Papers
2
Total Citations
51
H-Index
2
About
Florent Dupont is a leading researcher in computational geometry, with a primary focus on the exact computation of Minkowski sums—a fundamental operation with critical applications in image analysis, computer-aided design, and robotics. His major contributions lie in developing robust algorithms for this complex geometric problem, particularly for nonconvex polyhedra, which are notoriously difficult to handle. His most cited work, "Contributing vertices-based Minkowski sum computation of convex polyhedra" (2009, 39 citations), established a foundational method for convex shapes. He then advanced the field significantly with his 2011 paper on the "Contributing vertices-based Minkowski sum of a nonconvex–convex pair of polyhedra" (12 citations), which tackled the challenging task of computing exact sums involving nonconvex geometries. This work is highly regarded for its practical impact, enabling more accurate and efficient solutions in spatial reasoning and collision detection. Dupont’s research continues to influence both theoretical computer science and applied engineering, making him a key figure in geometric computing.
Research Focus
Key Achievements
Top Papers
- 1Contributing vertices-based Minkowski sum computation of convex polyhedra39 citations · 2009
- 2