We present an approximation method to compute geodesic distances on triangulated domains in the three dimensional space. Our particular approach is based on the Fast Marching Method for solving the Eikonal equation on triangular meshes. As such, the algorithm is a wavefront propagation method, a reminiscent of the Dijkstra algorithm which runs in O(n log n) steps
We present a heuristic algorithm to compute approximate geodesic distances on triangular manifold S ...
This paper presents a new method to quickly extract geodesic paths on images and 3D meshes. We use a...
Computing discrete geodesic distance over triangle meshes is one of the fundamental problems in comp...
We present an approximation method to compute geodesic distances on triangulated domains in the thre...
Abstract—Computing geodesic distances on triangle meshes is a fundamental problem in computational g...
We propose an efficient computational solver for the eikonal equations on parametric three-dimension...
We propose an efficient computational solver for eikonal equations on parametric three-dimensional m...
The computation of geodesic distances is an important research topic in Geometry Processing and 3D S...
In this paper, we will describe an algorithm for geodesic distance calculation that applied at the s...
In this paper, we present a method for remeshing triangulated manifolds by using geodesic path calcu...
We present a heuristic algorithm to compute approximate geodesic distances on a triangular manifold ...
We present a highly practical, efficient, and versatile approach for computing approximate geodesic ...
This paper presents a new method to quickly extract geodesic paths on images and 3D meshes. We use a...
This paper presents a new method for computing approximate geodesic distances and paths on triangle ...
In this paper we present an algorithm to compute approximate geodesic distances on a triangular mani...
We present a heuristic algorithm to compute approximate geodesic distances on triangular manifold S ...
This paper presents a new method to quickly extract geodesic paths on images and 3D meshes. We use a...
Computing discrete geodesic distance over triangle meshes is one of the fundamental problems in comp...
We present an approximation method to compute geodesic distances on triangulated domains in the thre...
Abstract—Computing geodesic distances on triangle meshes is a fundamental problem in computational g...
We propose an efficient computational solver for the eikonal equations on parametric three-dimension...
We propose an efficient computational solver for eikonal equations on parametric three-dimensional m...
The computation of geodesic distances is an important research topic in Geometry Processing and 3D S...
In this paper, we will describe an algorithm for geodesic distance calculation that applied at the s...
In this paper, we present a method for remeshing triangulated manifolds by using geodesic path calcu...
We present a heuristic algorithm to compute approximate geodesic distances on a triangular manifold ...
We present a highly practical, efficient, and versatile approach for computing approximate geodesic ...
This paper presents a new method to quickly extract geodesic paths on images and 3D meshes. We use a...
This paper presents a new method for computing approximate geodesic distances and paths on triangle ...
In this paper we present an algorithm to compute approximate geodesic distances on a triangular mani...
We present a heuristic algorithm to compute approximate geodesic distances on triangular manifold S ...
This paper presents a new method to quickly extract geodesic paths on images and 3D meshes. We use a...
Computing discrete geodesic distance over triangle meshes is one of the fundamental problems in comp...