Computational Geometry: Algorithms and Applications, Second Edition
By Mark H. Overmars, M. D. Berg, Marc van Kreveld. 2000
726 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/a00114716ba9e54b86f958999fc94b0db774be1a
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Citations in the corpus
- The spatial skyline queries (2006, methodology): “We also used the Graham Scan algorithm [3] for convex hull computation in both VS and VCS.”
- Kinodynamic RRT*: Asymptotically optimal motion planning for robots with linear dynamics (2013, methodology): “This is because the benefit of using a k-d tree diminishes with increasing dimension of the space [3], and because of the overhead of computing the bounding box of the reachable sets (see Section V-C).”
- Differentiable Convex Optimization Layers (2019, background): “We focus on convex optimization because it is a powerful modeling tool, with applications in control [20, 16, 71], finance [57, 19], energy management [63], supply chain [17, 15], physics [51, 8], computational geometry [73], aeronautics [48], and circuit design [47, 21], among other fields.”
- Distributed Control of Robotic Networks (2009, background): “The inclusions in fact (i) are taken from Jaromczyk and Toussaint [1992], de Berg et al. [2000]. The proof of the first inclusion in fact (ii) is as follows.”
- Context preserving dynamic word cloud visualization (2010, unknown): “We perform Delaunay Triangulation [7] on the word positions to obtain the mesh which can be denoted as an initial graph G= (V,E).”