2012
DOI: 10.1016/j.oceaneng.2012.07.022
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Indirect adaptive control of an autonomous underwater vehicle-manipulator system for underwater manipulation tasks

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Cited by 112 publications
(29 citation statements)
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“…(10) represents the force and the moment between two adjacent links including the hydrodynamic effects. 2,3 (10) where R is the rotation matrix from the subscript coordinate system to the superscript coordinate system; f i and t i represent the resultant force and moment vector at the i-th joint respectively; d is the position vector from the origin of former coordinate system to that of latter coordinate system; b, P and H denote the buoyancy, hydrodynamic forces and moments acting on the link respectively.…”
Section: Dynamics Of Underwater Manipulatormentioning
confidence: 99%
“…(10) represents the force and the moment between two adjacent links including the hydrodynamic effects. 2,3 (10) where R is the rotation matrix from the subscript coordinate system to the superscript coordinate system; f i and t i represent the resultant force and moment vector at the i-th joint respectively; d is the position vector from the origin of former coordinate system to that of latter coordinate system; b, P and H denote the buoyancy, hydrodynamic forces and moments acting on the link respectively.…”
Section: Dynamics Of Underwater Manipulatormentioning
confidence: 99%
“…그림 3의 수중 로봇 팔은 PETASUS 시스템의 링키지 형태의 5자유도 로봇 팔이 그대로 사용되었다 [4] . 다만 DSP 보드와 CAN을 통해 이루어지던 통신 및 제어는 Maxon motor 사의 EPOS 2 모델로 교체되었으며, USB를 통해 3.1 위치 인식 시스템 [5,11] 수조 …”
Section: 수중 로봇 팔 Pumunclassified
“…Different from the above nonlinear systems, underwater vehicles operate relatively slowly in the complex ocean environment, suffering from ocean current disturbance inevitably. Besides, due to the inherent nonlinearity and serious multivariate coupling, it leads to a large uncertainty in the model of underwater vehicle based on dynamic modeling theory [21][22][23][24]. Therefore, the external disturbance and modeling uncertainty result in fault tolerant control more complicated for underwater vehicles [22,23].…”
Section: Introductionmentioning
confidence: 99%
“…Besides, due to the inherent nonlinearity and serious multivariate coupling, it leads to a large uncertainty in the model of underwater vehicle based on dynamic modeling theory [21][22][23][24]. Therefore, the external disturbance and modeling uncertainty result in fault tolerant control more complicated for underwater vehicles [22,23]. And during the operation of underwater vehicle, it is difficult to estimate the upper bounds of external disturbance and modeling uncertainty in advance.…”
Section: Introductionmentioning
confidence: 99%