Linjun Wang

Dr. Linjun Wang


Research Focus & Metrics

Academic Career Length

17Years (2010-Present)

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

Representative Publications

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19 December 2022 in Journal of Vibration Engineering & Technologies
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Journal Article
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CLChengsheng Luo
Chengsheng Luo
LWLinjun Wang
Linjun Wang
YXYouxiang Xie
Youxiang Xie
BCBaojia Chen
Baojia Chen

4 January 2024 in Structures
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Journal Article
Closed access
MLMingqiang Li
Mingqiang Li
LWLinjun Wang
Linjun Wang
CLChengsheng Luo
Chengsheng Luo
HWHongchun Wu
Hongchun Wu

1 July 2020 in Science Progress
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Journal Article
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LWLinjun Wang
Linjun Wang
YHYang Huang
Yang Huang
YXYouxiang Xie
Youxiang Xie
YDYixian Du
Yixian Du
Dynamic forces are very important boundary conditions in practical engineering applications, such as structural strength analysis, health monitoring and fault diagnosis, and vibration isolation. Moreover, there are many applications in which we have found it very difficult to directly obtain the expected dynamic load which acts on a structure. Some traditional indirect inverse analysis techniques are developed for load identification by measured responses. These inverse problems about load identification mentioned above are complex and inherently ill-posed, while regularization methods can deal with this kind of problem. However, most of regularization methods are only limited to solve the pure mathematical numerical examples without application to practical engineering problems, and they should be improved to exclude jamming of noises in engineering. In order to solve these problems, a new regularization method is presented in this article to investigate the minimum of this minimization problem, and applied to reconstructing multi-source dynamic loads on the frame structure of hydrogenerator by its steady-state responses. Numerical simulations of the inverse analysis show that the proposed method is more effective and accurate than the famous Tikhonov regularization method. The proposed regularization method in this article is powerful in solving the dyanmic load identification problems.

27 September 2023 in Structures
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Journal Article
Closed access
ASAiqing She
Aiqing She
LWLinjun Wang
Linjun Wang
YPYunlong Peng
Yunlong Peng
JLJiahao Li
Jiahao Li

1 August 2018 in Computers & Mathematics with Applications
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Journal Article
Closed access
LWLinjun Wang
Linjun Wang
JLJinwei Liu
Jinwei Liu
YXYouxiang Xie
Youxiang Xie
YuanTong GuYuanTong Gu
YuanTong Gu

22 June 2023 in Scientific Reports
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LWLinjun Wang
Linjun Wang
ASAiqing She
Aiqing She
YXYouxiang Xie
Youxiang Xie
The pandemic of Gompertz virus disease remains a pressing issue in agricultural production. Moreover, the dynamics of various infectious diseases is usually investigated by the method of mathematical modelling. A new mathematical model for dynamics on Gompertz virus disease impulsive system is proposed and analyzed in this paper. We prove the dynamic characteristics about the permanence and globally exponential stability of Gompertz virus disease model. Moreover, we also give the sufficient condition that one positive solution which satisfies $$E(t) \ge q_2$$ E ( t ) ≥ q 2 if $$R_{1*}> 1$$ R 1 ∗ > 1 exists. Eventually, numerical simulations are utilized to validate the validity of the theoretically analyzed conclusion in this paper.