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Survey on Modeling of Temporally and Spatially Interdependent Uncertainties in Renewable Power Systems Journal article
Zhu, Jie, Zhou, Buxiang, Qiu, Yiwei, Zang, Tianlei, Zhou, Yi, Chen, Shi, Dai, Ningyi, Luo, Huan. Survey on Modeling of Temporally and Spatially Interdependent Uncertainties in Renewable Power Systems[J]. Energies, 2023, 16(16), 5938.
Authors:  Zhu, Jie;  Zhou, Buxiang;  Qiu, Yiwei;  Zang, Tianlei;  Zhou, Yi; et al.
Favorite | TC[WOS]:0 TC[Scopus]:1  IF:3.0/3.0 | Submit date：2023/09/04
Power System Uncertainty  Spatially Interdependent Uncertainties  Stochastic Process  Temporally Interdependent Uncertainties  
A probability approximation framework: Markov process approach Journal article
Chen, Peng, Shao, Qi Man, Xu, Lihu. A probability approximation framework: Markov process approach[J]. Annals of Applied Probability, 2023, 33(2), 1619-1659.
Authors:  Chen, Peng;  Shao, Qi Man;  Xu, Lihu
Favorite | TC[WOS]:1 TC[Scopus]:0  IF:1.4/1.9 | Submit date：2023/05/02
Euler–maruyama (Em) Discretization  Itô’s Formula  Markov Process  Normal Approximation  Online Stochastic Gradient Descent  Probability Approximation  Stable Process  Stochastic Differential Equation  Wasserstein-1 Distance  
A comprehensive analysis of package tour quality: A stochastic evolutionary game Journal article
Lv, Wan-Qing, Wang, Yi-Jie, Su, Ching-Hui (Joan), Chen, Ming-Hsiang, Kot, Hung Wan. A comprehensive analysis of package tour quality: A stochastic evolutionary game[J]. Tourism Management, 2022, 91(8), 104478.
Authors:  Lv, Wan-Qing;  Wang, Yi-Jie;  Su, Ching-Hui (Joan);  Chen, Ming-Hsiang;  Kot, Hung Wan
Favorite | TC[WOS]:6 TC[Scopus]:5  IF:10.9/11.5 | Submit date：2022/05/13
Asymmetric Information  Compound Relief Mechanism  Lemon Market Theory  Package Tour Quality  Stochastic Evolutionary Game  Wright-fisher Process  
Continuous Random Process Modeling of AGC Signals Based on Stochastic Differential Equations Journal article
Yiwei Qiu, Jin Lin, Feng Liu, Ningyi Dai, Yonghua Song. Continuous Random Process Modeling of AGC Signals Based on Stochastic Differential Equations[J]. IEEE Transactions on Power Systems, 2021, 36(5), 4575-4587.
Authors:  Yiwei Qiu;  Jin Lin;  Feng Liu;  Ningyi Dai;  Yonghua Song
Favorite | TC[WOS]:9 TC[Scopus]:17  IF:6.5/7.4 | Submit date：2021/12/08
Agc Signals  Automatic Generation Control (Agc)  Itô Process  Random Process  Stochastic Control  Stochastic Differential Equation (Sde)  Uncertainty Quantification  
Surrogate Model-Based Multi-timescale Stochastic Control of Islanded Cascaded Hydro-Solar System Considering Non-Gaussian Uncertainty Conference paper
Zhipeng Yu, Yiwei Qiu, Jin Lin, Feng Liu, Yonghua Song, Gang Chen, Lijie Ding. Surrogate Model-Based Multi-timescale Stochastic Control of Islanded Cascaded Hydro-Solar System Considering Non-Gaussian Uncertainty[C]:IEEE, 2021, 982-988.
Authors:  Zhipeng Yu;  Yiwei Qiu;  Jin Lin;  Feng Liu;  Yonghua Song; et al.
