International audienceWe propose a new model of 2D free particle diffusion on a possibly curved surface. This model is a generalization of the standard Ornstein-Uhlenbeck process and is completely determined by writing down the transport equation describing the diffusion in the phase-space of the diffusing particle. This transport equation is then used to show that curvature effects can profoundly affect the phenomenology of diffusion in the hydrodynamic limit. A specific pedagogical example is also worked out
Diffusion has been described on a microscopic scale by Einstein as a probabilistic collision of par...
The purpose of this thesis is to make an examination of the Maxwell-Boltzmann transport equation and...
Using simple kinematical arguments, we derive the Fokker-Planck equation for diffusion processes in ...
International audienceWe propose a new model of 2D free particle diffusion on a possibly curved surf...
This study focuses on the derivation of a general effective diffusion coefficient to describe the tw...
This paper focuses on the derivation of a general position-dependent diffusion coefficient to descri...
For a substance diffusing on a curved surface, we obtain an explicit relation valid for very small v...
We study some geometric aspects that influence the transport properties of particles that diffuse on...
Diffusive processes on nonplanar substrates are deeply relevant for cellular function and transport ...
In previous work, we introduced a simple algorithm for producing motion by mean curvature of a surfa...
International audienceWe construct a curved space-time generalization of the special relativistic Or...
Dynamics simulations of constrained particles can greatly aid in understanding the temporal and spat...
Shape is a crucial geometric property of surfaces, interfaces, and membranes in biology, colloidal a...
We develop a general theory of transport-limited aggregation phenomena occurring on curved surfaces,...
Abstract.- We develop a general theory of transport-limited aggregation phenomena occurring on curve...
Diffusion has been described on a microscopic scale by Einstein as a probabilistic collision of par...
The purpose of this thesis is to make an examination of the Maxwell-Boltzmann transport equation and...
Using simple kinematical arguments, we derive the Fokker-Planck equation for diffusion processes in ...
International audienceWe propose a new model of 2D free particle diffusion on a possibly curved surf...
This study focuses on the derivation of a general effective diffusion coefficient to describe the tw...
This paper focuses on the derivation of a general position-dependent diffusion coefficient to descri...
For a substance diffusing on a curved surface, we obtain an explicit relation valid for very small v...
We study some geometric aspects that influence the transport properties of particles that diffuse on...
Diffusive processes on nonplanar substrates are deeply relevant for cellular function and transport ...
In previous work, we introduced a simple algorithm for producing motion by mean curvature of a surfa...
International audienceWe construct a curved space-time generalization of the special relativistic Or...
Dynamics simulations of constrained particles can greatly aid in understanding the temporal and spat...
Shape is a crucial geometric property of surfaces, interfaces, and membranes in biology, colloidal a...
We develop a general theory of transport-limited aggregation phenomena occurring on curved surfaces,...
Abstract.- We develop a general theory of transport-limited aggregation phenomena occurring on curve...
Diffusion has been described on a microscopic scale by Einstein as a probabilistic collision of par...
The purpose of this thesis is to make an examination of the Maxwell-Boltzmann transport equation and...
Using simple kinematical arguments, we derive the Fokker-Planck equation for diffusion processes in ...