Jiang Kuosheng

Dr. Jiang Kuosheng


Research Focus & Metrics

Academic Career Length

15Years (2012-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 March 2015 in Mechanical Systems and Signal Processing
Verified
Journal Article
Closed access
YWYi Wang
Yi Wang
GXGuanghua Xu
Guanghua Xu
LLLin Liang
Lin Liang
JKJiang Kuosheng
Jiang Kuosheng

1 April 2016 in Journal of Sound and Vibration
Verified
Journal Article
Closed access
YWYi Wang
Yi Wang
GXGuanghua Xu
Guanghua Xu
ALAiling Luo
Ailing Luo
LLLin Liang
Lin Liang
JKJiang Kuosheng
Jiang Kuosheng

1 July 2015 in Journal of Sound and Vibration
Verified
Journal Article
Closed access
YWYi Wang
Yi Wang
GXGuanghua Xu
Guanghua Xu
QZQing Zhang
Qing Zhang
DLDan Liu
Dan Liu
JKJiang Kuosheng
Jiang Kuosheng

26 September 2023 in Expert Systems with Applications
Verified
Journal Article
Closed access
JKJiang Kuosheng
Jiang Kuosheng
CZChengsong Zhang
Chengsong Zhang
BWBaoliang Wei
Baoliang Wei
ZLZhixiong Li
Zhixiong Li
OKOrest Kochan
Orest Kochan

1 January 2022 in ISA Transactions
Verified
Journal Article
Closed access
JKJiang Kuosheng
Jiang Kuosheng
ZLZhixiong Li
Zhixiong Li
YZYuanyuan Zhou
Yuanyuan Zhou
TSThompson Sarkodie-Gyan
Thompson Sarkodie-Gyan
WLWeihua Li
Weihua Li

10 September 2019 in IEEE Access
Verified
Journal Article
Open access
JZJinde Zheng
Jinde Zheng
SHSiqi Huang
Siqi Huang
Haiyang PanHaiyang Pan
Haiyang Pan
JKJiang Kuosheng
Jiang Kuosheng
The vibration signals collected by the sensor often have non-stationary and non-linear characteristics owing to the complexity of working environment of rolling bearing, so it is difficult to obtain useful and stable vibration information for diagnosis. Empirical Wavelet Transform (EWT) can effectively decompose non-stationary and nonlinear signals, but it is not suitable for signal analysis of bearing with a complicated spectrum. In this paper, an improved EWT (IEWT) method is proposed by developing a new segmentation approach. Meanwhile, the IEWT is compared with empirical mode decomposition (EMD) and EWT to verify the superiority of IEWT in decomposition accuracy. By combining with the refined composite multiscale dispersion entropy (RCMDE), which is a powerful nonlinear tool for irregularity measurement of vibration signals, a new diagnosis method based on IEWT, RCMDE, multi-cluster feature selection and support vector machine is proposed. Then the method is applied to analysis of bearing in this paper and the results show that the new method has higher identifying rate and better performance than that of the methods of RCMDE combining with EMD or EWT. Also, the superiority of RCMDE to dispersion entropy and multiscale dispersion entropy is investigated, together with the superiority of MCFS for feature selection.