2015
DOI: 10.15625/1813-9663/31/1/5088
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A comparison study of some control methods for delta spatial parallel robot

Abstract: A comparison between three methods applied to parallel robot control namely: computed torque controller, sliding mode control and sliding mode control using neural networks is presented in this paper. The simulation results show that PD control method is only accurate when model parameters are precisely identified. In case of uncertain parameters, sliding mode and neural network sliding mode control methods are applied instead. Three controllers are implemented in Matlab for simulation. The results show that t… Show more

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Cited by 6 publications
(5 citation statements)
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“…x -coordinates of moving platform and -auxiliary joint variables. The establishment of equations of motion for this system has been presented in numerous references [1,6,14,19,20]. With Lagrangian multipliers the differential equations of motion for the system are written in the following form:…”
Section: Dynamic Model Of Parallel Robot Driven By Electric Motorsmentioning
confidence: 99%
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“…x -coordinates of moving platform and -auxiliary joint variables. The establishment of equations of motion for this system has been presented in numerous references [1,6,14,19,20]. With Lagrangian multipliers the differential equations of motion for the system are written in the following form:…”
Section: Dynamic Model Of Parallel Robot Driven By Electric Motorsmentioning
confidence: 99%
“…K K K are selected as the diagonal one, from (14) we obtain the third order linear differential equations as follows…”
Section: P Imentioning
confidence: 99%
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“…In most applications, the robot must move rapidly from one position to another position or follow a desired trajectory in three dimensional spaces with high precision. In order to perform this task, recently, several control methods have been investigated such as computed torque with PD, PID controller [3][4][5][6][7][8][9]. The computed torque…”
Section: Introductionmentioning
confidence: 99%
“…Based on the Euler-Lagrange equations, many approaches for deriving the dynamic model of robot manipulators are published [1,6,16,19,20,21]. The important property of dynamic equations, which is often exploited for developing control algorithms (e.g., sliding mode control [8,13], sliding mode control using neural networks [7,13], neural-networkbased control [5,14]), is the skew symmetry that depends on the Coriolis/centrifugal matrix formulation. For satisfying the skew symmetry property, the popular method is to take advantages of Christoffel symbols of the first kind for constructing the Coriolis/centrifugal matrix; but this matrix has to be set up by combining all its elements after calculating every one of them [6,16,19,20,21].…”
Section: Introductionmentioning
confidence: 99%