Undergraduate Research & Scholarships

Pranit Mohnot Rose Hills

Impact Uncertainty Robust Hybrid DDP for Legged Robots

Hybrid Differential Dynamic Programming (DDP) is a control method for legged robots that is optimized for efficient motion. However, it is sensitive to modeling errors (the difference between how we expect the robot to behave and how it actually behaves) and unexpected disturbances (such as a sudden wind gust or a slippery floor). There exist DDP algorithms that are robust to some disturbances, but not those that occur when the robot’s foot makes contact with the ground (known as impact). Uncertain impact dynamics are currently a major source of disturbances in legged robot trajectory, which can lead to instability and falls. Many current solutions rely on machine learning to fine-tune controls, but machine learning does not provide the same performance guarantees as a more formal mathematical method.

To address these issues, I will derive equations (and approximations, for computational efficiency) that take into account possible disturbances. By finding the worst-case scenario at each impact, we can incorporate this information into the DDP framework and optimize the controller under the assumption that the worst-case happens. This will lead to a DDP controller that is robust to impact uncertainty and can maintain stability and prevent falls even in uncertain environments.


Message To Sponsor

Thank you so much for your generous support! I've recently found a passion for robotics and controls and want to eventually go to grad school. Your donation has made it possible for me to pursue this research project over the summer, which is crucial for me to gain the necessary experience and knowledge to reach my academic and career goals. I am incredibly grateful for your support, and it means a lot to me that you would financially enable it. Thank you again for making this opportunity possible!
Major: Major: Mechanical Engineering, Minor: Computer Science
Mentor: Koushil Sreenath
Sponsor: SURF Rose Hills
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