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Differential Equations
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Yumagulov, M. G., Ibragimova, L. S.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yumagulov, M. G., Ibragimova, L. S.
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European Transactions on Electrical Power, 2007
AbstractIn this paper we propose a novel Hamiltonian theory based controller design methodology for unified power flow controller (UPFC) control to improve the dynamic performance of power systems. The Hamiltonian theory of the differential‐algebraic (DA) system is described and a simple control strategy is deduced to stabilize the system. Furthermore,
J. Hao +3 more
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AbstractIn this paper we propose a novel Hamiltonian theory based controller design methodology for unified power flow controller (UPFC) control to improve the dynamic performance of power systems. The Hamiltonian theory of the differential‐algebraic (DA) system is described and a simple control strategy is deduced to stabilize the system. Furthermore,
J. Hao +3 more
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The Group-Theoretical Analysis of Nonlinear Optimal Control Problems with Hamiltonian Formalism
Journal of Nonlinear Mathematical Physics, 2019In this study, we pay attention to novel explicit closed-form solutions of optimal control problems in economic growth models described by Hamiltonian formalism by utilizing mathematical approaches based on the theory of Lie groups.
G. Polat, Teoman Özer
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IEEE Conference on Decision and Control, 2019
In this paper, we propose a decentralized scalable, plug-and-play control of voltage-source inverters (VSIs) in islanded, inverter-based AC micro-grids at primary level.
Felix Strehle +3 more
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In this paper, we propose a decentralized scalable, plug-and-play control of voltage-source inverters (VSIs) in islanded, inverter-based AC micro-grids at primary level.
Felix Strehle +3 more
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, 2014 2012 IEEE Power and Energy Society General Meeting, 2012
Coordination control has a substantial potential to enhance the power system stability and has drawn considerable attention for years in the literature. In this paper, the coordination of the excitation and SVCs is studied. The pseudo-generalized Hamiltonian system is introduced, which has a more general form and a wider range of application.
null Fang Shi, null Jie Wang
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Coordination control has a substantial potential to enhance the power system stability and has drawn considerable attention for years in the literature. In this paper, the coordination of the excitation and SVCs is studied. The pseudo-generalized Hamiltonian system is introduced, which has a more general form and a wider range of application.
null Fang Shi, null Jie Wang
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Aerospace Science and Technology, 2019
Abstract In this study, an improved Hamiltonian structure-preserving controller is applied for formation flying in elliptic orbits. The Lyapunov-Floquet theory is applied to the Tschauner-Hempel (TH) equation in order to generate its transformed form with two zero eigenvalues and two pairs of imaginary eigenvalues.
Yaru Zheng, Ming Xu, Tong Luo, Qiang Luo
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Abstract In this study, an improved Hamiltonian structure-preserving controller is applied for formation flying in elliptic orbits. The Lyapunov-Floquet theory is applied to the Tschauner-Hempel (TH) equation in order to generate its transformed form with two zero eigenvalues and two pairs of imaginary eigenvalues.
Yaru Zheng, Ming Xu, Tong Luo, Qiang Luo
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2009 International Conference on Sustainable Power Generation and Supply, 2009
Based on Hamiltonian energy theory, this paper proposes a pitch angle and excitation torque controller for the wind energy conversion systems (WECS), such that the closed-loop system can achieve its stability. Furthermore, in the presence of disturbances, the closed-loop system is finite-gain L2 stable by the Hamiltonian controller.
B. Wang +3 more
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Based on Hamiltonian energy theory, this paper proposes a pitch angle and excitation torque controller for the wind energy conversion systems (WECS), such that the closed-loop system can achieve its stability. Furthermore, in the presence of disturbances, the closed-loop system is finite-gain L2 stable by the Hamiltonian controller.
B. Wang +3 more
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A control Hamiltonian-preserving discretisation for optimal control
Multibody system dynamics, 2023Ashutosh Bijalwan, J. Muñoz
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