馮紅銀萍

馮紅銀萍，博士生導師，現任職於山西大學數學科學學院，專業方向為數學。

基本介紹

• 中文名：馮紅銀萍
• 畢業院校：山西大學 
• 學位/學歷：博士 
• 職業：教師
• 專業方向：數學
• 任職院校：山西大學
• 教學職稱：教授 

個人簡介

馮紅銀萍，教授，博士生導師，山西大學數學科學學院教師。2013年畢業於山西大學基礎數學專業，獲理學博士學位。長期從事分布參數系統控制、自抗擾控制、線性系統動態補償等方面的研究工作， 創立了無窮維動態補償方法。近年來還關注無窮維動態補償方法在圖像邊緣檢測、信號處理、多智慧型體控制、無窮維系統數值離散以及金融時間序列預測等方面的跨學科交叉套用。

教育工作經歷

• 2010年9月至2013年7月, 山西大學, 基礎數學, 博士；
• 2003年9月至2006年7月, 山西大學, 運籌學與控制論, 碩士；
• 1999年9月至2003年7月, 山西大學, 信息與計算科學, 學士。
• 2015年12月起, 山西大學, 數學科學學院, 教授；
• 2010 年 10 月至 2015 年 12 月, 山西大學, 數學科學學院, 講師；
• 2006 年 7 月至 2010 年 10 月, 山西大學, 數學科學學院, 助教。
• 曾在南非金山大學、芬蘭坦佩雷理工大學、復旦大學、中國科學院數學與系統科學研究院做訪問學者。

科研項目

1. 國家自然科學基金, 面上項目, 62273217, 2023-01至 2026-12, 主持;
2. 山西省科技廳，山西省傑出青年培育項目，202203021223002，2023-01至2025-12，主持；
3. 國家自然科學基金, 重點項目，12131008，2022-01至2026-12, 參與；
4. 國家自然科學基金, 面上項目, 61873153, 2019-01至2022-12, 主持;
5. 國家自然科學基金, 青年項目, 61403239, 2015-01至2017-12, 主持；
6. 山西省教育廳，2014高校科技創新項目，2014101，2014-07-14至2016-06-30，主持；
7. 山西省科技廳，青年基金，2015021010，2015-05-18至2017-12-31，主持；
8. 山西省教育廳（省、市自治區研究），山西省高等學校教學改革項目，J2018046，2018-10-29至2019-12-31，主持；
9. 歐盟（芬蘭），CIMA Asia Programme for education cooperation with China，2016-2018，參與（中芬合作教學，中方主要負責人之一）；
10. 山西省發改委, 山西大學人工智慧交叉科技創新平台, 022SXSFGW-CXPT01, 山西大學人工智慧交叉科技創新平台, 2022-01 至 2025-01, 參與；
11. 科學技術部高技術研究發展中心, 科技創新2030-"新一代人工智慧"重大項目, 2021ZD0112400, 複雜動態系統智慧型理論與方法, 2021-12 至 2024-11, 參與。

教學

• 本科生課程：高等數學、數學分析、拓撲學、數值分析、數值分析實驗
• 研究生課程：代數拓撲，無窮維線性系統，自抗擾控制

論文及其他成果

期刊論文及其他成果：

2024年

[1] Pei-Hua Lang and H. Feng, The active disturbance rejection control approach to output feedback stabilization of an anti-stable wave equation with corrupted boundary observation, J. Math.Anal.Appl, 536 (2024) 128194.

[2] R.L. Wen, H. Feng，Output tracking for ODE system via unstable heat actuator dynamics with mismatched disturbance, International Journal of Control.

2023年

[1] H. Feng, Xiao-Hui Wu and Bao-Zhu Guo，Dynamics Compensation Approach to Stabilization and Observation for Abstract Linear Systems, J. Math.Anal.Appl, 518 (2023), 126710.

[2] H. Feng* and B.Z. Guo, Extended dynamics observer for linear systems with disturbance, European Journal of Control, 71 (2023), 100806.

[3] 軟體著作權： 基於擴張動態的輻射數據處理系統

2022年

[1] H. Feng and Yuhua Qian, A linear differentiator based on the extended dynamics approach, IEEE Transactions on Automatic Control, 67（2022）, 6962-6967.

[2] 馮紅銀萍,王麗，線性系統執行動態和觀測動態的補償，山西大學學報（自然科學版）,45(2022), 568-590.

