPECTROSCOPY, 2020, 卷号: 74, 期号: 5, 页码: 583-596
作者:
Tang Xingjia
;
Xu Zongben
;
Li Libo
;
Wang Shuang
;
Hu Bingliang
收藏
  |  
浏览/下载:28/0
  |  
提交时间:2020/05/29
Hadamard coding
spectral imaging
error analysis
reconstruction method
push-sweep
Orthogonalizing EM: A Design-Based Least Squares Algorithm
期刊论文
TECHNOMETRICS, 2016, 卷号: 58, 期号: 3, 页码: 285-293
作者:
Xiong, Shifeng
;
Dai, Bin
;
Huling, Jared
;
Qian, Peter Z. G.
收藏
  |  
浏览/下载:10/0
  |  
提交时间:2018/07/30
Computational statistics
Design of experiments
Missing data
Orthogonal design
SCAD
The Lasso
Least-squares Hermitian problem of complex matrix equation (AXB, CXD) = (E, F)
期刊论文
Journal of Inequalities and Applications, 2016, 卷号: 2016, 期号: 1, 页码: 296-
作者:
Wang, Peng*
;
Yuan, Shifang
;
Xie, Xiangyun
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  |  
浏览/下载:12/0
  |  
提交时间:2019/12/04
matrix equation
least-squares solution
Hermitian matrices
Moore-Penrose generalized inverse
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
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  |  
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
-
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  |  
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
Load identification of acoustic and vibration multi-source following linear regression and least-squares of generalized matrix inverse method in frequency domain
期刊论文
Sensors and Transducers, 2014, 卷号: 168, 期号: [db:dc_citation_issue], 页码: 268-275
作者:
Wang, Cheng
;
Wu, Yongxiang
;
Jiao, Jixiang
;
Huang, Xianglong
;
Gou, Jin
收藏
  |  
浏览/下载:5/0
  |  
提交时间:2019/12/02
Coefficient matrix
Cylindrical shell
Frequency domains
Generalized matrix
Linear regression models
Linear stochastic system
Load identification
Multi-Sources
Load identification of acoustic and vibration multi-source following linear regression and least-squares of generalized matrix inverse method in frequency domain
期刊论文
Sensors and Transducers, 2014, 卷号: 168, 期号: [db:dc_citation_issue], 页码: 268-275
作者:
Wang, Cheng
;
Wu, Yongxiang
;
Jiao, Jixiang
;
Huang, Xianglong
;
Gou, Jin
收藏
  |  
浏览/下载:2/0
  |  
提交时间:2019/12/02
Acoustic and vibration
Least-squares of generalized matrix inverse
Linear regression
Load identification in frequency domain
Multi-source
Load identification of acoustic and vibration sources following linear regression and least-squares of generalized matrix inverse method
期刊论文
Journal of Information and Computational Science, 2014, 卷号: 11, 期号: [db:dc_citation_issue], 页码: 3229-3239
作者:
Wang, Cheng
;
Lai, Xiongming
;
Jiao, Jixiang
;
Huang, Xianglong
;
Gou, Jin
收藏
  |  
浏览/下载:3/0
  |  
提交时间:2019/12/03
Generalized matrix
Identification model
Load identification
Multi-objective optimization problem
Objective functions
Optimal solutions
Single objective optimization
Vibration sources
The least squares eta-Hermitian problems of quaternion matrix equation A(H)XA + (BYB)-Y-H = C
期刊论文
FILOMAT, 2014, 卷号: 28, 页码: 1153-1165
作者:
Yuan, Shi-Fang[1]
;
Wang, Qing-Wen[2]
;
Xiong, Zhi-Ping[3]
收藏
  |  
浏览/下载:14/0
  |  
提交时间:2019/04/30
Matrix equation
Least squares solution
Moore-Penrose generalized inverse
Kronecker product
eta-Hermitian matrices
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
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