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Peter H. Meckl

Researcher at Purdue University

Publications -  59
Citations -  1409

Peter H. Meckl is an academic researcher from Purdue University. The author has contributed to research in topics: Vibration & Feed forward. The author has an hindex of 21, co-authored 54 publications receiving 1329 citations. Previous affiliations of Peter H. Meckl include Massachusetts Institute of Technology.

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Proceedings ArticleDOI

Optimized s-curve motion profiles for minimum residual vibration

TL;DR: In this article, a method for developing optimized point-to-point motion profiles to achieve fast motions with minimum vibration is presented, which uses the well-known s-curve motion profiles, but optimizes the selection of the ramp-up and ramp-down time.
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Lessons Learned: Implementing the Case Teaching Method in a Mechanical Engineering Course

TL;DR: In this article, the authors investigated the impact of case-based instruction on undergraduate mechanical engineering students' conceptual understanding and their attitudes towards the use of case studies, and found that case studies have been found to increase critical thinking and problem-solving skills, higher-order thinking skills, conceptual change, and their motivation to learn.
Journal ArticleDOI

Minimizing Residual Vibration for Point-to-Point Motion

TL;DR: In this article, an appropriately shaped forcing function for moving a dynamic system over an incremental distance with minimum residual vibration is described, which is constructed by combining harmonics of a ramped sinusoid function so that minimum energy is introduced to the system at its resonant frequencies.
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Robust motion control of flexible systems using feedforward forcing functions

TL;DR: Simulation results indicate superior vibration attenuation compared to the minimum-energy forcing function, especially when some error in natural frequency exists.
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Experimental Evaluation of Shaped Inputs to Reduce Vibration for a Cartesian Robot

TL;DR: In this article, shape inputs are constructed from a versine series, with coefficients of the harmonic terms chosen to maximize kinetic energy and minimize excitation energy at the system natural frequencies.