An Alternative Form of Euler’s Equation for the Rotational Dynamics of a Rigid Body Confined to Planar (2-D) Motion
Author(s) -
Jeffrey C. Hayen
Publication year - 2020
Publication title -
2019 asee annual conference and exposition proceedings
Language(s) - English
Resource type - Conference proceedings
DOI - 10.18260/1-2--32054
Subject(s) - rigid body , statics , rigid body dynamics , rotation around a fixed axis , planar , kinematics , context (archaeology) , dynamics (music) , motion (physics) , euler's formula , point (geometry) , classical mechanics , equations of motion , rotation (mathematics) , euler angles , physics , mathematics , mathematical analysis , geometry , computer science , paleontology , computer graphics (images) , acoustics , biology
Jeffrey Hayen joined the faculty in the MMET Department at the Oregon Institute of Technology (OIT) in 2011. Before arriving at OIT, Jeffrey served as a Professor of Engineering, Mathematics, and Physics at Southwestern Oregon Community College for 16 years. Prior to that experience, he worked in the aerospace industry as a thermodynamicist and propellant analyst for high-performance upper-stage rockets at the Space Systems Division of the General Dynamics Corporation. He also has conducted research concerning structural dynamics and control for the Kajima Corporation of Japan, and he currently provides technical analyses and performs computational simulations for the United Launch Alliance in Denver. Jeffrey earned his B.S. and M.S. degrees in Mechanical Engineering from San Diego State University, and his Ph.D. degree in Applied Mechanics and Physics from the California Institute of Technology.
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