International audienceIn this paper, we propose an adaptation and a transcription of the mean curvature level set equation on the general discrete domain, a weighted graph. For this, we introduce perimeters on graphs using difference operators and define the curvature as the first variation of these perimeters. Then we propose a morphological scheme that unifies both local and nonlocal notions of mean curvature on Euclidean domains. Furthermore, this scheme allows to extend the mean curvature applications to process images, manifolds and data which can be represented by graphs
. This paper introduces a discrete scheme for mean curvature motion using a morphological image proc...
International audienceWe consider a framework for nonlinear operators on functions evaluated on grap...
In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC) partial d...
International audienceIn this paper, we propose an adaptation and a transcription of the mean curvat...
In this paper, we propose an adaptation and transcrip-tion of the mean curvature level set equation ...
International audienceIn this paper, we revisit the notion of perimeter on graphs, introduced in [19...
International audienceIn this paper, we revisit the notion of perimeter on graphs, introduced in [19...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
We study graphical mean curvature flow of complete solutions defined on subsets of Euclidean space. ...
We study the mean curvature ow of graphs both with Neumann boundary conditions and transport terms....
Abstract. In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC)...
The mean curvature flow arises material science and condensed matter physics and has been recently s...
In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC) partial d...
In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC) partial d...
. This paper introduces a discrete scheme for mean curvature motion using a morphological image proc...
International audienceWe consider a framework for nonlinear operators on functions evaluated on grap...
In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC) partial d...
International audienceIn this paper, we propose an adaptation and a transcription of the mean curvat...
In this paper, we propose an adaptation and transcrip-tion of the mean curvature level set equation ...
International audienceIn this paper, we revisit the notion of perimeter on graphs, introduced in [19...
International audienceIn this paper, we revisit the notion of perimeter on graphs, introduced in [19...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
Abstract. We study graphical mean curvature flow of complete solutions de-fined on subsets of Euclid...
We study graphical mean curvature flow of complete solutions defined on subsets of Euclidean space. ...
We study the mean curvature ow of graphs both with Neumann boundary conditions and transport terms....
Abstract. In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC)...
The mean curvature flow arises material science and condensed matter physics and has been recently s...
In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC) partial d...
In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC) partial d...
. This paper introduces a discrete scheme for mean curvature motion using a morphological image proc...
International audienceWe consider a framework for nonlinear operators on functions evaluated on grap...
In the continuum, close connections exist between mean curvature flow, the Allen-Cahn (AC) partial d...