[3] H. Feng , P.H. Lang and J. Liu, Boundary stabilization and observation of a weak unstable heat equation in a general multi-dimensional domain, Automatica, 138 (2022) ,110152.

[4] 馮紅銀萍，線性系統動態補償理論，科學出版社，2022年5月

2021年

[1] R.L. Wen, H. Feng*，Performance output tracking for cascaded heat PDE-ODE systems subject to unmatched disturbance, International Journal of Robust and Nonlinear Control, (2021),1-22.

[2] 張小英, 王平, 馮紅銀萍,常微分方程-薛丁格方程耦合系統的輸出反饋鎮定,系統科學與數學，4(2021),887-897.

[3] Zhang Xiaoying, H. Feng, Output tracking for one-dimensional Schrodinger equation with boundary control unmatched disturbance, Control Theory & Applications, 38(2021), 373-379.

[4] P. Wang, X. He, H. Feng, G. Zhang and C. Rong, A Hybrid Model for PM2.5 Concentration Forecasting Based on Neighbor Structural Information, a Case in North China, Sustainability, 13(2021) , 447.

[5] Ping Wang, H. Feng, Xu Bi, Yongyong Fu, Xuran He, Guisheng Zhang, Jiawei Niu, Phase objectives analysis for PM2.5 reduction using dynamics forecasting approach under different scenarios of PGDP decline, Ecological Indicators, 129 (2021), 108003.

[6] H. Feng, Delay compensation for regular linear systems, Journal of Differential Equations, 302 (2021), 680–709.

[7] 馮紅銀萍，帶干擾線性系統的動態補償,山西大學學報（自然科學版）,2021,44(5): 851-876.

[8]Li Wang, H. Feng , Performance output tracking for a one-dimensional unstable heat equation with input delay, IMA Journal of Mathematical Control and Information, 39(2022), 254-274.

2020年

[1] H. Feng*, B.Z.Guo, and X.H.Wu, Trajectory planning approach to output tracking for a 1-D wave equation, IEEE Transactions on Automatic Control, 65(2020), 1841- 1854.(Full paper)

[2] X.H.Wu and H. Feng*, Output tracking for a 1-D heat equation with non-collocated configurations, Journal of the Franklin Institute, 357(2020) , 3299-3315.

[3] H.C. Zhou and H. Feng*, Stabilization for Euler-Bernoulli beam equation with boundary moment control and disturbance via a new disturbance estimator, Journal of Dynamical and Control Systems, 27 (2021), 247-259.

[4] 支霞, 馮紅銀萍,輸入帶有時滯的線性系統的鎮定,系統科學與數學,41(2021),17-23.

[5] Ping Wang, H. Feng, G. Zhang and D. Yu, A period-aware hybrid model applied for forecasting AQI time series, Sustainability, 12(2020), 4730.

[6] H. Feng, C.Z. Xu, and P.F.Yao, Observers and disturbance rejection control for a heat equation, IEEE Transactions on Automatic Control, 65(2020), 4957-4964.

[7] X.H. Wu and H. Feng, Exponential stabilization of an ODE system with Euler–Bernoulli beam actuator dynamics, SCIENCE CHINA Information Sciences, 65 (2022), 159202:1-2.

[8] X.H. Wu, H. Feng and B.Z. Guo*, Output feedback stabilization for 1-D wave equation with variable coefficients and non-collocated observation, Systems & Control Letters, 145 (2020) 104780.

2020年以前

[1] Jing Wei, H. Feng and Bao-Zhu Guo, Asymptotic stabilization for a wave equation with periodic disturbance, IMA Journal of Mathematical Control and Information, 37 (2020), 894–917.

[2] Jing Wei and H. Feng , Output tracking for one-dimensional wave equation with non-collocated control and output configuration, J Syst Sci Complex, (2020), 33: 1469-1484

[3]H.C. Zhou and H. Feng, Disturbance estimator based output feedback exponential stabilization for Euler-Bernoulli beam equation with boundary control, Automatica, 91 (2018),79-88.

[4] Xiaoying Zhang, H. Feng, Shugen Chai, Output feedback stabilization for an anti-stable Schrodinger equation with internal unknown dynamic and external disturbance, Journal of The Franklin Institute, 355 (2018), 5632–5648.

