A Biologically Inspired Biped Locomotion Strategy for Humanoid Robots Modulation of Sinusoidal Patterns by a Coupled Oscillator Model 經由耦合振盪模型正弦模式的調變產生一個對人形機器人的生物靈感步態策略.

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A Biologically Inspired Biped Locomotion Strategy for Humanoid Robots Modulation of Sinusoidal Patterns by a Coupled Oscillator Model 經由耦合振盪模型正弦模式的調變產生一個對人形機器人的生物靈感步態策略 研 究 生:謝忠豫 指導老師:王明賢 教授 報告日期 : 2010/12/24 SOURCE FROM : IEEE TRANSACTIONS ON ROBOTICS, VOL. 24, NO. 1, FEBRUARY 2008 pp 作者 : Jun Morimoto, Gen Endo, Jun Nakanishi, and Gordon Cheng

Abstract Abstract 1. Biological systems seem to have a simpler but more robust locomotion strategy than that of the existing biped walking controllers for humanoid robots. 2. humanoid robot can step and walk using simple sinusoidal desired joint trajectories with their phase adjusted by a coupled oscillator model. 3. use the center-of-pressure location and velocity to detect the phase of the lateral robot dynamics. This phase information is used to modulate the desired joint trajectories. 4. explicitly use dynamical parameters of the humanoid robot. hypothesize that a similar mechanism may exist in biological systems. 5. applied the proposed biologically inspired control strategy to newly developed human-sized humanoid robot computational brain (CB) and a small size humanoid robot, enabling them to generate successful stepping and walking patterns.

Outline 1. INTRODUCTION 2. MODULATION OF SINUSOIDAL PATTERNS BY A COUPLED OSCILLATOR MODEL 3. SIMULATION AND EXPERIMENTAL RESULT 4. DISCUSSION

I. INTRODUCTION 1. Biological systems seem to have a simpler but a more robust locomotion strategy than that of the existing biped walking controllers for humanoid robots. 2. early study of biologically inspired approach to bipedal locomotion suggested that the synchronization property of neural system with periodic sensor inputs plays an important role for robust locomotion control. 3. After this leading study, there is growing interest in the biologically inspired locomotion control utilizing coupled neural oscillators or using a phase oscillator model with phase reset methods. 4. Many biped walking studies have emphasized that humanoid robots have inverted pendulum dynamics, with the top at the center of mass (COM) and the base at the center of pressure (COP), and proposed control strategies to stabilize the dynamics. 3. the biologically inspired locomotion control utilizing coupled neural oscillators or using a phase oscillator model with phase reset methods

COP(center of pressure ) to detect the phase of the inverted pendulum dynamics 1) simple periodic functions (sinusoids) as desired joint trajectories; 2) show that synchronization of the desired trajectories at each joint with the inverted pendulum dynamics can generate stepping and walking; 3) since nominal gait patterns are sinusoids, our approach does not need careful design of desired gait trajectories; 4) use smaller numbers of parameters than that used in the existing neural oscillator approach, and compare to the neural oscillator model, parameters used in our approach can be easily selected since the physical meanings of the parameters are quite simple.

attempt to apply an oscillator model to a human-sized humanoid robot computational brain (CB) for biped walking in a real environment. human-sized hydraulic humanoid robot CB developed by SARCOS [20] of height, 1.59 m and total weight, 95 kg.

apply method to a small humanoid robot [Fig. 1(b)] (b) Small humanoid robot used in the experiment.

apply proposed approach to the simulated robot model [ Fig. 1(c)], and also show experimental results. (c) Simple 3-D biped simulation model. The biped model has ten DOF, height, 1.59 m and total weight, 95 kg.

II. MODULATION OF SINUSOIDAL PATTERNS BY A COUPLED OSCILLATOR MODEL OSCILLATOR MODEL A. A.Coupled Oscillator Model B. Phase Detection from the Robot Dynamics C. Simplified COP Detection D. Phase Coordination E. Stepping Controller for Lateral Movement F. Biped Walking Controller with Additional Sinusoids

III. SIMULATION AND EXPERIMENTAL RESULT A. A.Stepping Movement 1) Application To the Simulated Biped Model: 2) Application to Human-Sized Humanoid Robot: 3) Application to the Small Humanoid Robot: B. Biped Walking 1) Application to Simple Biped Model: 2) Application to Human-Sized Humanoid Robot: 3) Application to the Small Humanoid Robot:

IV. DISCUSSION_1 presented a biologically inspired biped locomotion strategy. utilization of the COP position and velocity to detect the phase of the lateral robot dynamics. The detected phase of the robot dynamics was used to modulate sinusoidal joint trajectories. modulated trajectories enabled our robots to generate successful stepping and walking patterns.

IV. DISCUSSION_2 Because the angular frequency in is continuously changing during stepping and walking, not only the frequency of the controller changes toward the resonant frequency and excites the robot dynamics, but also the time course of the sinusoidal patterns are modulated. successfully applied our proposed control approach to the newly developed human- sized humanoid robot CB and a small humanoid robot. In the future, consider using optimization methods such as reinforcement learning or dynamic programming to acquire a nonlinear feedback controller in order to increase the robustness of the walking controller.

REFERENCES [1] D. A. Winter, Biomechaniics and Motor Control of Human Movement,2nd ed. Hoboken, NJ: Wiley, [2] G. Cheng, S. Hyon, J. Morimoto, A. Ude, J. G. Hale, G. Colvin,W. Scroggin, and S. C. Jacobsen, “CB: A humanoid research platform for exploring neuroscience,” Adv. Robot., vol. 21, no. 10, pp. 1097–1114,2007. [3] T. Sugihara and Y. Nakamura, “Whole-body cooperative COG control through ZMP manipulation for humanoid robots,” in IEEE Int. Conf.Robot. Autom., Washington, DC, 2002, pp. 1404–1409. [4] S. Grillner, “Neurobiological bases of rhythmicmotor acts in vertebrates,”Science, vol. 228, pp. 143–149, 1985.[5] S. Kagami, T. Kitagawa, K. Nishiwaki, T. Sugihara, M. Inaba, and H. Inoue, “A fast dynamically equilibrated walking trajectory generation method of humanoid robot,” Auton. Robots, vol. 12, no. 1, pp. 71–82,2002. [5] S. Hyon and T. Emura, “Symmetricwalking control: Invariance and global stability,” in IEEE Int. Conf. Robot. Autom., Barcelona, Spain, 2005,pp. 1456– [6] K. Tsuchiya, S. Aoi, and K. Tsujita, “Locomotion control of a biped locomotion robot using nonlinear oscillators,” in Proc. IEEE/RSJ Int. Conf. Intell. Robots Syst., Las Vegas, NV, 2003, pp. 1745– [7] Y. Fukuoka and H. Kimura, “Adaptive dynamic walking of a quadruped robot on irregular terrain based on biological concepts,” Int. J. Robot.Res., vol. 22, no. 2, pp. 187–202, [8] S. Miyakoshi, G. Taga, Y. Kuniyoshi, and A. Nagakubo, “Threedimensional bipedal stepping motion using neural oscillators—Towards humanoid motion in the real world,” in IEEE/RSJ Int. Conf. Intell. Robots Syst., Victoria, Canada, 1998, vol. 1, pp. 84–89.