logging in or signing up Schwab Nottingham Shariyar Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINTLite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 185 Category: Education License: All Rights Reserved Like it (0) Dislike it (0) Added: January 07, 2008 This Presentation is Public Favorites: 0 Presentation Description No description available. Comments Posting comment... Premium member Presentation Transcript Recent Developments in Passive Dynamic Walking Robots: Recent Developments in Passive Dynamic Walking Robots Seminar May 13, 2005 University of Nottingham, UK Laboratory for Engineering Mechanics Faculty of Mechanical Engineering Arend L. Schwab Google: Arend Schwab [I’m Feeling Lucky] Acknowledgement: Acknowledgement TUdelft: Martijn Wisse Jan van Frankenhuyzen Richard van der Linde Frans van der Helm Jaap Meijaard … MSc students Cornell University: Andy Ruina Mariano Garcia Mike Coleman Insitu Group: Tad Mc Geer Collins, S., Ruina, A., Tedrake, R. and Wisse, M., 2005. ``Efficient Bipeal Robots Based on Passive-Dynamic Walkers’’, Science 307: 1082-1085Contents: Contents Passive Dynamic Walkers Passive Dynamic Robots The Simplest Walker Cyclic Motion; Stability & Basin of Attraction Stability: Fore-Aft and Sideways ConclusionsWalking Robots: Walking Robots -Anthropomorphic Design -Energy Efficient Ct=(energy used)/(weight*distance)=0.2 Museon 2001 Mike 2002 Max 2003 Denise 2004 Stappo 1995 Bob 2000 Baps 2001Passive Dynamic Walking: Passive Dynamic Walking Wire Walker by G. T. Fallis Patented in 1888. Wire Walker, Model 2002 Simplest Walking Model: Simplest Walking Model Scaling with: M, l and g and limit case: m/M -> 0 Leaves one free parameter: g Walking Motion: Walking Motion Walking Motion in Phase Plane Cyclic Motion ifFamily of Stable Cyclic Solutions: Family of Stable Cyclic Solutions Stability of Cyclic Motion Determined by Characteristic Multipliers |l|<1 But How Stable?Basin of Attraction of Cyclic Motion: Basin of Attraction of Cyclic Motion Cyclic Motion (Fixed Point) : Poincare Section with basin of Attraction and failure modes: -falling Forward -falling Backward -Running Basin of Attraction (Cont’d): Basin of Attraction (Cont’d) Basin of Attraction: askew & enlargedA few steps into the Basin of Attraction: A few steps into the Basin of Attraction x = Cyclic Motion 1 = StartEffect of the Slope on the BOA: Effect of the Slope on the BOA Simplest Walking Robot: Simplest Walking Robot Simplest Walker (1999): 2D, straight legs and point feet walking down a shallow slope. (copy of the 1988 Tad McGeer walker)Bob: a Bipedal Robot based on Simulations: Bob: a Bipedal Robot based on Simulations Bob (2000): 3D, Flat Feet, Knees and Ankle ActuationRobot with Knees, Round Feet, and Actuation: Robot with Knees, Round Feet, and Actuation Mike (2002)For-Aft Stability or How to Keep from Falling Forward: For-Aft Stability or How to Keep from Falling Forward Swing Leg Control: ’’You will never fall forward if you put your swing leg fast enough in front of your stance leg’’ Uncontrolled Swing Leg ControlAdding an Upper Body: Adding an Upper Body Max (2003) Bisecting Hip MechanismAdding an Upper Body: Adding an Upper Body Max 2003 On Level Ground Self-StartingGoing into 3D: Going into 3D Sideway Stability by means of Lean-to-yaw Coupling As in a Skateboard: Velocity dependent StabilityGoing into 3D: Going into 3D Sideway Stability by means of Lean-to-yaw Coupling Or as in a Bicycle: Velocity dependent Stability Going into 3D: Denise: Going into 3D: Denise Bisecting Hip Mechanism Tilted Ankle Joint Lean-to-yaw Coupling Upper BodyGoing into 3D: Denise: Going into 3D: DeniseConclusions: Conclusions Passive Dynamic Robots: use less control and less energy walk more naturally. help understand human walking. You do not have the permission to view this presentation. In order to view it, please contact the author of the presentation.
