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TRANSCRIPT
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SEMINOR ON
Intelligent Hybrid Control Strategy for
Trajectory Tracking
of Robot Manipulators
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INTRODUCTION
Robot control has been an active research field during the pastdecade. A main concern of the control task is to find an effectivecontroller to achieve accurate tracking of desired motions.However, robotic manipulators have to face many uncertainties intheir dynamics, such as payload parameter, friction, and
disturbance. Yet, the work using PD plus-feed forward on robustcontrol of robot shows great attraction to researches. In a PD-plus-feed forward controller is firstly proposed for robot manipulatorswhich guarantees exponential convergence. The adaptive version of this controller is addressed later considering the robustness of velocity measurement. However, the main drawback of them is that
they require high controller gains in order to overcome theuncertainty in the initial parameter errors. Combining the ideas of ,put forward a modified plan ensuring global exponentialconvergence.
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PRELIMINARIES
In this section, we firstly give some
descriptions of intelligent systems, and afterthat, present the robot manipulator model
and some dynamic properties which are
crucial to our work.
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Description of fuzzy-logic systems
The basic configuration of the fuzzy system is constructedfrom the fuzzy if-then rules using some specific inference,fuzzification, and defuzzification strategies Let x = ( x1, . . . ,
xN)T U RN and y V R be the i nput an output of the
fuzzy system. The fuzzifier maps a crisp point in U i nto a fuzzy set i n U. T he fuzzy rul e base consi st s o f a collection of fuzzy if-then rules. R( l): If x1 i s Fl1 and · · · and xN i s FlN ,then y i s Gl, i n w hich Fl i and Gl ar e fuzzy set s , a n d l = 1 , . . .
,M, w her e M d enotes the number of fuzzy if-then rules. Thefuzzy inference engine performs a mapping from fuzzy sets
in U to fuzzy set s i n V. The defuzzifier maps a fuzzy set in V to a cr i sp poi nt i n V. A more detailed description of thesesystems can be found
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Description of robot manipulator
model
The basics of robot dynamics and control aresufficiently well known by now that we will bebrief in our derivation of the controlalgorithm. Thus, given the Euler-Lagrangedynamic equations for an n-l i nk r obot .
M(q )q¨ + Nq , q = ,Nq , q = C q , qq + G(q ) + Fd q + Fsq ) + d t , q , q
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High-performance robot used as testbed.
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EXPERIMENTS
In this section, the experimental setup and
system realization are described. Then
experimental data is discussed and analyzed.
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1.H ardware
A 2-DOF direct-drive ShinMaywa R3C r obot arm i sused as testbed, see Figure 6. It is a rigid-link,low-friction, planar robot with two joints. The
dimensions of the robot are given, wheresubindexes 1 and 2 stand for the first and secondlinks,
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2.F irmware
bit expansion bus slot of a DX486 personal computer.
TMS320 fl oati ng poi nt DSP C v.1.0.1 compi l er pr ov i d ed the
programming environment. The control input is transmitted
to the servomotors through the Shinmaywa servosystem,
which powers the pulse-wide modulators motor drives at
each joint. The performance of the proposed controller is shown incomparison with the neurofuzzy adaptive controller and fuzzysupervisory sliding-mode controller.Experiments are carried out at
high velocities in order to show the performance of the system atinertial dominated dynamics
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CONCLUSION
A new adaptive intelligent hybrid robust controller based
on sliding mode is proposed in this paper for the trajectory
tracking of robot manipulators with unknown nonlinear
dynamics. We use intelligent systems to approximate the
upper bound on the parametric uncertainty, and propose
the idea of fuzzy bound later used to weaken the chattering
effect. The system global stability and the tracking error
convergence are proved by Lyapunov techniques. Simulation
results and experimental data show that the intelligent hybridcontroller make a significant improvement in the tracking
performance.
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THANK YOU