SYNCHRONIZATION OF BILATERAL TELEOPERATION SYSTEMS WITH INPUT SATURATION Department of Mechatronics in GIST Seung-Ju Lee Advisor: pf. Hyo-Sung Ahn.

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Presentation transcript:

SYNCHRONIZATION OF BILATERAL TELEOPERATION SYSTEMS WITH INPUT SATURATION Department of Mechatronics in GIST Seung-Ju Lee Advisor: pf. Hyo-Sung Ahn

Contents  Introduction  Preliminary  Main Result  Simulation  Conclusion

Introduction  Applications of Bilateral Teleoperation

Introduction  Stability Issue  Synchronization Issue  Input Saturation

Preliminary  Modeling of Bilateral Teleoperation Property 1: The inertia matrix is symmetric positive definite and there exist some positive constants such that Property 2: is skew symmetric.

Preliminary  Sector Bounded Function u σ (u)

Main Result  The Control Architecture  New Output

Main Result  Primary Control Law  Rewritten Equations of Robot Dynamics ① ②

Main Result  Errors  Synchronization as  Key control Law (with Saturation) ④ ③

Main Result  Assumption 1 The human operator and the environment are passive with and as inputs respectively.  Assumption 2 The operator and the environmental force are bounded.  Assumption 3 All signals belongs to, the extended space.

Main Result  Theorem Given nonlinear bilateral teleoperation system described by ① and ②, the control ④ makes the system synchronize, that is, ③ converges to origin. Poof: Given Lyapunov function

Main Result Using Barbalat’s lemma converges to 0

Main Result Using Barbalat’s lemma converges to 0

Simulation  Initial setting of master and slave robots

Simulation  One degree of freedom of master and slave robots  A human operator and an environment  Parameters

Simulation  Without Saturation

Simulation  With Saturation Magnitude of 0.3

Simulation  With Saturation Magnitude of 0.05

Conclusion  Saturation problem is studied in bilateral teleoperation system.  We can guarantee synchronization between master and slave robots within the input constraint.  This demonstration is proved by sector bounded function analysis.

Q & A Thank You !