Charles W. Wampler
General Motors (United States), Stanford University, General Motors (Poland), University of Notre Dame
Papers
24
Total Citations
1,326
H-Index
13
About
Charles W. Wampler is a pioneering figure in robotics and kinematics, whose work bridges the gap between abstract mathematics and practical mechanical design. His primary research areas include numerical algebraic geometry, robot kinematic calibration, and human-safe robotics. Wampler’s most transformative contribution is his co-authorship of *Numerically Solving Polynomial Systems with Bertini* (356 citations), a seminal book that established the open-source Bertini software as the gold standard for solving polynomial equations in kinematics and beyond. He also developed the Calibration Index and Taxonomy for robot kinematic calibration (280 citations), unifying diverse calibration methods under a single theoretical framework, and introduced an implicit loop method that enabled calibration of both serial and closed-chain mechanisms (171 citations). His work on the Head Injury Criterion (73 citations) has been instrumental in designing robots that safely interact with humans. With over 1,100 total citations, Wampler’s research has profoundly influenced how engineers analyze mechanisms, design safer robots, and solve complex polynomial systems, making him a foundational thinker in modern robotics.
Research Focus
Key Achievements
Top Papers
- 1Numerically Solving Polynomial Systems with Bertini356 citations · 2013
- 2The Calibration Index and Taxonomy for Robot Kinematic Calibration Methods280 citations · 1996
- 3
- 4Head injury criterion73 citations · 2009
- 5Formulation of Equations of Motion for Systems Subject to Constraints71 citations · 1985
- 6Advances in Polynomial Continuation for Solving Problems in Kinematics69 citations · 2004
- 7Finding all real points of a complex curve47 citations · 2007
- 8Displacement Analysis of Spherical Mechanisms Having Three or Fewer Loops43 citations · 2002
- 9Multiple-priority impedance control40 citations · 2011
- 10Displacement Analysis of Spherical Mechanisms Having Three or Fewer Loops31 citations · 2004