Schwab Nottingham Shariyar Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINTLite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 185 Category: Education License: All Rights Reserved Like it (0) Dislike it (0) Added: January 07, 2008 This Presentation is Public Favorites: 0 Presentation Description No description available. Comments Posting comment... Premium member Presentation Transcript Recent Developments in Passive Dynamic Walking Robots: Recent Developments in Passive Dynamic Walking Robots Seminar May 13, 2005 University of Nottingham, UK Laboratory for Engineering Mechanics Faculty of Mechanical Engineering Arend L. Schwab Google: Arend Schwab [I’m Feeling Lucky] Acknowledgement: Acknowledgement TUdelft: Martijn Wisse Jan van Frankenhuyzen Richard van der Linde Frans van der Helm Jaap Meijaard … MSc students Cornell University: Andy Ruina Mariano Garcia Mike Coleman Insitu Group: Tad Mc Geer Collins, S., Ruina, A., Tedrake, R. and Wisse, M., 2005. ``Efficient Bipeal Robots Based on Passive-Dynamic Walkers’’, Science 307: 1082-1085Contents: Contents Passive Dynamic Walkers Passive Dynamic Robots The Simplest Walker Cyclic Motion; Stability & Basin of Attraction Stability: Fore-Aft and Sideways ConclusionsWalking Robots: Walking Robots -Anthropomorphic Design -Energy Efficient Ct=(energy used)/(weight*distance)=0.2 Museon 2001 Mike 2002 Max 2003 Denise 2004 Stappo 1995 Bob 2000 Baps 2001Passive Dynamic Walking: Passive Dynamic Walking Wire Walker by G. T. Fallis Patented in 1888. Wire Walker, Model 2002 Simplest Walking Model: Simplest Walking Model Scaling with: M, l and g and limit case: m/M -> 0 Leaves one free parameter: g Walking Motion: Walking Motion Walking Motion in Phase Plane Cyclic Motion ifFamily of Stable Cyclic Solutions: Family of Stable Cyclic Solutions Stability of Cyclic Motion Determined by Characteristic Multipliers |l|<1 But How Stable?Basin of Attraction of Cyclic Motion: Basin of Attraction of Cyclic Motion Cyclic Motion (Fixed Point) : Poincare Section with basin of Attraction and failure modes: -falling Forward -falling Backward -Running Basin of Attraction (Cont’d): Basin of Attraction (Cont’d) Basin of Attraction: askew & enlargedA few steps into the Basin of Attraction: A few steps into the Basin of Attraction x = Cyclic Motion 1 = StartEffect of the Slope on the BOA: Effect of the Slope on the BOA Simplest Walking Robot: Simplest Walking Robot Simplest Walker (1999): 2D, straight legs and point feet walking down a shallow slope. (copy of the 1988 Tad McGeer walker)Bob: a Bipedal Robot based on Simulations: Bob: a Bipedal Robot based on Simulations Bob (2000): 3D, Flat Feet, Knees and Ankle ActuationRobot with Knees, Round Feet, and Actuation: Robot with Knees, Round Feet, and Actuation Mike (2002)For-Aft Stability or How to Keep from Falling Forward: For-Aft Stability or How to Keep from Falling Forward Swing Leg Control: ’’You will never fall forward if you put your swing leg fast enough in front of your stance leg’’ Uncontrolled Swing Leg ControlAdding an Upper Body: Adding an Upper Body Max (2003) Bisecting Hip MechanismAdding an Upper Body: Adding an Upper Body Max 2003 On Level Ground Self-StartingGoing into 3D: Going into 3D Sideway Stability by means of Lean-to-yaw Coupling As in a Skateboard: Velocity dependent StabilityGoing into 3D: Going into 3D Sideway Stability by means of Lean-to-yaw Coupling Or as in a Bicycle: Velocity dependent Stability Going into 3D: Denise: Going into 3D: Denise Bisecting Hip Mechanism Tilted Ankle Joint Lean-to-yaw Coupling Upper BodyGoing into 3D: Denise: Going into 3D: DeniseConclusions: Conclusions Passive Dynamic Robots: use less control and less energy walk more naturally. help understand human walking.