Add to ORKGPointwise estimates for the heat kernel associated to the Grusin operator and heat kernels on Heisenberg type groups. Furthermore a study of the corresponding Carnot-Caratheodory distance
AbstractWe establish precise upper and lower bounds for the subelliptic heat kernel on nilpotent Lie...
The heat kernel plays a central role in mathematics. It occurs in several elds: analysis, geometry a...
In this paper we study heat kernels associated with a Carnot group G, endowed with a family of colla...
Pointwise estimates for the heat kernel associated to the Grusin operator and heat kernels on Heisen...
AbstractThe subelliptic geometry of Heisenberg groups is worked out in detail and related to complex...
Sub-Riemannian geometry can be seen as a generalization of Riemannian geometry under non-holonomic c...
Sub-Riemannian geometry can be seen as a generalization of Riemannian geometry under non-holonomic c...
AbstractWe prove global sharp estimates for the heat kernel related to certain sub-Laplacians on a r...
AbstractIt is known that the couple formed by the two-dimensional Brownian motion and its Lévy area ...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
We develop analytic tools with applications to the study of H\"older continuous mappings into manifo...
AbstractWe prove a certain inequality for a subsolution of the heat equation associated with a regul...
AbstractWe establish precise upper and lower bounds for the subelliptic heat kernel on nilpotent Lie...
The heat kernel plays a central role in mathematics. It occurs in several elds: analysis, geometry a...
In this paper we study heat kernels associated with a Carnot group G, endowed with a family of colla...
Pointwise estimates for the heat kernel associated to the Grusin operator and heat kernels on Heisen...
AbstractThe subelliptic geometry of Heisenberg groups is worked out in detail and related to complex...
Sub-Riemannian geometry can be seen as a generalization of Riemannian geometry under non-holonomic c...
Sub-Riemannian geometry can be seen as a generalization of Riemannian geometry under non-holonomic c...
AbstractWe prove global sharp estimates for the heat kernel related to certain sub-Laplacians on a r...
AbstractIt is known that the couple formed by the two-dimensional Brownian motion and its Lévy area ...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
By adapting a technique of Molchanov, we obtain the heat kernel asymptotics at the sub-Riemannian cu...
We develop analytic tools with applications to the study of H\"older continuous mappings into manifo...
AbstractWe prove a certain inequality for a subsolution of the heat equation associated with a regul...
AbstractWe establish precise upper and lower bounds for the subelliptic heat kernel on nilpotent Lie...
The heat kernel plays a central role in mathematics. It occurs in several elds: analysis, geometry a...
In this paper we study heat kernels associated with a Carnot group G, endowed with a family of colla...