Add to ORKGWe study a scaling limit associated to a model of planar aggregation. The model is obtained by composing certain independent random conformal maps. The evolution of harmonic measure on the boundary of the cluster is shown to converge to the coalescing Brownian flow
We discuss the scaling of characteristic lengths in diffusion limited aggregation clusters in light ...
Abstract. The random walk loop soup is a Poissonian ensemble of lattice loops; it has been extensive...
The first part of this thesis concerns the area of random maps, which is a topic in between probabil...
We study a scaling limit associated to a model of planar aggregation. The model is obtained by compo...
We establish some scaling limits for a model of planar aggregation. The model is described by the co...
Diffusion limited aggregation (DLA) is a random growth model which was originally introduced in 1981...
We study scaling limits of a family of planar random growth processes in which clusters grow by the ...
Planar random growth processes occur widely in the physical world. Examples include diffusion-limite...
We study a regularized version of Hastings-Levitov planar random growth that models clusters formed ...
We consider a family of growth models defined using conformal maps in which the local growth rate is...
We consider a model for planar random growth in which growth on the cluster is concentrated in areas...
We consider a model of planar random aggregation from the ALE$(0,\eta)$ family where particles are a...
This thesis explores different aspects of a surprising field of research: the conformally invariant ...
We consider a variation of the Hastings-Levitov model HL(0) for random growth in which the growing c...
AbstractThe Hastings–Levitov process HL(α) describes planar random compact subsets by means of rando...
We discuss the scaling of characteristic lengths in diffusion limited aggregation clusters in light ...
Abstract. The random walk loop soup is a Poissonian ensemble of lattice loops; it has been extensive...
The first part of this thesis concerns the area of random maps, which is a topic in between probabil...
We study a scaling limit associated to a model of planar aggregation. The model is obtained by compo...
We establish some scaling limits for a model of planar aggregation. The model is described by the co...
Diffusion limited aggregation (DLA) is a random growth model which was originally introduced in 1981...
We study scaling limits of a family of planar random growth processes in which clusters grow by the ...
Planar random growth processes occur widely in the physical world. Examples include diffusion-limite...
We study a regularized version of Hastings-Levitov planar random growth that models clusters formed ...
We consider a family of growth models defined using conformal maps in which the local growth rate is...
We consider a model for planar random growth in which growth on the cluster is concentrated in areas...
We consider a model of planar random aggregation from the ALE$(0,\eta)$ family where particles are a...
This thesis explores different aspects of a surprising field of research: the conformally invariant ...
We consider a variation of the Hastings-Levitov model HL(0) for random growth in which the growing c...
AbstractThe Hastings–Levitov process HL(α) describes planar random compact subsets by means of rando...
We discuss the scaling of characteristic lengths in diffusion limited aggregation clusters in light ...
Abstract. The random walk loop soup is a Poissonian ensemble of lattice loops; it has been extensive...
The first part of this thesis concerns the area of random maps, which is a topic in between probabil...