Papers
5
Total Citations
140
H-Index
5
About
Avraham Cohen is a pioneering researcher in the field of multibody kinematics and dynamics, with a particular focus on the innovative application of hyper-dual numbers and dual quaternions to rigid body motion. His work has fundamentally advanced the mathematical modeling of complex mechanical systems, introducing hyper-dual angles and transformation matrices that enable automatic differentiation for simultaneous computation of position, orientation, and velocity. Cohen’s most cited paper, “Application of Hyper-Dual Numbers to Multibody Kinematics” (2015, 55 citations), established a new framework for kinematic analysis, while his subsequent studies on hyper-dual numbers for equations of motion (2017, 44 citations) and hyper-dual quaternions (2020, 30 citations) have further solidified his impact. Beyond theoretical contributions, Cohen has applied his expertise to practical challenges, including the exploration of mine tunnels using multiple quadrupedal robots (2020, 6 citations), demonstrating the real-world utility of his kinematic models. His recent work on dual quaternion representations of Lagrange’s dynamic equations (2023) continues to push boundaries, offering new tools for accounting for dissipative forces. With a growing citation record and a clear trajectory of innovation, Cohen is shaping the future of robotic and mechanical system analysis.
Research Focus
Key Achievements
Top Papers
- 1Application of Hyper-Dual Numbers to Multibody Kinematics55 citations · 2015
- 2Application of hyper-dual numbers to rigid bodies equations of motion44 citations · 2017
- 3Hyper Dual Quaternions representation of rigid bodies kinematics30 citations · 2020
- 4Mine Tunnel Exploration Using Multiple Quadrupedal Robots6 citations · 2020
- 5Dual Quaternions Representation of Lagrange's Dynamic Equations5 citations · 2023