Favorite | TC[WOS]:0 TC[Scopus]:0 | Submit date：2022/05/13
Automatic Generation Control  Hydro-solar System  Itô Process  Model Predict Control  Multi-timescales  Polynomial Chaos  Stochastic Control  Surrogate Model  Uncertainty  
Nonintrusive Uncertainty Quantification of Dynamic Power Systems Subject to Stochastic Excitations Journal article
Qiu,Yiwei, Lin,Jin, Chen,Xiaoshuang, Liu,Feng, Song,Yonghua. Nonintrusive Uncertainty Quantification of Dynamic Power Systems Subject to Stochastic Excitations[J]. IEEE Transactions on Power Systems, 2021, 36(1), 402-414.
Authors:  Qiu,Yiwei;  Lin,Jin;  Chen,Xiaoshuang;  Liu,Feng;  Song,Yonghua
Favorite | TC[WOS]:18 TC[Scopus]:27  IF:6.5/7.4 | Submit date：2021/03/09
Dynamic Uncertainty Quantification  Itô Process  Karhunen-loève Expansion  Polynomial Chaos  Stochastic Differential Equations  Stochastic Excitations  
Fast monte carlo simulation of dynamic power systems under continuous random disturbances Conference paper
Qiu, Yiwei, Lin, Jin, Chen, Xiaoshuang, Liu, Feng, Song, Yonghua. Fast monte carlo simulation of dynamic power systems under continuous random disturbances[C], 2020.
Authors:  Qiu, Yiwei;  Lin, Jin;  Chen, Xiaoshuang;  Liu, Feng;  Song, Yonghua
Favorite | TC[WOS]:0 TC[Scopus]:2 | Submit date：2021/12/06
Continuous Random Disturbance  Itô Process  Karhunen-loève Expansion  Latin Hypercube Sampling  Monte Carlo Simulation  Stochastic Differential Equations  
Nonfragile asynchronous control for uncertain chaotic Lurie network systems with Bernoulli stochastic process Journal article
Shi, Kaibo, Tang, Yuanyan, Zhong, Shouming, Yin, Chun, Huang, Xuegang, Wang, Wenqin. Nonfragile asynchronous control for uncertain chaotic Lurie network systems with Bernoulli stochastic process[J]. International Journal of Robust and Nonlinear Control, 2018, 28(5), 1693-1714.
Authors:  Shi, Kaibo;  Tang, Yuanyan;  Zhong, Shouming;  Yin, Chun;  Huang, Xuegang; et al.
Favorite | TC[WOS]:192 TC[Scopus]:199  IF:3.2/3.5 | Submit date：2018/10/30
Bernoulli Stochastic Process  Chaotic Network Systems  Nonfragile Robust Control  Parameters Uncertainties  Proportional-derivative Asynchronous Control  
A new type of change-detection scheme based on the window-limited weighted likelihood ratios Journal article
Fangyi He, Tiantian Mao, Taizhong Hu, Lianjie Shu. A new type of change-detection scheme based on the window-limited weighted likelihood ratios[J]. EXPERT SYSTEMS WITH APPLICATIONS, 2018, 94, 149-163.
Authors:  Fangyi He;  Tiantian Mao;  Taizhong Hu;  Lianjie Shu
Favorite | TC[WOS]:2 TC[Scopus]:2  IF:7.5/7.6 | Submit date：2018/10/30
Statistical Distance  Statistical Process Control  Signal Detection  Generalized Likelihood Ratio  Weighted Likelihood Ratio  Stochastic Order  
PDF Solution of non-linear systems driven by Poisson pulses with non-Gaussian distributed amplitude Journal article
Zhu, H. T., Er, G. K., Iu, V. P., Kou, K. P.. PDF Solution of non-linear systems driven by Poisson pulses with non-Gaussian distributed amplitude[J]. International Journal of Computational Methods, 2012, 1240018-1-1240018-10.
Authors:  Zhu, H. T.;  Er, G. K.;  Iu, V. P.;  Kou, K. P.
Favorite |  | Submit date：2022/07/14
Nonlinear  probability density function  stochastic process  Poisson impulse