Massively parallel computation of globally optimal shortest paths with curvature penalization

Author:

Mirebeau Jean‐Marie1ORCID,Gayraud Lionel2,Barrère Remi2,Chen Da3,Desquilbet François4

Affiliation:

1. Centre Borelli, ENS Paris‐Saclay CNRS University Paris‐Saclay Gif‐sur‐Yvette France

2. Thales Research & Technology, Campus Polytechnique Palaiseau France

3. Shandong Acad. of Sciences, Shandong Artificial Intelligence Institute Qilu University of Technology Jinan China

4. LJK University of Grenoble‐Alpes Grenoble France

Publisher

Wiley

Subject

Computational Theory and Mathematics,Computer Networks and Communications,Computer Science Applications,Theoretical Computer Science,Software

Reference30 articles.

1. Fast-Marching Methods for Curvature Penalized Shortest Paths

2. Hamiltonian Fast Marching: A Numerical Solver for Anisotropic and Non-Holonomic Eikonal PDEs

3. A new finsler minimal path model with curvature penalization for image segmentation and closed contour detection;Chen D;Comput Vis Pattern Recogn (CVPR),2016

4. Global Minimum for a Finsler Elastica Minimal Path Approach

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2. Computing geodesic paths encoding a curvature prior for curvilinear structure tracking;Proceedings of the National Academy of Sciences;2023-08-07

3. Geodesic Models with Convexity Shape Prior;IEEE Transactions on Pattern Analysis and Machine Intelligence;2022

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