Fractal dimensions of dynamically triangulated random surfaces
Résumé
Geometric properties of dynamically triangulated random surfaces in three-dimensional space can be described by fractal dimensions: the Hausdorff-dimension with respect to the embedding of the surfaces, the spectral and the spreading dimension for the intrinsic geometry. A remarkable dependence of the fractal dimensions on the bending rigidity is observed, even on the intrinsic dimensions.
Domaines
Articles anciens
Origine : Accord explicite pour ce dépôt