We propose an efficient computational solver for eikonal equations on parametric three-dimensional manifolds. Our approach is based on the fast marching method for solving the eikonal equation in O(n log n) steps on n grid points by numerically simulating wavefront propagation. The obtuse angle splitting problem is reformulated as a set of small integer linear programs, that can be solved in O(n). Numerical simulations demonstrate the accuracy of the proposed algorithm
An algorithm for the computationally optimal construction of intrinsic weighted distance functions o...
Surprisingly expensive to compute wall distances are still used in a range of key turbulence and per...
An algorithm for computing intrinsic distance functions and geodesics on sub-manifolds of Rd given b...
We propose an efficient computational solver for the eikonal equations on parametric three-dimension...
We present an efficient solution to the Eikonal equation on para-metric manifolds, based on the fast...
We present an approximation method to compute geodesic distances on triangulated domains in the thre...
We present an approximation method to compute geodesic distances on triangulated domains in the thre...
Fixed figure (3, bottom left) which was not displaying.We address the numerical computation of dista...
Abstract—Computing geodesic distances on triangle meshes is a fundamental problem in computational g...
We address the computation of paths globally minimizing an energy involving their curvature, with gi...
International audienceSeismic traveltimes and their spatial derivatives are the basis of many imagin...
International audienceA general formulation for geodesic distance propagation of surfaces is present...
First, this thesis explores the implementation of the fast marching method as part of the toolbox of...
Consider the eikonal equation, = 1. If the initial condition is u = 0 on a manifold, then the soluti...
PostprintAn algorithm for the computationally optimal construction of intrinsic weighted distance fu...
An algorithm for the computationally optimal construction of intrinsic weighted distance functions o...
Surprisingly expensive to compute wall distances are still used in a range of key turbulence and per...
An algorithm for computing intrinsic distance functions and geodesics on sub-manifolds of Rd given b...
We propose an efficient computational solver for the eikonal equations on parametric three-dimension...
We present an efficient solution to the Eikonal equation on para-metric manifolds, based on the fast...
We present an approximation method to compute geodesic distances on triangulated domains in the thre...
We present an approximation method to compute geodesic distances on triangulated domains in the thre...
Fixed figure (3, bottom left) which was not displaying.We address the numerical computation of dista...
Abstract—Computing geodesic distances on triangle meshes is a fundamental problem in computational g...
We address the computation of paths globally minimizing an energy involving their curvature, with gi...
International audienceSeismic traveltimes and their spatial derivatives are the basis of many imagin...
International audienceA general formulation for geodesic distance propagation of surfaces is present...
First, this thesis explores the implementation of the fast marching method as part of the toolbox of...
Consider the eikonal equation, = 1. If the initial condition is u = 0 on a manifold, then the soluti...
PostprintAn algorithm for the computationally optimal construction of intrinsic weighted distance fu...
An algorithm for the computationally optimal construction of intrinsic weighted distance functions o...
Surprisingly expensive to compute wall distances are still used in a range of key turbulence and per...
An algorithm for computing intrinsic distance functions and geodesics on sub-manifolds of Rd given b...