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Optimal linear and nonlinear control design for chaotic systems
(2005-12-01)
In this work, the linear and nonlinear feedback control techniques for chaotic systems were been considered. The optimal nonlinear control design problem has been resolved by using Dynamic Programming that reduced this ...
Controle robusto de um sistema quadricóptero
(Universidade Tecnológica Federal do ParanáCornelio ProcopioBrasilEngenharia de Controle e AutomaçãoUTFPR, 2016-11-18)
This work presents a method for stabilizing the attitude of a quadrotor-like Unmanned Aerial Vehicle (UAV). To do so, a model representing the dynamics of a quadrotor system is proposed. In addition, the synthesis of the ...
Critical evaluation of FBD, PQ and CP J power theories for three-wire power systems
(2009-01-01)
Considering unbalanced and non linear three-phase three-wire power systems, this paper discusses the relationship and discrepancies among three modern power theories. The considered approaches were the so called FBD Theory ...
A proposed neural control for the trajectory tracking of a nonholonomic mobile robot with disturbances
(2012-10-25)
In this paper, a trajectory tracking control problem for a nonholonomic mobile robot by the integration of a kinematic neural controller (KNC) and a torque neural controller (TNC) is proposed, where both the kinematic and ...
A proposed neural control for the trajectory tracking of a nonholonomic mobile robot with disturbances
(2012-10-25)
In this paper, a trajectory tracking control problem for a nonholonomic mobile robot by the integration of a kinematic neural controller (KNC) and a torque neural controller (TNC) is proposed, where both the kinematic and ...
Identificação e aplicação de técnicas de controle robusto em manipuladores robóticos
(Universidade Tecnológica Federal do ParanáCornelio ProcopioBrasilEngenharia de Controle e AutomaçãoUTFPR, 2016-11-16)
Controle exato para a equação de onda: o método HUM
(Universidade Estadual Paulista (Unesp), 2010-02-24)
O objetivo deste trabalho é apresentar uma ferramenta no estudo da teoria de controle das equações diferenciais parciais, o método HUM (Hilbert Uniqueness Method), introduzido por J. L. em meados dos anos 80, ver [7] e [8].
Controle exato para a equação de onda: o método HUM
(Universidade Estadual Paulista (Unesp), 2010-02-24)
O objetivo deste trabalho é apresentar uma ferramenta no estudo da teoria de controle das equações diferenciais parciais, o método HUM (Hilbert Uniqueness Method), introduzido por J. L. em meados dos anos 80, ver [7] e [8].