Raymond Holsapple

Texas Tech University

Papers

1

Total Citations

9

H-Index

1

About

Raymond Holsapple is a researcher whose work bridges the frontiers of geometric control theory and practical aerospace engineering. His primary research areas lie in optimal control on Riemannian manifolds, particularly those that are parallelizable, with a strong focus on real-time trajectory planning for robotic and aerospace systems. His most notable contribution, the 2005 paper "Optimal control problems on parallelizable Riemannian manifolds: theory and applications," has garnered 9 citations and provides a rigorous mathematical framework for solving complex control problems. A key achievement of this work is its application to air vehicle trajectory planning, which is naturally formulated as an optimal control problem on the tangent bundle of the Lie Group SE(3). By developing theory that exploits the geometric structure of these manifolds, Holsapple has enabled more efficient and elegant solutions to problems that are critical for autonomous navigation and aerospace guidance. His work stands as a valuable resource for students and researchers seeking to understand how differential geometry can be applied to real-world control challenges.

Research Focus

Key Achievements

1
H-Index
1
Papers
9
Total Citations
9
Avg Citations/Paper
🏆 Most Cited Paper
Optimal control problems on parallelizable Riemannian manifolds: theory and applications
9 citations · 2005
📈 Most Prolific Year: 2005 (1 Papers)
🤝 Key Collaborators: 2
🏛 Institutions: Texas Tech University

Top Papers

  1. 1

Key Collaborators

Contact & Links

Available for collaboration
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