[5] H. Feng and B.Z.Guo，Active disturbance rejection control: Old and new results，Annual Reviews in Control, 44 (2017) , 238-248.

[6] H. Feng and B.Z.Guo, Observer design and exponential stabilization for wave equation in energy space by boundary displacement measurement only, IEEE Transactions on Automatic Control, 62(2017), 1438-1444.

[7] H. Feng and B.Z.Guo, A new active disturbance rejection control to output feedback stabilization for a one-dimensional anti-stable wave equation with disturbance, IEEE Transactions on Automatic Control, 62(2017), 3774-3787. (Full paper)

[8] Rui-Li Wen, Shu-Gen Chai and H. Feng, Adaptive stabilization and parameters estimation for a Kirchhoff's nonlinear beam with uncertain input disturbances under boundary output feedback control, Int J Adapt Control Signal Process. 31(2017), 1375–1387.

[9] H. Feng and B.Z.Guo, New unknown input observer and output feedback stabilization for uncertain heat equation, Automatica, 86 (2017) ,1-10.

[10] Wei Guo, Yunlan Chen, and H. Feng, Output feedback stabilization for a Kirchhoff-type nonlinear beam with general corrupted boundary observation, Int. J. Robust Nonlinear Control, 27(2017), 3280-3295.

[11] H. Feng, Stabilization of One-dimensional Wave Equation with Van Der Pol Type Boundary Condition, SIAM Journal on Control and Optimization, 54(2016), 2436-2449.

[12] H. Feng and B.Z.Guo, Distributed disturbance estimator and application to stabilization for multi-dimensional wave equation with corrupted boundary observation, Automatica, 66(2016), 25–33.

[13] Tian Zi-Qing，H. Feng , Stabilization of one-dimensional wave equation by non-collocated boundary feedback，European Journal of Control，32 (2016) 39–42.

[14] Zhang Xiaoying，H. Feng，Chai Shugen，Performance output exponential tracking for a wave equation with a general boundary disturbance，Systems & Control Letters，98 (2016), 79-85.

[15] G. Zhang, X. Zhang and H. Feng, Forecasting financial time series using a methodology based on autoregressive integrated moving average and Taylor expansion, Expert Systems, 33(2016), 501–516.

[16] H. Feng and B.Z.Guo, On stability equivalence between dynamic output feedback and static output feedback for a class of second order infinite-dimensional systems, SIAM Journal on Control and Optimization, 53(2015), 1934-1955.

[17] H. Feng and B.Z.Guo, Output feedback stabilization for unstable wave equation with general corrupted boundary observation, Automatica, 50 (2014), 3164-3172.

[18] H. Feng and S. Li, Active disturbance rejection control based on weighed-moving-average- state-observer, J. Math.Anal.Appl.,411(2014), 354–361.

[19] H. Feng and S. Li, The stability for a one-dimensional wave equation with nonlinear uncertainty on the boundary, Nonlinear Analysis, 89 (2013) 202–207.

[20] H. Feng and S. Li, A tracking differentiator based on Taylor expansion, Applied Mathematics Letters, 26 (2013) ,735–740.

[21] H. Feng, S. Li and X. Zhi, A direct method for global nonexistence of one demensional wave equation with nonlinear boundary-source, Indian J. Pure Appl. Math., 44(2013), 683-694.

[22] J. Li, H. Feng and J. Wu, Stabilization of a semilinear wave equation with variable coefficients and a delay term in the boundary feedback, Electronic Journal of Differential Equations, 112 (2013), 1-18.

[23] S. Li, H. Feng and J.Wu, Blow-up solutions for a string equation with nonlinear boundary source and arbitrary-initial-energy, Nonlinear Analysis, 75 (2012), 5653–5663.

[24] H. Feng,S. Li, Global nonexistence for a semilinear wave equation with nonlinear boundary dissipation, J. Math.Anal.Appl., 391 (2012), 255–264.

[25] H. Feng*,S. Li and X. Zhi, Blow-up solutions for a nonlinear wave equation with boundary damping and interior source, Nonlinear Analysis, 75 (2012), 2273–2280.

[26] 李雷，馮紅銀萍，賈新春，一種汽車自抗擾懸掛系統與控制方法，2016.08.24，中國，專利號：ZL 2014 1 0771094.2， 申請號CN201410771094.2 專利