Hofmanová M, Röger M, von Renesse M. Weak solutions for a stochastic mean curvature flow of two-dimensional graphs. Probability Theory and Related Fields. 2016;168(1-2):373-408
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
Abstract. We study a stochastically perturbed mean curvature flow for graphs in R3 over the two-dime...
Dabrock N, Hofmanová M, Röger M. Existence of martingale solutions and large-time behavior for a sto...
The evolution by horizontal mean curvature flow (HMCF) is a partial differential equation in a sub-R...
The evolution by horizontal mean curvature flow (HMCF) is a partial differential equation in a sub-R...
The evolution by horizontal mean curvature flow (HMCF) is a partial differential equation in a sub-R...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
Consider the Allen–Cahn equation on the d-dimensional torus, d = 2, 3, in the sharp interface limit...
©2003 IEEE. Personal use of this material is permitted. However, permission to reprint/republish thi...
AbstractWe introduce a geometric evolution equation of hyperbolic type, which governs the evolution ...
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...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
Abstract. We study a stochastically perturbed mean curvature flow for graphs in R3 over the two-dime...
Dabrock N, Hofmanová M, Röger M. Existence of martingale solutions and large-time behavior for a sto...
The evolution by horizontal mean curvature flow (HMCF) is a partial differential equation in a sub-R...
The evolution by horizontal mean curvature flow (HMCF) is a partial differential equation in a sub-R...
The evolution by horizontal mean curvature flow (HMCF) is a partial differential equation in a sub-R...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
This dissertation concerns the mean curvature flow, a geometric evolution equation for submanifolds,...
Consider the Allen–Cahn equation on the d-dimensional torus, d = 2, 3, in the sharp interface limit...
©2003 IEEE. Personal use of this material is permitted. However, permission to reprint/republish thi...
AbstractWe introduce a geometric evolution equation of hyperbolic type, which governs the evolution ...
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...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
We study evolution by horizontal mean curvature flow in sub-Riemannian geometries by using stochasti...
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