| 1 | Coron J M, D'Andrea-Novel B, Bastia G. A Lyapunov approach to control irrigation canals modeled by saint-venant equations. European Control Conference, 1999. DOI: 10.23919/ECC.1999.7099816 | | 2 | Besancon G , Georges D , Benayache Z . Towards nonlinear delay-based control for convection-like distributed systems: The example of water flow control in open channel systems. Networks Heterogeneous Media, 2009, 4 (2): 211- 221 | | 3 | Cen L H , Xi Y G . Stability of boundary feedback control based on weighted Lyapunov function in networks of open channels. Acta Automatica Sinica, 2009, 35 (1): 97- 102 | | 4 | Cen L H , Xi Y G . Lyapunov-based boundary feedback control in multi-reach canals. Science in China Series F: Information Sciences, 2009, 52 (7): 1157- 1164 | | 5 | Zhao D X, Wang J M. On the stabilization of an irrigation channel with a cascade of 2 pools: A linearized case. Asian Control Conference, 2013. DOI: 10.1109/ASCC.2013.6606160 | | 6 | 李占松, 师冰雪. 一个简洁的圣维南方程组推导过程. 高教学刊, 2016, 18, 97- 98 | | 6 | Li Z , Shi B . A simple derivation of Saint Venant's equations. Journal of Higher Education, 2016, 18, 97- 98 | | 7 | Litrico X , Georges D . Robust continuous-time and discrete-time flow control of a dam-river system: (Ⅰ) Modelling. Applied Mathematical Modelling, 1999, 23 (11): 809- 827 | | 8 | Chentouf B , Smaoui N . Stability analysis and numerical simulations of a one dimensional open channel hydraulic system. Applied Mathematics and Computation, 2018, 321, 498- 511 | | 9 | Chentouf B , Smaoui N . Time-delayed feedback control of a hydraulic model governed by a diffusive wave system. Complexity, 2020, 1- 15 | | 10 | Atay F M . Balancing the inverted pendulum using position feedback. Applied Mathematics Letters, 1999, 12, 51- 56 | | 11 | Wang J M , Lv X W , Zhao D X . Exponential stability and spectral analysis of the pendulum system under position and delayed position feedbacks. International Journal of Control, 2011, 84 (5): 904- 915 | | 12 | Zhao D X , Wang J M . Exponential stability and spectral analysis of the inverted pendulum system under two delayed position feedbacks. Journal of Dynamical and Control Systems, 2012, 18 (2): 269- 295 |
|