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科研机构
大连理工大学 [2]
北京航空航天大学 [1]
上海大学 [1]
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期刊论文 [4]
发表日期
2018 [1]
2012 [1]
2007 [1]
2006 [1]
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Atomic Structure and Magnetic Properties of the Fe78B13Si9 Amorphous Alloy Surface
期刊论文
JOURNAL OF PHYSICAL CHEMISTRY C, 2018, 卷号: 122, 页码: 28613-28618
作者:
Li, Xuan
;
Zuo, Lei
;
Zhang, Xin
;
Zhang, Tao
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浏览/下载:4/0
  |  
提交时间:2019/12/30
Amorphous alloys
Atoms
Binary alloys
Magnetic moments
Magnetic properties
Molecular dynamics
Silicon alloys
Ab initio molecular dynamics simulation
Degree of order
Local density of state
Low coordination
Lower average
Rhomboidal symmetry
Surface components
Iron alloys
Simulation of Non-Gaussian Stochastic Process with Target Power Spectral Density and Lower-Order Moments
期刊论文
JOURNAL OF ENGINEERING MECHANICS-ASCE, 2012, 卷号: 138, 页码: 391-404
作者:
Li, Jinhua[1]
;
Li, Chunxiang[2]
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浏览/下载:3/0
  |  
提交时间:2019/04/30
Simulation
Non-Gaussian
Stochastic process
PSD
Lower-order moments
AR
ARMA model
Direction finding in non-Gaussian impulsive noise environments
期刊论文
5th Defence Applications of Signal Processing Workshop (DASP-2006), 2007, 卷号: 17, 页码: 451-465
作者:
Zha, Daifeng
;
Qiu, Tianshuang
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浏览/下载:2/0
  |  
提交时间:2019/12/27
array signal processing
alpha-stable distribution
fractional lower-order statistics (FLOS)
covariation matrix
fractional lower-order moments (FLOM)
fractional-order correlation (FOC)
direction of arrival (DOA)
beamforming
minimum norm (MinNorm)
MUSIC
subspace method
impulsive noise
non-Gaussian noise
resolution capability
probability of resolution
singular values decomposition (SVD)
direction finding (DF)
Underwater sources location in non-Gaussian impulsive noise environments
期刊论文
DIGITAL SIGNAL PROCESSING, 2006, 卷号: 16, 页码: 149-163
作者:
Zha, DF
;
Qiu, TS
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浏览/下载:5/0
  |  
提交时间:2019/12/27
array signal processing
vector hydrophone
acoustic signal processing
acoustic velocity measurement
alpha-stable distribution
fractional lower order statistics (FLOS)
fractional lower order moments (FLOM)
fractional order correlation
covariation
direction of arrival (DOA)
ESPRIT
subspace method
impulsive noise
non-Gaussian noise
Cramer-Rao bound
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