R.I.P.
👻
Ghosted
The limit shape of convex hull peeling
May 21, 2018 · Declared Dead · 🏛 Duke mathematical journal
"No code URL or promise found in abstract"
Evidence collected by the PWNC Scanner
Authors
Jeff Calder, Charles K Smart
arXiv ID
1805.08278
Category
math.AP
Cross-listed
cs.DS,
math.NA,
math.PR
Citations
28
Venue
Duke mathematical journal
Last Checked
1 month ago
Abstract
We prove that the convex peeling of a random point set in dimension d approximates motion by the 1/(d + 1) power of Gaussian curvature. We use viscosity solution theory to interpret the limiting partial differential equation. We use the Martingale method to solve the cell problem associated to convex peeling. Our proof follows the program of Armstrong-Cardaliaguet for homogenization of geometric motions, but with completely different ingredients.
Community Contributions
Found the code? Know the venue? Think something is wrong? Let us know!
📜 Similar Papers
In the same crypt — math.AP
R.I.P.
👻
Ghosted
Consistency of Lipschitz learning with infinite unlabeled data and finite labeled data
R.I.P.
👻
Ghosted
Properly-weighted graph Laplacian for semi-supervised learning
R.I.P.
👻
Ghosted
Quantum optimal transport is cheaper
R.I.P.
👻
Ghosted
Graph clustering, variational image segmentation methods and Hough transform scale detection for object measurement in images
R.I.P.
👻
Ghosted
Some observations on high-dimensional partial differential equations with Barron data
Died the same way — 👻 Ghosted
R.I.P.
👻
Ghosted
Language Models are Few-Shot Learners
R.I.P.
👻
Ghosted
PyTorch: An Imperative Style, High-Performance Deep Learning Library
R.I.P.
👻
Ghosted
XGBoost: A Scalable Tree Boosting System
R.I.P.
👻
Ghosted