yesBSUWe consider the random point fields with Markovian refinements we previously introduced. For this class of disordered structures possessing scaling and spatial homogeneity, we give the complete proof of the self-averageability theorem for the fractal dimensio
The notion of spectral dimensionality of a self-similar (fractal) structure is recalled, and its val...
International audienceWe study the critical behavior of the Ising model in the case of quenched diso...
Abstract. The probability distribution of random walks on one-dimensional fractal structures generat...
AbstractFractals and measures are often defined in a constructive way. In this paper, we give the co...
Abstract. This is a mathematical but non-technical survey on random fractals and random processes on...
Abstract. The purpose of this note is to calculate the almost sure Hausdorff dimension of uniformly ...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
New metrics are introduced in the space of random measures and are applied, with various modificatio...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
Dendrites are tree-like topological spaces, and in this thesis, the physical characteristics of vari...
The authors define a class of random measures, spatially independent martingales, which we view as a...
The fractal dimensions of various types of intersection sets of random fractals are discussed. This ...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
This book brings together leading contributions from the fifth conference on Fractal Geometry and St...
For a spatial characteristic, there exist commonly fat-tail frequency distributions of fragment-size...
The notion of spectral dimensionality of a self-similar (fractal) structure is recalled, and its val...
International audienceWe study the critical behavior of the Ising model in the case of quenched diso...
Abstract. The probability distribution of random walks on one-dimensional fractal structures generat...
AbstractFractals and measures are often defined in a constructive way. In this paper, we give the co...
Abstract. This is a mathematical but non-technical survey on random fractals and random processes on...
Abstract. The purpose of this note is to calculate the almost sure Hausdorff dimension of uniformly ...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
New metrics are introduced in the space of random measures and are applied, with various modificatio...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
Dendrites are tree-like topological spaces, and in this thesis, the physical characteristics of vari...
The authors define a class of random measures, spatially independent martingales, which we view as a...
The fractal dimensions of various types of intersection sets of random fractals are discussed. This ...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
This book brings together leading contributions from the fifth conference on Fractal Geometry and St...
For a spatial characteristic, there exist commonly fat-tail frequency distributions of fragment-size...
The notion of spectral dimensionality of a self-similar (fractal) structure is recalled, and its val...
International audienceWe study the critical behavior of the Ising model in the case of quenched diso...
Abstract. The probability distribution of random walks on one-dimensional fractal structures generat...
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